Manifold Atlas:Full bibliography

(Difference between revisions)

Jump to: navigation, search

Revision as of 22:14, 27 January 2010

The current bibliography is listed under: A B C D E F G H I J K L M N O P Q R S T V W Y Z.

You can automatically create a new bibliography item from a MathSciNet or arXiv reference:
- auto-create a new bib item.
To manually create a new bibliography item by hand type the author name(s) followed by the publication year in the box below.
- Separate multiple authors with an ampersand (&).
- Examples are Freedman1982 or Kervaire&Milnor1963.
- Please follow the bibliographic conventions.

To determine which articles cite a certain reference, click the link to the reference and then click “What links here” in the toolbox.

1 A

[Adachi1993] M. Adachi, Embeddings and immersions, Translated from the Japanese by Kiki Hudson. Translations of Mathematical Monographs, 124. Providence, RI: American Mathematical Society (AMS), 1993. MR1225100 (95a:57039) Zbl 0810.57001
[Adams1958] J. F. Adams, On the nonexistence of elements of Hopf invariant one, Bull. Amer. Math. Soc. 64 (1958), 279–282. MR0097059 (20 #3539) Zbl 0178.26106
[Adams1960] J. F. Adams, On the non-existence of elements of Hopf invariant one, Ann. of Math. (2) 72 (1960), 20–104. MR0141119 (25 #4530) Zbl 0096.17404
[Adams1966] J. F. Adams, On the groups ${{DISPLAYTITLE:{{NAMESPACE}}: {{PAGENAME}}}}__NOTOC__ * The current bibliography is listed under: '''{{bibletter|A}} {{bibletter|B}} {{bibletter|C}} {{bibletter|D}} {{bibletter|E}} {{bibletter|F}} {{bibletter|G}} {{bibletter|H}} {{bibletter|I}} {{bibletter|J}} {{bibletter|K}} {{bibletter|L}} {{bibletter|M}} {{bibletter|N}} {{bibletter|O}} {{bibletter|P}} {{bibletter|Q}} {{bibletter|R}} {{bibletter|S}} {{bibletter|T}} {{bibletter|U}} {{bibletter|V}} {{bibletter|W}} {{bibletter|X}} {{bibletter|Y}} {{bibletter|Z}}'''. * You can '''automatically create''' a new bibliography item from a [http://ams.mpim-bonn.mpg.de/mathscinet/search.html MathSciNet] or [http://de.arxiv.org/multi?group=math&%2Ffind=Search arXiv] reference: ** [http://manifoldatlas.uni-bonn.de/converter|'''auto-create a new bib item]. * To manually create a new bibliography item by hand type the author name(s) followed by the publication year in the box below. ** Separate multiple authors with an ampersand (&). ** Examples are '''Freedman1982''' or '''Kervaire&Milnor1963'''. ** Please follow the [[Manifold Atlas:References#Bibliographic conventions|bibliographic conventions]]. <createbox> width=30 prefix=Template: align=left preload=MediaWiki:Preload/Bibitem </createbox> * To determine '''which articles cite a certain reference''', click the link to the reference and then click '''“What links here”''' in the '''toolbox'''. {{bibsection|A}} {{bibsection|B}} {{bibsection|C}} {{bibsection|D}} {{bibsection|E}} {{bibsection|F}} {{bibsection|G}} {{bibsection|H}} {{bibsection|I}} {{bibsection|J}} {{bibsection|K}} {{bibsection|L}} {{bibsection|M}} {{bibsection|N}} {{bibsection|O}} {{bibsection|P}} {{bibsection|Q}} {{bibsection|R}} {{bibsection|S}} {{bibsection|T}} {{bibsection|U}} {{bibsection|V}} {{bibsection|W}} {{bibsection|X}} {{bibsection|Y}} {{bibsection|Z}}J(X)$ . IV, Topology 5 (1966), 21–71. MR0198470 (33 #6628) Zbl 0145.19902
[Adams1968] J. F. Adams, Correction to: ``On the groups $J(X)$ . IV, Topology 7 (1968), 331. MR0230312 (37 #5874)
[Adams1974] J. F. Adams, Stable homotopy and generalised homology, University of Chicago Press, Chicago, Ill., 1974. MR0402720 (53 #6534) Zbl 0309.55016
[Adem&Davis2002] A. Adem and J. F. Davis, Topics in transformation groups, North-Holland, 2002. MR1886667 (2003f:57069) Zbl 0997.57002
[Ahlfors&Sario1960] L. V. Ahlfors and L. Sario, Riemann surfaces, Princeton University Press, Princeton, N.J., 1960. MR0114911 (22 #5729) Zbl 0508.01017
[Ajala1984] S. O. Ajala, Differentiable structures on products of spheres, Houston J. Math. 10 (1984), no.1, 1–14. MR736571 (85c:57032) Zbl 0547.57026
[Ajala1987] S. O. Ajala, Differentiable structures on a generalized product of spheres, Internat. J. Math. Math. Sci. 10 (1987), no.2, 217–226. MR886378 (88j:57028) Zbl 0627.57022
[Akbulut&McCarthy1990] S. Akbulut and J. D. McCarthy, Casson's invariant for oriented homology $3$ -spheres, Princeton University Press, Princeton, NJ, 1990. MR1030042 (90k:57017) Zbl 0695.57011
[Akbulut&Yasui2012] S. Akbulut and K. Yasui, Gluck twisting 4-manifolds with odd intersection form, (2012). Available at the arXiv:1205.6038.
[Akbulut1988] S. Akbulut, Constructing a fake $4$ -manifold by Gluck construction to a standard $4$ -manifold, Topology 27 (1988), no.2, 239–243. MR948185 (89j:57014) Zbl 0649.57011
[Akbulut1999] S. Akbulut, Scharlemann's manifold is standard, Ann. of Math. (2) 149 (1999), no.2, 497–510. MR1689337 (2000d:57033) Zbl 0931.57016
[Akbulut2010] S. Akbulut, Cappell-Shaneson homotopy spheres are standard, Ann. of Math. (2) 171 (2010), no.3, 2171–2175. MR2680408 (2011i:57024) Zbl 1216.57017
[Akin1969] E. Akin, Manifold phenomena in the theory of polyhedra, Trans. Amer. Math. Soc. 143 (1969), 413–473. MR0253329 (40 #6544) Zbl 0195.53702
[Alexander&Hamrick&Vick1976] J. P. Alexander, G. C. Hamrick and J. W. Vick, Linking forms and maps of odd prime order, Trans. Amer. Math. Soc. 221 (1976), no.1, 169–185. MR0402786 (53 #6600) Zbl 0357.57009
[Alexander1915] J. W. Alexander II, A proof of the invariance of certain constants of analysis situs, American M. S. Trans. 16 (1915), 148-154. MR1501007 Zbl 45.0728.07
[Alexander1919] J. W. Alexander, Note on two three dimensional manifolds with the same group, Trans. Amer. Math. Soc. 20 (1919), 339-342. MR1501131 Zbl 47.0964.01
[Alexander1924] J. W. Alexander, On the subdivision of 3-space by polyhedron, Proc. Nat. Acad. Sci. USA, 10, (1924) 6–8. Zbl 50.0659.01
[Alexander1924a] J. W. Alexander, New topological invariants expressible as tensors., Nat. Acad. Proc. 10 (1924), 99-101. Zbl 50.0659.02
[Amann&Dessai2010] M. Amann and A. Dessai, The $\hat A$ -genus of $S^1$ -manifolds with finite second homotopy group, C. R. Math. Acad. Sci. Paris 348 (2010), no.5-6, 283–285. MR2600123 () Zbl 1198.53047
[Anderson&Bing1968] R. D. Anderson and R. H. Bing, A complete elementary proof that Hilbert space is homeomorphic to the countable infinite product of lines, Bull. Amer. Math. Soc. 74 (1968), 771–792. MR0230284 (37 #5847) Zbl 0189.12402
[Anderson&Brown&Peterson1966] D. W. Anderson, E. H. Brown and F. P. Peterson, Spin cobordism, Bull. Amer. Math. Soc. 72 (1966), 256–260. MR0190939 (32 #8349) Zbl 0156.21605
[Anderson&Brown&Peterson1966a] D. W. Anderson, E. H. Brown and F. P. Peterson, $\SU$ -cobordism, $KO$ -characteristic numbers, and the Kervaire invariant, Ann. of Math. (2) 83 (1966), 54–67. MR0189043 (32 #6470) Zbl 0137.42802
[Anderson&Brown&Peterson1967] D. W. Anderson, E. H. Brown and F. P. Peterson, The structure of the Spin cobordism ring, Ann. of Math. (2) 86 (1967), 271–298. MR0219077 (36 #2160) Zbl 0156.21605
[Ando&Hopkins&Strickland2001] M. Ando, M. J. Hopkins and N. P. Strickland, Elliptic spectra, the Witten genus and the theorem of the cube, Invent. Math. 146 (2001), no.3, 595–687. MR1869850 (2002g:55009) Zbl 1031.55005
[Ando&Hopkins&Strickland2001a] M. Ando, M. J. Hopkins and N. P. Strickland, Elliptic spectra, the Witten genus and the theorem of the cube, Invent. Math. 146 (2001), no.3, 595–687. MR1869850 (2002g:55009) Zbl 1031.55005
[Antonelli&Burghelea&Kahn1970] P. Antonelli, D. Burghelea and P. J. Kahn, Gromoll groups, $\Diff S\,^n$ and bilinear constructions of exotic spheres, Bull. Amer. Math. Soc. 76 (1970), 772–777. MR0283809 (44 #1039) Zbl 0195.53303
[Appl1999] M. Appl, Ammonia: principles and industrial practice, Wiley-VCH Weinheim, Germany, 1999.
[Arabia1989] A. Arabia, Cohomologie $T\!$ -équivariante de la variété de drapeaux d'un groupe de Kac-Moody, Bull. Soc. Math. France 117 (1989), 129–165. MR1015806 (90i:32042) Zbl 0706.57024
[Arkowitz&Lupton2000] M. Arkowitz and G. Lupton, Rational obstruction theory and rational homotopy sets, Math. Z. 235 (2000), no.3, 525–539. MR1800210 (2001h:55012) Zbl 0968.55005
[Arnold&Varchenko&Gusein-Zade1985] V.I. Arnold, A. Varchenko, S.M. Gusein-Zade, Singularities of Differentiable Maps, Volume I: The Classification of Critical Points Caustics and Wave Fronts, Springer, 1985.
[Arone&Krushkal2021] G. Arone, V. Krushkal, Embedding obstructions in $\R^d$ from the Goodwillie-Weiss calculus and Whitney disks, arxiv preprint.
[Arone&Turchin2014] G. Arone and V. Turchin, On the rational homology of high-dimensional analogues of spaces of long knots, Geom. and Topol. 18 (2014), 1261-1322.
[Artin1928] E. Artin, Zur Isotopie zwei-dimensionaler Flaechen im $\Rr^4$ , Abh. Math. Sem. Hamburg Univ. 4 (1928) 174–177.
[Arzhantseva&Delzant2008] G. Arzhantseva and T. Delzant, Examples of random groups, preprint (2008).
[Astey&Gitler&Micha&Pastor2003] L. Astey, S. Gitler, E. Micha and G. Pastor, On the homotopy type of complete intersections, Topology 44 (2005), no.1, 249–260. MR2104011 (2005i:14058) Zbl 1072.14063
[Atiyah&Bott&Shapiro1964] M. F. Atiyah, R. Bott and A. Shapiro, Clifford modules, Topology 3 (1964), suppl. 1, 3–38. MR0167985 (29 #5250) Zbl 0146.19001
[Atiyah&Bott1967] M. F. Atiyah and R. Bott, A Lefschetz fixed point formula for elliptic complexes. I, Ann. of Math. (2) 86 (1967), 374–407. MR0212836 (35 #3701) Zbl 0161.43201
[Atiyah&Bott1968] M. F. Atiyah and R. Bott, A Lefschetz fixed point formula for elliptic complexes. II. Applications, Ann. of Math. (2) 88 (1968), 451–491. MR0232406 (38 #731) Zbl 0167.21703
[Atiyah&Hirzebruch1961] M. F. Atiyah and F. Hirzebruch, Cohomologie-Operationen und charakteristische Klassen, Math. Z. 77 (1961), 149–187. MR0156361 (27 #6285) Zbl 0109.16002
[Atiyah&Segal1968] M. F. Atiyah and G. B. Segal, The index of elliptic operators. II, Ann. of Math. (2) 87 (1968), 531–545. MR0236951 (38 #5244) Zbl 0164.24201
[Atiyah&Singer1968] M. F. Atiyah and I. M. Singer, The index of elliptic operators. I, Ann. of Math. (2) 87 (1968), 484–530. MR0236950 (38 #5243) Zbl 0164.24001
[Atiyah&Singer1968b] M. F. Atiyah and I. M. Singer, The index of elliptic operators. III, Ann. of Math. (2) 87 (1968), 546–604. MR0236952 (38 #5245) Zbl 0164.24301
[Atiyah1961] M. F. Atiyah, Bordism and cobordism, Proc. Camb. Philos. Soc. 57 (1961), 200-208. MR0126856 (23 #A4150) Zbl 0104.17405
[Atiyah1968] M. F. Atiyah, Bott periodicity and the index of elliptic operators, Quart. J. Math. Oxford Ser. (2) 19 (1968), 113–140. MR0228000 (37 #3584) Zbl 0159.53501
[Atiyah1970] M. F. Atiyah, Global theory of elliptic operators, (1970), 21–30. MR0266247 (42 #1154) Zbl 0193.43601
[Atiyah1990] M. F. Atiyah, The geometry and physics of knots, Cambridge University Press, 1990. MR1078014 (92b:57008) Zbl 0729.57002
[Averbuh1959] B. G. Averbuh, Algebraic structure of cobordism groups, Dokl. Akad. Nauk SSSR 125 (1959), 11–14. MR0124894 (23 #A2204)
[Avramidi&Nguyen Phan2021] G. Avramidi, T. Tam Nguyen Phan, Fungible obstructions to embedding 2-complexes, arxiv preprint.
[Avvakumov&Mabillard&Wagner&Skopenkov2015] S. Avvakumov, I. Mabillard, A. Skopenkov and U. Wagner. Eliminating Higher-Multiplicity Intersections, III. Codimension 2, Israel J. Math. (2021). arxiv preprint.
[Avvakumov2016] S. Avvakumov, The classification of certain linked 3-manifolds in 6-space, Moscow Mathematical Journal, 16:1 (2016) 1-25. http://arxiv.org/abs/1408.3918.
[Avvakumov2017] S. Avvakumov, The classification of linked 3-manifolds in 6-space, Algebraic & Geometric Topology, to appear. arxiv preprint.
[Azagra&Cepedello Boiso2004] D. Azagra and M. Cepedello Boiso, Uniform approximation of continuous mappings by smooth mappings with no critical points on Hilbert manifolds, Duke Math. J. 124 (2004), no.1, 47–66. MR2072211 (2005h:57037) Zbl 1060.57015

2 B

[Baas1973] N. A. Baas, On bordism theory of manifolds with singularities, Math. Scand. 33 (1973), 279–302 (1974). MR0346824 (49 #11547b) Zbl 0281.57027
[Bak1975] A. Bak, Odd dimension surgery groups of odd torsion groups vanish, Topology 14 (1975), no.4, 367–374. MR0400263 (53 #4098) Zbl 0322.57021
[Barden1965] D. Barden, Simply connected five-manifolds, Ann. of Math. (2) 82 (1965), 365–385. MR0184241 (32 #1714) Zbl 0136.20602
[Barge1976] J. Barge, Structures différentiables sur les types d'homotopie rationnelle simplement connexes, Ann. Sci. École Norm. Sup. (4) 9 (1976), no.4, 469–501. MR0440574 (55 #13448) Zbl 0348.57016
[Barratt&Jones&Mahowald1984] M. G. Barratt, J. D. S. Jones and M. E. Mahowald, Relations amongst Toda brackets and the Kervaire invariant in dimension $62$ , J. London Math. Soc. (2) 30 (1984), no.3, 533–550. MR810962 (87g:55025) Zbl 0606.55010
[Barreto&Medrano&Verjovsky2013] Y. Barreto, S. López de Medrano and A. Verjovsky, Open Book Structures on Moment-Angle Manifolds $Z^{\mathbb C}(\Lambda)$ and Higher Dimensional Contact Manifolds, (2013). Available at the arXiv:1303.2671.
[Bartels] A. Bartels, S. Echterhoff and W. Lück, Inheritance of Isomorphism Conjectures under colimits, (2008) MR2501572 (2010a:57045) Zbl 1159.19005
[Bartels&Echterhoff&Lück2008] A. Bartels, S. Echterhoff and W. Lück, Inheritance of Isomorphism Conjectures under colimits, K-theory and noncommutative geometry, EMS Ser. Congr. Rep., Eur. Math. Soc., Zürich, (2008) 41–70. MR2513332 Zbl 1159.19005
[Bartels&Farrell&Lück2011] A. Bartels, F. Farrell and W. Lück, The Farrell-Jones Conjecture for cocompact lattices in virtually connected Lie groups, (2011). Available at the arXiv:1101.0469v1.
[Bartels&Lück&Reich&Rueping2012] A. Bartels, W. Lück, H. Reich and H. Rueping, K- and L-theory of group rings over GL_n(Z). To appear in Publ. Math. IHES, (2012). Available at the arXiv:1204.2418.
[Bartels&Lück&Reich&Rüping2012] A. Bartels, W. Lück, H. Reich and H. Rüping, K- and L-theory of group rings over GL_n(Z), (2012). Available at the arXiv:1204.2418v1.
[Bartels&Lück&Reich2008] A. Bartels, W. Lück and H. Reich, On the Farrell-Jones Conjecture and its applications, Journal of Topology 1 (2008), 57–86. MR2365652 (2008m:19001) Zbl 1141.19002
[Bartels&Lück&Reich2008a] A. Bartels, W. Lück and H. Reich, The $K$ -theoretic Farrell-Jones conjecture for hyperbolic groups, Invent. Math. 172 (2008), no.1, 29–70. MR2385666 (2009c:19002) Zbl 1143.19003
[Bartels&Lück&Weinberger2010] A. Bartels, W. Lück and S. Weinberger, On hyperbolic groups with spheres as boundary, J. Differential Geom. 86 (2010), no.1, 1–16. MR2772544 (2012b:57003) Zbl 1216.53043
[Bartels&Lück2009] A. Bartels and W. Lück, The Borel Conjecture for hyperbolic and CAT(0)-groups,(2009). Available at the arXiv:0901.0442
[Bartels&Lück2012] A. Bartels and W. Lück, The Borel conjecture for hyperbolic and CAT(0)-groups., Ann. of Math. (2) 175 (2012), 631–689. MR2993750 Zbl 06025000
[Bartels2012] A. Bartels, On proofs of the Farrell-Jones Conjecture, (2012). Available at the arXiv:1210.1044.
[Batchelor1979] M. Batchelor, The structure of supermanifolds, Trans. Amer. Math. Soc. 253 (1979), 329–338. MR536951 (80h:58002) Zbl 0413.58002
[Baues&Bleile2008] H. J. Baues and B. Bleile, Poincaré duality complexes in dimension four, Algebr. Geom. Topol. 8 (2008), no.4, 2355–2389. MR2465744 (2010b:57028) Zbl 1164.57008
[Baues&Buth1996] H. J. Baues and J. Buth, On the group of homotopy equivalences of simply connected five manifolds, Math. Z. 222 (1996), no.4, 573–614. MR1406269 (97g:55009) Zbl 0881.55008
[Baues1977] H. J. Baues, Obstruction theory on homotopy classification of maps, Springer-Verlag, 1977. MR0467748 (57 #7600) Zbl 0361.55017
[Baues1991] H. J. Baues, Combinatorial homotopy and $4$ -dimensional complexes, Walter de Gruyter & Co., 1991. MR1096295 (92h:55008) Zbl 0716.55001
[Baues1996] H. J. Baues, On the group of homotopy equivalences of a manifold, Trans. Amer. Math. Soc. 348 (1996), no.12, 4737–4773. MR1340168 (97c:55008) Zbl 0866.55007
[Baues2003] H. Baues, The homotopy category of simply connected 4-manifolds, Cambridge University Press, 2003. MR1996198 (2004g:57039) Zbl 1039.55009
[Baum&Connes&Higson1994] P. Baum, A. Connes and N. Higson, Classifying space for proper actions and $K$ -theory of group $C^\ast$ -algebras, In $C^\ast$ -algebras: 1943–1993 (San Antonio, TX 1993), (1994), 240–291. MR1292018 (96c:46070) Zbl 0830.46061
[Bausum1975] D. R. Bausum, Embeddings and immersions of manifolds in Euclidean space, Trans. Amer. Math. Soc. 213 (1975), 263–303. MR0474330 (57 #13976) Zbl 0323.57017
[Becker&Glover1971] J. Becker and H. Glover, Note on the embedding of manifolds in Euclidean space, Proc. Am. Math. Soc. 27 (1971), 405-410. MR0268903 (42 #3800) Zbl 0207.22402
[Belegradek2006] I. Belegradek, Aspherical manifolds, relative hyperbolicity, simplicial volume and assembly maps, Algebr. Geom. Topol. 6 (2006), 1341–1354 (electronic). MR2253450 (2007f:57004) Zbl 1137.20035
[Benedetti&Petronio1992] R. Benedetti and C. Petronio, Lectures on hyperbolic geometry, Springer-Verlag, Berlin, 1992. MR1219310 (94e:57015) Zbl 0768.51018
[Benevieri&Furi1998] T. P. Benevieri and M. Furi, A simple notion of orientability for Fredholm maps of index zero between Banach manifolds and degree theory, Ann. Sci. Math. Québec 22 (1998), 131-148. MR1677235 (2000a:58024) Zbl 1058.58502
[Berezin1987] F. A. Berezin, Introduction to algebra and analysis with anticommuting variables, Reidel 1987.
[Bergeron&Linnell&Lück&Sauer2012] N. Bergeron, P. Linnell, W. Lück and R. Sauer, On the growth of Betti numbers in $p$ -adic analytic towers, (2012). Available at the arXiv:1204.3298v1.
[Bergeron&Venkatesh2010] N. Bergeron and A. Venkatesh, The asymptotic growth of torsion homology for arithmetic groups, (2010). Available at the arXiv:1004.1083v1.
[Bessières&Besson&Boileau&Maillot&Porti2007] L. Bessières, G. Besson, M. Boileau, S. Maillot and J. Porti, Weak collapsing and geometrisation of aspherical 3-manifolds, (2007). Available at the arXiv:0706.2065.
[Besson&Courtois&Gallot1991] G. Besson, G. Courtois and S. Gallot, Volume et entropie minimale des espaces localement symétriques, Invent. Math. 103 (1991), no.2, 417–445. MR1085114 (92d:58027) Zbl 0723.53029
[Bestvina&Mess1991] M. Bestvina and G. Mess, The boundary of negatively curved groups, J. Amer. Math. Soc. 4 (1991), no.3, 469–481. MR1096169 (93j:20076) Zbl 0767.20014
[Bianchi1896] L. Bianchi, Sulle superficie a curvatura nulla in geometria ellittica., Annali di Mat. (1896) 93-123. Zbl 27.0370.02
[Bieberbach1911] L. Bieberbach, Über die Bewegungsgruppen der Euklidischen Räume. (Erste Abh.)., (German) Math. Ann. 70, (1911), 297–336 MR1511704 Zbl 42.0144.02
[Bieberbach1912] L. Bieberbach, Über die Bewegungsgruppen der euklidischen Räume. (Zweite Abhandlung.) Die Gruppen mit einem endlichen Fundamentalbereich., (German) Math. Ann. 72, (1912), 400-412. MR1511704 Zbl 43.0186.01
[Bioesmat-Martagon2010] L.Bioesmat-Martagon, Eléments d'une biographie de l'espace projectif, Nancy, 2010.

[Blanchfield1957] R. C. Blanchfield, Intersection theory of manifolds with operators with applications to knot theory, Ann. of Math. (2) 65 (1957), 340–356. MR0085512 (19,53a) Zbl 0080.16601
[Blank1967] Samuel Joel Blank, Extending Immersions and regular Homotopies in Codimension 1, PhD Thesis Brandeis University, 1967.

[Boileau&Leeb&Porti2005] M. Boileau, B. Leeb and J. Porti, Geometrization of 3-dimensional orbifolds, Ann. of Math. (2) 162 (2005), no.1, 195–290. MR2178962 (2007f:57028) Zbl 1087.57009
[Boileau&Maillot&Porti2003] M. Boileau, S. Maillot and J. Porti, Three-dimensional orbifolds and their geometric structures, Société Mathématique de France, 2003. MR2060653 (2005b:57030) Zbl 1058.57009
[Bolker&Guillemin&Holm2002] E. Bolker, V. Guillemin, and T. Holm, How is a graph like a manifold?, (2009). Available at the arXiv:0206103.
[Bolsinov&Fomenko2004] A. V. Bolsinov and A. T. Fomenko, Integrable Hamiltonian systems, Chapman \& Hall/CRC, Boca Raton, FL, 2004. MR2036760 (2004j:37106) Zbl 1056.37075
[Bonic1966] R. Bonic, A note on Sard's theorem in Banach spaces, Proc. Amer. Math. Soc. 17 (1966), 1218. MR0198493 (33 #6648) Zbl 0173.16904
[Boothby&Wang1958] W. M. Boothby and H. C. Wang, On contact manifolds, Ann. of Math. (2) 68 (1958), 721–734. MR0112160 (22 #3015) Zbl 0084.39204
[Borodzik&Friedl2012] M. Borodzik and S. Friedl, The unknotting number and classical invariants I, (2012). Available at the arXiv:1203.3225.
[Borsuk1933] K. Borsuk, Zur kombinatorischen Eigenschaft der Retrakte., Fundam. Math. 21 (1933), 91-98. Zbl 0008.13203
[Bott1957] R. Bott, The stable homotopy of the classical groups, Proc. Nat. Acad. Sci. U.S.A. 43 (1957), 933–935. MR0102802 (21 #1588) Zbl 0129.15601
[Bott1959] R. Bott, The stable homotopy of the classical groups, Ann. of Math. (2) 70 (1959), 313–337. MR0110104 (22 #987) Zbl 0129.15601
[Botvinnik&Gilkey&Stolz1997] B. Botvinnik, P. Gilkey and S. Stolz, The Gromov-Lawson-Rosenberg conjecture for groups with periodic cohomology, J. Differential Geom. 46 (1997), no.3, 374–405. MR1484887 (98i:58227) Zbl 0929.58011

[Botvinnik1992] B. I. Botvinnik, Manifolds with singularities and the Adams-Novikov spectral sequence, Cambridge University Press, Cambridge, 1992. MR1192127 (93h:55002) Zbl 0764.55001
[Botvinnik2001] B. Botvinnik, Manifolds with singularities accepting a metric of positive scalar curvature, Geom. Topol. 5 (2001), 683–718 (electronic). MR1857524 (2002j:57045) Zbl 1002.57055
[Boyer&Galicki2006] C. P. Boyer and K. Galicki, Highly connected manifolds with positive Ricci curvature, Geom. Topol. 10 (2006), 2219–2235 (electronic). MR2284055 (2007k:53057) Zbl 1129.53026
[Boyer1986] S. Boyer, Simply-connected $4$ -manifolds with a given boundary, Trans. Amer. Math. Soc. 298 (1986), no.1, 331–357. MR857447 (88b:57023) Zbl 0790.57009
[Boéchat&Haefliger1970] J. Boéchat and A. Haefliger, Plongements différentiables des variétés orientées de dimension $4$ dans $\Rr^7$ , (French) Essays on Topology and Related Topics (Mémoires dédiés à Georges de Rham), Springer, New York (1970), 156–166. MR0270384 (42 #5273) Zbl 0199.27003
[Boéchat1971] J. Boéchat, Plongements de variétées différentiables orientées de dimension $4k$ dans $\Rr^{6k+1}$ , Comment. Math. Helv. 46 (1971), 141–161. MR0295373 (45 #4439) Zbl 0218.57016
[Braden&MacPherson2001] T. Braden and R. MacPherson, From moment graphs to intersection cohomology, Math. Ann. 321 (2001), 533–551. MR1871967 (2003g:14030) Zbl 1077.14522
[Bredon1967] G. E. Bredon, Equivariant cohomology theories, Lecture Notes in Mathematics, No. 34, Springer-Verlag, Berlin, 1967. MR0214062 (35 #4914) Zbl 0162.27202
[Bredon1972] G. E. Bredon, Introduction to compact transformation groups, Academic Press, New York, 1972. MR0413144 (54 #1265) Zbl 0484.57001
[Bredon1993] G. E. Bredon, Topology and geometry, Graduate Texts in Mathematics 139, Springer-Verlag, 1993. MR1224675 (94d:55001) Zbl 0934.55001
[Bridson&Haefliger1999] M. R. Bridson and A. Haefliger, Metric spaces of non-positive curvature, Springer-Verlag, Berlin, 1999. MR1744486 (2000k:53038) Zbl 0988.53001
[Brieskorn&Knörrer1986] E. Brieskorn and H. Knörrer, Plane algebraic curves, Birkhäuser Verlag, Basel, 1986. MR886476 (88a:14001) Zbl 0588.14019
[Brieskorn1966] E. Brieskorn, Beispiele zur Differentialtopologie von Singularitäten, Invent. Math. 2 (1966), 1–14. MR0206972 (34 #6788) Zbl 0145.17804
[Brieskorn1966a] E. V. Brieskorn, Examples of singular normal complex spaces which are topological manifolds, Proc. Nat. Acad. Sci. U.S.A. 55 (1966), 1395–1397. MR0198497 (33 #6652) Zbl 0144.45001
[Brion&Vergne1997] M. Brion and M. Vergne, An equivariant Riemann-Roch theorem for complete, simplicial toric varieties, J. Reine Angew. Math. 482 (1997), 67–92. MR1427657 (98a:14067) Zbl 0862.14006
[Brody1960] E. J. Brody, The topological classification of the lens spaces, Ann. of Math. (2) 71 (1960), 163–184. MR0116336 (22 #7125) Zbl 0119.18901
[Brody1960a] E. J. Brody, The topological classification of the lens spaces, Ann. of Math. (2) 71 (1960), 163–184. MR0116336 (22 #7125) Zbl 0119.18901
[Broecker&Jaenich1982] Th. Br\"ocker and K. J\"anich Introduction to Differential Topology, Cambridge University Press, 1982. ISBN-13: 978-0521284707, ISBN-10: 0521284708.
[Brookman&Davis&Khan2007] J. Brookman, J. F. Davis and Q. Khan, Manifolds homotopy equivalent to $P^n\#P^n$ , Math. Ann. 338 (2007), no.4, 947–962. MR2317756 (2009d:57039) Zbl 1129.57029
[Brooks1978] R. Brooks, Some remarks on bounded cohomology, in Riemann surfaces and related topics: Proceedings of the 1978 Stonybrook Conference, Ann. of Math. Stud., 97 (1978), 53–63. MR624804 (83a:57038) Zbl 0457.55002
[Brouwer1911] L. E. J. Brouwer, Beweis der Invarianz der Dimensionenzahl, Math. Ann. 70 (1911), no.2, 161–165. MR1511615 Zbl 42.0416.02
[Brouwer1911a] L. E. J. Brouwer, Über Abbildung von Mannigfaltigkeiten, Math. Ann. 71 (1911), no.1, 97–115. MR1511644 Zbl 42.0417.01
[Browder&Liulevicius&Peterson1966] W. Browder, A. Liulevicius and F. P. Peterson, Cobordism theories, Ann. of Math. (2) 84 (1966), 91–101. MR0198480 (33 #6638) Zbl 0139.16701
[Browder&Livesay1967] W. Browder and G. R. Livesay, Fixed point free involutions on homotopy spheres, Bull. Amer. Math. Soc. 73 (1967), 242–245. MR0206965 (34 #6781) Zbl 0276.57013
[Browder&Petrie&Wall1971] W. Browder, T. Petrie and C. T. C. Wall, The classification of free actions of cyclic groups of odd order on homotopy spheres, Bull. Amer. Math. Soc. 77 (1971), 455–459. MR0279826 (43 #5547) Zbl 0214.22601
[Browder&Quinn1975] W. Browder and F. Quinn, A surgery theory for $G$ -manifolds and stratified sets, Manifolds, Tokyo 1973 (Proc. Internat. Conf., Tokyo, 1973), Univ. Tokyo Press (1975), 27–36. MR0375348 (51 #11543) Zbl 0343.57017
[Browder1969] W. Browder, The Kervaire invariant of framed manifolds and its generalization, Ann. of Math. (2) 90 (1969), 157–186. MR0251736 (40 #4963) Zbl 0198.28501
[Browder1970] W. Browder, Free $Z_p$ -actions on homotopy spheres, Topology of Manifolds (Proc. Inst., Univ. of Georgia, Athens, Ga., 1969), Markham, Chicago, Ill. (1970), 217–226. MR0276982 (43 #2720) Zbl 0284.57030
[Browder1972] W. Browder, Surgery on simply-connected manifolds, Springer-Verlag, New York, 1972. MR0358813 (50 #11272) Zbl 0543.57003
[Browder1972a] W. Browder, Poincaré spaces, their normal fibrations and surgery, Invent. Math. 17 (1972), 191–202. MR0326743 (48 #5086) Zbl 0244.57007
[Browder1995] W. Browder, Homotopy type of differentiable manifolds, Novikov conjectures, index theorems and rigidity, Vol. 1 (Oberwolfach, 1993), Cambridge Univ. Press (1995), 97–100. MR1388298 (97d:57044) Zbl 0954.57016
[Brown&Peterson1965] J. Brown and F. P. Peterson, The Kervaire invariant of $(8k+2)$ -manifolds, Bull. Amer. Math. Soc. 71 (1965), 190–193. MR0170346 (30 #584) Zbl 0148.17401
[Brumfiel&Madsen&Milgram1973] G. Brumfiel, I. Madsen and R. J. Milgram, $\PL$ characteristic classes and cobordism, Ann. of Math. (2) 97 (1973), 82–159. MR0310881 (46 #9979) Zbl 0248.57006
[Brumfiel1968] G. Brumfiel, On the homotopy groups of $BPL$ and $PL/O$ , Ann. of Math. (2) 88 (1968), 291–311. MR0234458 (38 #2775) Zbl 0179.28601
[Brumfiel1969] G. Brumfiel, On the homotopy groups of $BPL$ and $PL/O$ . II, Topology 8 (1969), 305–311. MR0248830 (40 #2080) Zbl 0179.28601
[Brumfiel1969a] G. Brumfiel, Differentiable $S^1$ -actions on homotopy spheres, unpublished Princeton notes (1969).
[Brumfiel1970] G. Brumfiel, The homotopy groups of $BPL$ and $PL/O$ . III, Michigan Math. J. 17 (1970), 217–224. MR0271938 (42 #6819) Zbl 0201.55901
[Brumfiel1971] G. Brumfiel, Homotopy equivalences of almost smooth manifolds, Comment. Math. Helv. 46 (1971), 381–407. MR0305419 (46 #4549) Zbl 0235.57013
[Bryant&Ferry&Mio&Weinberger1996] J. Bryant, S. Ferry, W. Mio and S. Weinberger, Topology of homology manifolds, Ann. of Math. (2) 143 (1996), no.3, 435–467. MR1394965 (97b:57017) Zbl 0867.57016
[Bröcker&tom Dieck1970] T. Bröcker and T. tom Dieck, Kobordismentheorie, Springer-Verlag, Berlin, 1970. MR0275446 (43 #1202) Zbl 0211.55501
[Bucher-Karlsson2008] M. Bucher-Karlsson, The simplicial volume of closed manifolds covered by $\Bbb H^2\times\Bbb H^2$ , J. Topol. 1 (2008), no.3, 584–602. MR2417444 (2009i:53025) Zbl 1156.53018
[Bucher-Karlsson2008a] M. Bucher-Karlsson, The proportionality constant for the simplicial volume of locally symmetric spaces, Colloq. Math. 111 (2008), no.2, 183–198. MR2365796 (2008k:53105) Zbl 1187.53042
[Bucher-Karlsson2009] M. Bucher-Karlsson, Simplicial volume of products and fiber bundles, in Discrete Groups and Geometric Structures (Kortrijk, 2008), K. Dekimpe, P.Igodt, A. Valette (Edts.), Contemporary Mathematics, AMS, 2009. MR2581916 Zbl 1203.55008
[Buchstaber&Mishchenko&Novikov1971] V. M. Buhštaber, A. S. Mišcenko and S. P. Novikov, Formal groups and their role in the apparatus of algebraic topology, Uspehi Mat. Nauk 26 (1971), no.2(158), 131–154. MR0445522 (56 #3862) Zbl 0226.55007
[Buchstaber&Novikov1971] V. M. Buhštaber and S. P. Novikov, Formal groups, power systems and Adams operators, Mat. Sb. (N.S.) 84(126) (1971), 81–118. MR0291159 (45 #253) Zbl 0239.55005
[Buchstaber&Panov&Ray2007] V. M. Buchstaber, T. E. Panov and N. Ray, Spaces of polytopes and cobordism of quasitoric manifolds, Mosc. Math. J. 7 (2007), no.2, 219–242, 350. MR2337880 (2008f:55006) Zbl 1176.55004
[Buchstaber&Panov2002] V. M. Buchstaber and T. E. Panov, Torus actions and their applications in topology and combinatorics, American Mathematical Society, 2002. MR1897064 (2003e:57039) Zbl 1012.52021
[Buchstaber&Ray2001] V. M. Buchstaber and N. Ray, Tangential structures on toric manifolds, and connected sums of polytopes, Internat. Math. Res. Notices (2001), no.4, 193–219. MR1813798 (2002b:57043) Zbl 0996.52013
[Buchstaber1970] V. M. Buhštaber, The Chern-Dold character in cobordisms. I, Mat. Sb. (N.S.) 83 (125) (1970), 575–595. MR0273630 (42 #8507) Zbl 0219.57027
[Burghelea&Duma1971] D. Burghelea and A. Duma, Analytic complex structures on Hilbert manifolds, J. Differential Geometry 5 (1971), 371–381. MR0292115 (45 #1202) Zbl 0226.58004
[Burghelea&Henderson1970] D. Burghelea and D. Henderson, Smoothings and homeomorphisms for Hilbert manifolds, Bull. Amer. Math. Soc. 76 (1970), 1261–1265. MR0283827 (44 #1057) Zbl 0211.56004
[Burghelea&Kuiper1969] D. Burghelea and N. H. Kuiper, Hilbert manifolds, Ann. of Math. (2) 90 (1969), 379–417. MR0253374 (40 #6589) Zbl 0195.53501
[Burghelea&Lashof1974] D. Burghelea and R. Lashof, The homotopy type of the space of diffeomorphisms. I, II, Trans. Amer. Math. Soc. 196 (1974), 1–36; ibid. 196 (1974), 37–50. MR0356103 (50 #8574) Zbl 0296.58003
[Burghelea&Lashof1982] D. Burghelea and R. Lashof, Geometric transfer and the homotopy type of the automorphism groups of a manifold, Trans. Amer. Math. Soc. 269 (1982), no.1, 1–38. MR637027 (83c:57016) Zbl 0489.57008
[Burghelea1970] D. Burghelea, Diffeomorphisms for Hilbert manifolds and handle decomposition, Bull. Amer. Math. Soc. 76 (1970), 352–357. MR0258065 (41 #2712) Zbl 0197.20603
[Byun1999] Y. Byun, Tangent fibration of a Poincaré complex, J. London Math. Soc. (2) 59 (1999), no.3, 1101–1116. MR1709099 (2000f:57023) Zbl 0935.57032
[Bühler2008] T. Bühler, A derived functor approach to bounded cohomology, C. R. Math. Acad. Sci. Paris 346 (2008), no.11-12, 615–618. MR2423264 (2009f:18013) Zbl 1148.18007

3 C

[Cadek&Krcal&Vokrınek2013] M. Cadek, M. Kr\v c\'al, and L. Vok\v r\'ınek. Algorithmic solvability of the lifting-extension problem, arXiv:1307.6444.
[Cairns1940] S. S. Cairns, Homeomorphisms between topological manifolds and analytic manifolds, Ann. of Math. (2) 41 (1940), 796–808. MR0002538 (2,71e) Zbl 0025.23502
[Calcut2005] J. S. Calcut, Knot theory and the Casson invariant in the Artin presentation theory, Fundamental and Applied Mathematics 11 No. 4, L. V. Keldysh Memorial Proceedings, Moscow, (2005), 119--126. MR2192960 (2006m:57013)
[Calegari2007] D. Calegari, Foliations and the geometry of 3-manifolds., Oxford Mathematical Monographs; Oxford Science Publications. Oxford University Press, Oxford, 2007. MR2327361 (2008k:57048) Zbl 1118.57002
[Candel&Conlon2000] A. Candel and L. Conlon, Foliations. I, American Mathematical Society, Providence, RI, 2000. MR1732868 (2002f:57058) Zbl 0936.57001
[Candel&Conlon2003] A. Candel and L. Conlon, Foliations. II, American Mathematical Society, Providence, RI, 2003. MR1994394 (2004e:57034) Zbl 1035.57001
[Cannon1991] J. W. Cannon, The theory of negatively curved spaces and groups, Ergodic theory, symbolic dynamics, and hyperbolic spaces (Trieste, 1989), Oxford Univ. Press (1991), 315–369. MR1130181 () Zbl 0764.57002
[Cappel&Shaneson1987] S. E. Cappell and J. L. Shaneson, Smooth nontrivial $4$ -dimensional $s$ -cobordisms, Bull. Amer. Math. Soc. (N.S.) 17 (1987), no.1, 141–143. MR888891
[Cappell&Shaneson1971] S. E. Cappell and J. L. Shaneson, On four dimensional surgery and applications, Comment. Math. Helv. 46 (1971), 500–528. MR0301750 (46 #905) Zbl 0233.57015
[Cappell&Shaneson1974] S. E. Cappell and J. L. Shaneson, The codimension two placement problem and homology equivalent manifolds, Ann. of Math. (2) 99 (1974), 277–348. MR0339216 (49 #3978) Zbl 0279.57011
[Cappell&Shaneson1976] S. E. Cappell and J. L. Shaneson, There exist inequivalent knots with the same complement, Ann. of Math. (2) 103 (1976), no.2, 349–353. MR0413117 (54 #1238) Zbl 0338.57008
[Cappell&Shaneson1976a] S. E. Cappell and J. L. Shaneson, Some new four-manifolds, Ann. of Math. (2) 104 (1976), no.1, 61–72. MR0418125 (54 #6167) Zbl 0345.57003
[Cappell&Shaneson1987] S. E. Cappell and J. L. Shaneson, Smooth nontrivial $4$ -dimensional $s$ -cobordisms, Bull. Amer. Math. Soc. (N.S.) 17 (1987), no.1, 141–143. MR888891
[Cappell&Shaneson1987a] S. E. Cappell and J. L. Shaneson, Corrigendum to: ``Smooth nontrivial $4$ -dimensional $s$ -cobordisms, Bull. Amer. Math. Soc. (N.S.) 17 (1987), no.2, 401. MR903747
[Cartan1904] E. Cartan, Sur la structure des groupes infinis de transformation, Ann. Sci. École Norm. Sup. (3) 21 (1904), 153–206. MR1509054 (French) Zbl 35.0176.04
[Casson&Gordon1986] A. J. Casson and C. M. Gordon, Cobordism of classical knots, with an appendix by P. M. Gilmer. Progr. Math., 62, À la recherche de la topologie perdue, 181–199, Birkhäuser Boston, Boston, MA, 1986. MR900252
[Casson&Jungreis1994] A. Casson and D. Jungreis, Convergence groups and Seifert fibered $3$ -manifolds, Invent. Math. 118 (1994), no.3, 441–456. MR1296353 (96f:57011) Zbl 0840.57005
[Casson1996] A. J. Casson, Generalisations and applications of block bundles, Kluwer Acad. Publ., 1996. MR1434102 (98c:57026) Zbl 0871.57022
[Cavicchioli&Spaggiari2001] A. Cavicchioli and F. Spaggiari, On the homotopy type of Poincaré spaces, Ann. Mat. Pura Appl. (4) 180 (2001), no.3, 331–358. MR1871619 (2002k:57053) Zbl 1034.57020
[Cencelj&Repovs&Skopenkov2004] M. Cencelj, D. Repov\v s and A. Skopenkov, On the Browder-Levine-Novikov embedding theorems, Proc. of the Steklov Math. Inst. 247 (2004) 280-290.
[Cencelj&Repovš&Skopenkov2007] M. Cencelj, D. Repovš and M. Skopenkov, Homotopy type of the complement of an immersion and classification of embeddings of tori., Russ. Math. Surv.62 (2007), no.5, 985-987. Zbl 1141.57009
[Cencelj&Repovš&Skopenkov2008] M. Cencelj, D. Repovš and M. Skopenkov, Classification of knotted tori in the 2-metastable dimension, Mat. Sbornik, 203:11 (2012), 1654-1681. Available at the arXiv:0811.2745.
[Cerf1961] J. Cerf, Topologie de certains espaces de plongements, Bull. Soc. Math. France 89 (1961), 227–380. MR0140120 (25 #3543) Zbl 0101.16001
[Cerf1968] J. Cerf, Sur les difféomorphismes de la sphère de dimension trois $(\Gamma _4=0)$ , LNM 53 Springer-Verlag, Berlin-New York, 1968. MR0229250 (37 #4824) Zbl 0164.24502
[Cerf1970] J. Cerf, La stratification naturelle des espaces de fonctions différentiables réelles et le théorème de la pseudo-isotopie, Inst. Hautes Études Sci. Publ. Math. (1970), no.39, 5–173. MR0292089 (45 #1176) Zbl 0213.25202
[Chapman1974] T. A. Chapman, Topological invariance of Whitehead torsion, Amer. J. Math. 96 (1974), 488–497. MR0391109 (52 #11931) Zbl 0358.57004
[Charney&Davis1995] R. M. Charney and M. W. Davis, Strict hyperbolization, Topology 34 (1995), no.2, 329–350. MR1318879 (95m:57034) Zbl 0826.53040
[Chataur2005] D. Chataur, A bordism approach to string topology, Int. Math. Res. Not. (2005), no.46, 2829–2875. MR2180465 (2007b:55009) Zbl 1086.55004
[Chazin1971] R. L. Chazin, Stable thickenings in the topological category, Proc. Amer. Math. Soc. 29 (1971), 175–178. MR0296950 (45 #6009) Zbl 0214.22302
[Chazin1975] R. L. Chazin, Stable thickenings in the homotopy category, Trans. Amer. Math. Soc. 205 (1975), 71–77. MR0380810 (52 #1707) Zbl 0333.57006
[Chen2000] B. Chen, Riemannian submanifolds, in Hanbook of differential geometry, Vol. I, edited by F. J. E. Dillen and L. C. A. Verstraelen, North-Holland, 2000, 187–418. MR1736854 (2001b:53064) Zbl 1214.53014
[Chern1947] S. Chern, On the characteristic classes of Riemannian manifolds, Proc. Nat. Acad. Sci. U. S. A. 33 (1947), 78–82. MR0019980 (8,490a) Zbl 0034.25002
[Choi&Masuda&Suh2010] S. Choi, D. Masuda and D. Y. Suh, Topological classification of generalized Bott towers, Trans. Amer. Math. Soc. 362 (2010), no. 2, 1097–1112. MR2551516 (2011a:57050) Zbl 1195.57060
[Clifford1873] W. K. Clifford, Preliminary sketch of biquaternons., Proc. of L. M. S. IV. (1873), 381-395. Zbl 05.0280.01
[Cochran&Harvey&Leidy2009] T. D. Cochran, S. Harvey and C. Leidy, Knot concordance and higher-order Blanchfield duality, Geom. Topol. 13 (2009), no.3, 1419–1482. MR2496049 (2009m:57006) Zbl 1175.57004
[Cochran&Orr&Teichner2003] T. D. Cochran, K. E. Orr and P. Teichner, Knot concordance, Whitney towers and $L^2$ -signatures, Ann. of Math. (2) 157 (2003), no.2, 433–519. MR1973052 (2004i:57003) Zbl 1044.57001
[Cochran&Orr&Teichner2004] T. D. Cochran, K. E. Orr and P. Teichner, Structure in the classical knot concordance group, Comment. Math. Helv. 79 (2004), no.1, 105–123. MR2031301 (2004k:57005) Zbl 1061.57008
[Cochran&Teichner2007] T. D. Cochran and P. Teichner, Knot concordance and von Neumann $\rho$ -invariants, Duke Math. J. 137 (2007), no.2, 337–379. MR2309149 (2008f:57005) Zbl 1186.57006
[Cohen1973] M. M. Cohen, A course in simple-homotopy theory, Springer-Verlag, New York, 1973. MR0362320 (50 #14762) Zbl 0261.57009
[Connell&Farb2003] C. Connell and B. Farb, The degree theorem in higher rank, J. Differential Geom. 65 (2003), no.1, 19–59. MR2057530 (2005d:53064) Zbl 1067.53032
[Conner&Floyd1959] P. E. Conner and E. E. Floyd, On the construction of periodic maps without fixed points, Proc. Amer. Math. Soc. 10 (1959), 354–360. MR0105115 (21 #3860) Zbl 0092.39701
[Conner&Floyd1964] P. E. Conner and E. E. Floyd, Differentiable periodic maps, Academic Press Inc., Publishers, New York, 1964. MR0176478 (31 #750) Zbl 0417.57019
[Conner&Floyd1966] P. E. Conner and E. E. Floyd, The relation of cobordism to $K$ -theories, Springer-Verlag, Berlin, 1966. MR0216511 (35 #7344) Zbl 0161.42802
[Conner&Montgomery1962] P. Conner and D. Montgomery, An example for $SO(3)$ , Proc. Nat. Acad. Sci. U.S.A. 48 (1962), 1918–1922. MR0148795 (26 #6300) Zbl 0107.16604
[Crowley&Ferry&Skopenkov2011] D. Crowley, S.C. Ferry, M. Skopenkov, The rational classification of links of codimension >2, Forum Math. 26 (2014), 239-269. https://arxiv.org/abs/1106.1455
[Crowley&Hambleton2013] D. Crowley and I. Hambleton, Finite group actions on Kervaire manifolds, (2013). Available at the arXiv:1305.6546.
[Crowley&Löh2015] D. Crowley and C. Löh, Functorial seminorms on singular homology and (in)flexible manifolds, Algebr. Geom. Topol. 15 (2015), no.3, 1453–1499. MR3361142 Zbl 1391.57008
[Crowley&Schick2013] D. Crowley and T. Schick, The Gromoll filtration, $KO$ -characteristic classes and metrics of positive scalar curvature, Geom. Topol. 17 (2013), no.3, 1773–1789. MR3073935 Zbl 06185365
[Crowley&Sixt2008] D. Crowley and J. Sixt, Stably diffeomorphic manifolds and $l_{2q+1}(\Zz[\pi])$ . Available at the arXiv:0808.2008.
[Crowley&Skopenkov2008] D. Crowley and A. Skopenkov, A classification of smooth embeddings of 4-manifolds in 7-space, II, Intern. J. Math., 22:6 (2011) 731-757. Available at the arXiv:0808.1795.
[Crowley&Skopenkov2016] D. Crowley and A. Skopenkov, Embeddings of non-simply-connected 4-manifolds in 7-space, I. Classification modulo knots, Moscow Math. J., 21 (2021), 43--98. arXiv:1611.04738.
[Crowley&Skopenkov2016a] D. Crowley and A. Skopenkov, Embeddings of non-simply-connected 4-manifolds in 7-space, II. Smooth classification. Proc. A of the Royal Soc. of Edinburgh, to appear. arXiv:1612.04776
[Crowley2002] D. Crowley, The classification of highly connected manifolds in dimensions 7 and 15, PhD Thesis, Indiana University, Bloomington, 2002. Available at the arXiv:0203253.
[Crowley2009] D. Crowley, On the mapping class groups of $\#_r(S^p \times S^p)$ for $p = 3, 7$ , (2009). Available at the arXiv:0905.0423.
[Crowley2010] D. Crowley, The smooth structure set of $S^p\times S^q$ , Geom. Dedicata 148 (2010), 15–33. MR2721618 (2012a:57041) Zbl 1207.57043

4 D

[Date2000] C. J. Date, An introduction to database systems (7. ed.), Addison-Wesley-Longman, 2000.
[Daverman1986] R. J. Daverman, Decompositions of manifolds, Academic Press Inc., 1986. MR872468 (88a:57001) Zbl 1130.57001
[Davis&Januszkiewicz&Weinberger2001] M. W. Davis, T. Januszkiewicz and S. Weinberger, Relative hyperbolization and aspherical bordisms: an addendum to "Hyperbolization of polyhedra" [J. Differential Geom. 34 (1991), no. 2, 347-388; MR1131435 (92h:57036) by Davis and Januszkiewicz], J. Differential Geom. 58 (2001), no.3, 535–541. MR1906785 (2003e:57038) Zbl 1028.57020
[Davis&Januszkiewicz1991] M. W. Davis and T. Januszkiewicz, Hyperbolization of polyhedra, J. Differential Geom. 34 (1991), no.2, 347–388. MR1906785 (2003e:57038) Zbl 1028.57020
[Davis&Januszkiewicz1991a] M. W. Davis and T. Januszkiewicz, Convex polytopes, Coxeter orbifolds and torus actions, Duke Math. J. 62 (1991), no.2, 417–451. MR1104531 (92i:52012) Zbl 0733.52006
[Davis&Kirk2001] J. F. Davis and P. Kirk, Lecture notes in algebraic topology, American Mathematical Society, 2001. MR1841974 (2002f:55001) Zbl 1018.55001
[Davis&Pearson2003] J. F. Davis and K. Pearson, The Gromov-Lawson-Rosenberg conjecture for cocompact Fuchsian groups, Proc. Amer. Math. Soc. 131 (2003), no.11, 3571–3578 (electronic). MR1991770 (2004f:53039) Zbl 1050.19004
[Davis1983] M. W. Davis, Groups generated by reflections and aspherical manifolds not covered by Euclidean space, Ann. of Math. (2) 117 (1983), no.2, 293–324. MR690848 (86d:57025) Zbl 0531.57041
[Davis2000] J. F. Davis, Manifold aspects of the Novikov conjecture, Surveys on surgery theory, Vol. 1, Princeton Univ. Press (2000), 195–224. MR1747536 (2002a:57037) Zbl 0948.57001
[Davis2002] M. Davis, Exotic aspherical manifolds, Abdus Salam International Centre for Theoretical Physics, Trieste, 2002. MR1937019 (2004a:57031) Zbl 1070.57012
[Davis2008] M. W. Davis, The geometry and topology of Coxeter groups, London Mathematical Society Monographs Series, 32. Princeton University Press, Princeton, NJ, 2008. MR2360474 (2008k:20091) Zbl 1142.20020
[De Rham1936] G. de Rham, Sur les nouveaux invariants topologiques de M. Reidemeister, Rec. Math. [Mat. Sbornik], Moscou, Volume 1(43), (1936), 737-742. Zbl 0016.04501
[Dehn&Heegaard1907] M. Dehn and P. Heegaard, Analysis situs, Enzyklopädie der Mathematischen Wissenschaften III AB3: (1907) 153–200. Zbl 38.0510.14
[Dehn1907] M. Dehn, Berichtigender Zusatz zu III AB 3 Analysis situs, in Jahresbericht der Deutschen Mathematiker-Vereinigung 16 (1907), 573.
[Dehn1910] M. Dehn, Über die Topologie des dreidimensionalen Raumes, Math. Ann. 69 (1910), no.1, 137–168. MR1511580 () Zbl 41.0543.01
[Dejter1976] I. J. Dejter, Smooth $S^1$ -manifolds in the homotopy type of $CP^3$ , Michigan Math. J. 23 (1976), no.1, 83–95. MR0402789 (53 #6603) Zbl 0326.57009
[Delbourgo&West1977] R. Delbourgo and P. C. West, A Gauge Covariant Approximation to Quantum Electrodynamics, J.Phys. A10 (1977), 1049.
[Deligne&Morgan1999] P. Deligne and J. W. Morgan, Notes on supersymmetry (following Joseph Bernstein), Quantum fields and strings: a course for mathematicians, Vol. 1, 2 (Princeton, NJ, 1996/1997), 41–97, Amer. Math. Soc., Providence, RI, (1999), 41–97. MR1701597 (2001g:58007) Zbl 1170.58302
[Dessai&Wilking2004] A. Dessai and B. Wilking, Torus actions on homotopy complex projective spaces, Math. Z. 247 (2004), no.3, 505–511. MR2114425 (2006c:57033) Zbl 1068.57034
[Dessai2002] A. Dessai, Homotopy complex projective spaces with $Pin(2)$ -action, Topology Appl. 122 (2002), no.3, 487–499. MR1911696 (2003f:58048) Zbl 0998.57048
[Dessai2006] A. Dessai, $S^1$ -actions on highly connected manifolds, J. Geom. Phys. 56 (2006), no.11, 2231–2236. MR2248872 (2007c:58035) Zbl 1100.19003
[Dimca1992] A. Dimca, Singularities and topology of hypersurfaces, Springer-Verlag, New York, 1992. MR1194180 (94b:32058) Zbl 0753.57001
[Dold1956] A. Dold, Erzeugende der Thomschen Algebra $\mathcal{N}$ , Math. Z. 65 (1956), 25–35. MR0079269 (18,60c) Zbl 0071.17601
[Dold1962] A. Dold, Relations between ordinary and extraordinary homology, Colloq. algebr. Topology, Aarhus 1962, (1962), 2–9. Zbl 0145.20104
[Dold1972] A. Dold, Lectures on algebraic topology, Springer-Verlag, Berlin-Heidelberg-New York 1972. MR0415602 (54 #3685) Zbl 0234.55001
[Dold1978] A. Dold, Geometric cobordism and the fixed point transfer, in Algebraic topology (Proc. Conf., Univ. British Columbia, Vancouver, B.C., 1977), Lecture Notes in Math. 673, Springer, Berlin, (1978), 32–87. MR517084 (80g:57052) Zbl 0386.57005
[Dold1995] A. Dold, Lectures on algebraic topology, Springer-Verlag, 1995. MR1335915 (96c:55001) Zbl 0872.55001
[Donaldson1983] S. K. Donaldson, An application of gauge theory to four-dimensional topology, J. Differential Geom. 18 (1983), no.2, 279–315. MR710056 (85c:57015) Zbl 0507.57010
[Donaldson1986] S. K. Donaldson, Connections, cohomology and the intersection forms of $4$ -manifolds, J. Differential Geom. 24 (1986), no.3, 275–341. MR868974 (88g:57033) Zbl 0635.57007
[Donaldson1987] S. K. Donaldson, The orientation of Yang-Mills moduli spaces and $4$ -manifold topology, J. Differential Geom. 26 (1987), no.3, 397–428. MR910015 (88j:57020) Zbl 0683.57005
[Dranishnikov&Rudyak2005] A. N. Dranishnikov and Y. B. Rudyak, Examples of non-formal closed $(k{-}1)$ -connected manifolds of dimensions $\ge4k{-}1$ , Proc. Amer. Math. Soc. 133 (2005), no.5, 1557–1561. MR2111957 (2005h:55016) Zbl 1083.55012
[Duan&Wang2004] H. B. Duan and S. C. Wang, Non-zero degree maps between $2n$ -manifolds, Acta Math. Sin. (Engl. Ser.) 20 (2004), no.1, 1–14. MR2056551 (2005b:57051) Zbl 1060.57018
[Dyck1885] W. Dyck, On the ``Analysis situs´´ of three-dimensional spaces, In: Report of the fifty-fourth Meeting of the British Association for the Advancement of Science, held at Montreal in August and September 1884 (London, 1885), 648.
[Dyck1888] W. Dyck, Beiträge zur Analysis situs. I, Math. Ann. 37 (1888), no.2, 457–512. MR1510647 Zbl 20.0519.04
[Dyck1890] W. Dyck, Beiträge zur Analysis situs. II, Math. Ann. 37 (1890) no.2, 273–316. MR510647 Zbl 22.0547.02
[Dyer1969] E. Dyer, Cohomology theories, Lecture Note Series, W. A. Benjamin, Inc., New York-Amsterdam, 1969. MR0268883 (42 #3780) Zbl 0182.57002

5 E

[E. Sather] E. Sather, The mystery of Matter Asymmetry, ( "2006" )
[Ebeling1990] W. Ebeling, An example of two homeomorphic, nondiffeomorphic complete intersection surfaces, Invent. Math. 99 (1990), no.3, 651–654. MR1032884 (91c:57038) Zbl 0707.14045
[Ebin&Marsden1970] D. G. Ebin and J. Marsden, Groups of diffeomorphisms and the motion of an incompressible fluid. , Ann. of Math. (2) 92 (1970), 102–163. MR0271984 (42 #6865) Zbl 0286.76001
[Eccles1981] P. J. Eccles, Codimension one immersions and the Kervaire invariant one problem, Math. Proc. Cambridge Philos. Soc. 90 (1981), no.3, 483–493. MR628831 (83c:57015) Zbl 0479.57016
[Edmonds&Lee1975] A. L. Edmonds and R. Lee, Fixed point sets of group actions on Euclidean space, Topology 14 (1975), no.4, 339–345. MR0413146 (54 #1267) Zbl 0317.57018
[Edmonds&Lee1976] A. L. Edmonds and R. Lee, Compact Lie groups which act on Euclidean space without fixed points, Proc. Amer. Math. Soc. 55 (1976), no.2, 416–418. MR0420672 (54 #8684) Zbl 0326.57011
[Edmonds1977] A. L. Edmonds, Taming free circle actions, Proc. Amer. Math. Soc. 62 (1977), no.2, 337–343. MR0431230 (55 #4231) Zbl 0362.57017
[Edwards1968] Edwards, C. H. Unknotting polyhedral homology manifolds, Michigan Math. J. 15 (1968), 81-95. MR226629 Zbl 0167.52001
[Edwards1975] R. D. Edwards, The equivalence of close piecewise linear embeddings, General Topol. Appl. 5 (1975), 147–180. MR0370603 (51 #6830) Zbl 0314.57009
[Edwards1980] R. D. Edwards, The topology of manifolds and cell-like maps, (1980) MR562601 (81g:57010) Zbl 0428.57004
[Eells&Elworthy1970] J. Eells and K. D. Elworthy, Open embeddings of certain Banach manifolds, Ann. of Math. (2) 91 (1970), 465–485. MR0263120 (41 #7725) Zbl 0198.28804
[Eells&Kuiper1962] J. Eells and N. Kuiper, An invariant for certain smooth manifolds, Ann. Mat. Pura Appl. (4) 60 (1962), 93–110. MR0156356 (27 #6280) Zbl 0119.18704
[Eells1966] J. Eells, A setting for global analysis, Bull. Amer. Math. Soc. 72 (1966), 751–807. MR0203742 (34 #3590) Zbl 0191.44101
[Eilenberg1949] S. Eilenberg, On the problems of topology, Ann. of Math. (2) 50 (1949), 247–260. MR0030189 (10,726b) Zbl 0034.25304
[Ekholm2001] T. Ekholm, Differential 3-knots in 5-space with and without self-intersections, Topology 40 (2001), no.1, 157–196. MR1791271 (2001h:57033) Zbl 0964.57029
[Elworty&Tromba1970] K. D. Elworthy and A. J. Tromba, Differential structures and Fredholm maps in Banach manifolds, Global analysis (Berkeley, 1968), Proc. Sympos. Pure Math., 15, pp. 45--94, Amer. Math. Soc., Providence, RI, 1970. MR0264708 (41 #9299) Zbl 0206.52504
[Enriques1907] F. Enriques, Prinzipien der Geometrie., 4Enzyklop. d. math. Wissensch. $\text{III}_1$ , (1907), 1-129. Zbl 38.0496.01
[Epple1999] M. Epple, Die Entstehung der Knotentheorie, Braunschweig/Wiesbaden, (1999).
[Epple2002] M. Epple, From quaternions to cosmology: spaces of constant curvature, ca. 1873-1925, Proceedings of the International Congress of Mathematicians, Vol. III (2002), 935–945. MR1957592 (2004a:01018) Zbl 0997.01005
[Ershof&Lück2012] M. Ershov and W. Lück, The first $L^2$ -Betti number and approximation in arbitrary characteristic, (2012). Available at the arXiv:1206.0474v1.
[Etnyre2006] J. B. Etnyre, Lectures on open book decompositions and contact structures, in Floer homology, gauge theory, and low-dimensional topology, 103–141, Clay Math. Proc., 5, Amer. Math. Soc., (2006). MR2249250 (2007g:57042) Zbl 1108.53050
[Evans&Moser1972] B. Evans and L. Moser, Solvable fundamental groups of compact $3$ -manifolds, Trans. Amer. Math. Soc. 168 (1972), 189–210. MR0301742 (46 #897) Zbl 0241.57002

6 F

[Fang&Klaus1996] F. Fang and S. Klaus, Topological classification of $4$ -dimensional complete intersections, Manuscripta Math. 90 (1996), no.2, 139–147. MR1391206 (97g:57046) Zbl 0866.57015
[Fang&Wang2009] F. Fang and J. Wang, Homeomorphism classification of complex projective complete intersections of dimensions 5, 6 and 7, to appear in Math. Zeit. (2009).

[Fang1993] F. Fang, Diffeomorphism groups of simply connected 5-manifolds, unpublished pre-print (1993).

[Fang1997] F. Fang, Topology of complete intersections, Comment. Math. Helv. 72 (1997), no.3, 466–480. MR1476060 (98k:14071) Zbl 0896.14028
[Farber&Weinberger2001] M. Farber and S. Weinberger, On the zero-in-the-spectrum conjecture, Ann. of Math. (2) 154 (2001), no.1, 139–154. MR1847591 (2003b:58044) Zbl 0992.58012
[Farber1981] M. Sh. Farber, Classification of stable fibered knots, Mat. Sb. (N.S.), 115(157):2(6) (1981) 223–262.
[Farber1983] M. Sh. Farber, The classification of simple knots, Russian Math. Surveys, 38:5 (1983).

[Farber1984] M. Sh. Farber, An algebraic classification of some even-dimensional spherical knots I, II, Trans. Amer. Math. Soc. 281 (1984), 507-528; 529-570.
[Farrell&Jones1989] F. T. Farrell and L. E. Jones, Negatively curved manifolds with exotic smooth structures, J. Amer. Math. Soc. 2 (1989), no.4, 899–908. MR1002632 (90f:53075) Zbl 0698.53027
[Farrell&Jones1990] F. T. Farrell and L. E. Jones, Classical aspherical manifolds, Published for the Conference Board of the Mathematical Sciences, Washington, DC, 1990. MR1056079 (91k:57001) Zbl 0729.57001
[Farrell&Jones1990a] F. T. Farrell and L. E. Jones, Rigidity and other topological aspects of compact nonpositively curved manifolds, Bull. Amer. Math. Soc. (N.S.) 22 (1990), no.1, 59–64. MR0973309 (90h:57023a) Zbl 0703.57018
[Farrell&Jones1991] F. T. Farrell and L. E. Jones, Rigidity in geometry and topology, Proceedings of the International Congress of Mathematicians, Vol. I, II (Kyoto, 1990), 653–663, Math. Soc. Japan, Tokyo, 1991. MR1159252 (93g:57041) Zbl 0745.57008
[Farrell&Jones1993] F. T. Farrell and L. E. Jones, Topological rigidity for compact non-positively curved manifolds, Differential geometry: Riemannian geometry (Los Angeles, CA, 1990), Proc. Sympos. Pure Math., 54, Part 3, Amer. Math. Soc., Providence, RI, (1993), 229–274. MR1216623 (94m:57067) Zbl 0796.53043
[Farrell&Jones1993a] F. T. Farrell and L. E. Jones, Isomorphism conjectures in algebraic $K$ -theory, J. Amer. Math. Soc. 6 (1993), no.2, 249–297. MR1179537 (93h:57032) Zbl 0798.57018
[Farrell&Jones1998] F. T. Farrell and L. E. Jones, Rigidity for aspherical manifolds with $\pi_1\subset GL_m(\Rr)$ , Asian J. Math. 2 (1998), no.2, 215–262. MR1639544 (99j:57032)Zbl 0912.57012
[Farrell1982] F. T. Farrell, Review of "Exact sequences in algebraic surgery by A. A. Ranicki", Mathematical Reviews MR0620795 (82h:57027)
[Ferreiros1999] J. Ferreirós, Labyrinth of thought, Birkhäuser Verlag, 1999. ISBN 3-7643-5749-5
[Ferry&Pedersen1995] S. C. Ferry and E. K. Pedersen, Epsilon surgery theory, Novikov conjectures, index theorems and rigidity, Vol. 2 (Oberwolfach, 1993), Cambridge Univ. Press (1995), 167–226. MR1388311 (97g:57044) Zbl 0956.57020
[Ferry&Ranicki&Rosenberg1995] S. C. Ferry, A. A. Ranicki and J. Rosenberg, Novikov conjectures, index theorems and rigidity. Vol. 1. London Math. Soc. Lecture Note Ser., 226, Cambridge Univ. Press, Cambridge, 1995. MR1388294 (96m:57002) Zbl 0829.00027
[Ferry&Ranicki&Rosenberg1995a] S. C. Ferry, A. A. Ranicki and J. Rosenberg, Novikov conjectures, index theorems and rigidity. Vol. 2, London Math. Soc. Lecture Note Ser., 227, Cambridge Univ. Press, Cambridge, 1995. MR1388306 (96m:57003) Zbl 0829.00028
[Ferry&Ranicki&Rosenberg1995b] S. C. Ferry, A. A. Ranicki and J. Rosenburg, A history and survey of the Novikov conjecture in Ferry&Ranicki&Rosenberg1995 7–66, London Math. Soc. Lecture Note Ser., 226, Cambridge Univ. Press, Cambridge, 1995. MR1388295 (97f:57036) Zbl 0954.57018
[Finashin&Kreck&Viro1987] S. M. Finashin, M. Kreck and O. Y. Viro, Exotic knottings of surfaces in the $4$ -sphere, Bull. Amer. Math. Soc. (N.S.) 17 (1987), no.2, 287–290. MR903734 (88m:57030) Zbl 0635.57008
[Fintushel&Stern1983] R. Fintushel and R. J. Stern, Smooth free involutions on homotopy $4k$ -spheres, Michigan Math. J. 30 (1983), no.1, 37–51. MR694927 (84f:57025) Zbl 0543.57023
[Fitzpatrick&Pejsachowicz&Rabier1994] P. M. Fitzpatrick, J. Pejsachowicz, and P. J. Rabier, Orientability of Fredholm families and topological degree for orientable non-linear Fredholm mappings, J. Funct. Anal. 124 (1994), 1--39. MR1284601 Zbl 0802.47056
[Floyd&Richardson1959] E. E. Floyd and R. W. Richardson, An action of a finite group on an $n$ -cell without stationary points. , Bull. Amer. Math. Soc. 65 (1959), 73–76. MR0100848 (20 #7276) Zbl 0088.15302
[Fomenko&Fuchs2016] A. T. Fomenko and D. B. Fuks, Homotopical Topology. Translated from the Russian. Graduate Texts in Mathematics, 273. Springer-Verlag, Berlin, 2016. DOI 10.1007/978-3-319-23488-5.

[Fort1962] M. K. Fort junior, Topology of 3-manifolds and related topics. Proceedings of theUniversity of Georgia Institute 1961., Englewood Cliffs, N.J.: Prentice-Hall, Inc. VIII, 256 p., 1962. MR0141085 Zbl 0132.20102
[Fox&Milnor1966] R. H. Fox and J. W. Milnor, Singularities of $2$ -spheres in $4$ -space and cobordism of knots, Osaka J. Math. 3 (1966), 257–267. MR0211392 (35 #2273) Zbl 0146.45501
[Frankl1931] F. Frankl, Zur Topologie des dreidimensionalen Raumes, Monatsh. Math. Phys. 38 (1931), no.1, 357–364. MR1549926 Zbl 03002760
[Franz1935] W. Franz, Über die Torsion einer Überdeckung., Journ. f. Math. 173 (1935), 245-254. Zbl 61.1350.01
[Franz1935a] W. Franz, Über die Torsion einer Überdeckung., J. Reine Angew. Math. 173 (1935), 245-254. Zbl 0012.12702
[Freden1995] E. M. Freden, Negatively curved groups have the convergence property. I, Ann. Acad. Sci. Fenn. Ser. A I Math. 20 (1995), no.2, 333–348. MR1346817 (96g:20054) Zbl 0847.20031
[Freedman&Quinn1990] M. H. Freedman and F. Quinn, Topology of 4-manifolds, Princeton University Press, Princeton, NJ, 1990. MR1201584 (94b:57021) Zbl 0705.57001
[Freedman1982] M. H. Freedman, The topology of four-dimensional manifolds, J. Differential Geom. 17 (1982), no.3, 357–453. MR679066 (84b:57006) Zbl 0528.57011
[Freidlin&Wentzell2004] M. I. Freidlin and A. D. Wentzell, Diffusion processes on an open book and the averaging principle, Stochastic Process. Appl. 113 (2004), no.1, 101–126. MR2078539 (2005e:60178) Zbl 1075.60100
[Friedl&Lück&Tillmann2016] S. Friedl and W. Lück and S. Tillmann, Groups and polytopes. Available at the arXiv:1611.01857v1.
[Frigerio2009] R. Frigerio, (Bounded) continuous cohomology and Gromov proportionality principle, (2009). Available at the arXiv:0903.4412.
[Frisch2010] Dennis Frisch, Classification of Immersions which are bounded by Curves in Surfaces, PhD Thesis TU Darmstadt, 2010.

[Frischauf1876] J. Frischauf, Elemente der absoluten Geometrie., Leipzig, 1876. Zbl 08.0313.01
[Fuks&Rokhlin1984] D. B. Fuks and V. A. Rokhlin, Beginner's course in topology. Geometric chapters. Translated from the Russian by A. Iacob. Universitext. Springer Series in Soviet Mathematics. Springer-Verlag, Berlin, 1984. MR759162 (86a:57001) Zbl 0562.54003
[Fuquan1994] F. Fuquan, Embedding four manifolds in $\Rr^7$ , Topology 33 (1994), 447-454.

7 G

[Gabai1991] D. Gabai, Convergence groups are Fuchsian groups, Bull. Amer. Math. Soc. (N.S.) 25 (1991), no.2, 395-402. MR1189862 (93m:20065) Zbl 0785.57004
[Galatius&Randal-Williams2012] S. Galatius and O. Randal-Williams, Homological stability for moduli spaces of high dimensional manifolds, (2012). Available at the arXiv:1203.6830.
[Galatius&Randal-Williams2012a] S. Galatius and O. Randal-Williams, Stable moduli spaces of high dimensional manifolds, (2012). Available at the arXiv:1201.3527.
[Gale1987] D. Gale, The Teaching of Mathematics: The Classification of 1-Manifolds: A Take-Home Exam, Amer. Math. Monthly 94 (1987), no.2, 170–175. MR1541035 Zbl 0621.57001
[Galewski&Stern1980] D. E. Galewski and R. J. Stern, Classification of simplicial triangulations of topological manifolds, Ann. of Math. (2) 111 (1980), no.1, 1–34. MR558395 (81f:57012) Zbl 0441.57017
[Gallot&Hulin&Lafontaine1987] S. Gallot, D. Hulin and J. Lafontaine, Riemannian geometry, Springer-Verlag, 1987. MR2088027 (2005e:53001) Zbl 1068.53001
[Geiges&Thomas1998] H. Geiges and C. B. Thomas, Contact topology and the structure of $5$ -manifolds with $\pi_1=Z_2$ , Ann. Inst. Fourier (Grenoble) 48 (1998), no.4, 1167–1188. MR1656012 (2000a:57069) Zbl 0912.57020
[Geiges1991] H. Geiges, Contact structures on $1$ -connected $5$ -manifolds, Mathematika 38 (1991), no.2, 303–311 (1992). MR1147828 (93e:57042) Zbl 0724.57017
[Geiges2001] H. Geiges, A brief history of contact geometry and topology, Expo. Math. 19 (2001), 25–53. MR1820126 (2002c:53129) Zbl 1048.53001
[Geiges2008] H. Geiges, An introduction to contact topology, Cambridge Stud. Adv. Math. 109, Cambridge University Press, 2008. MR2397738 (2008m:57064) Zbl 1153.53002
[Geiges2018] H. Geiges, Isotopies vis-`a-vis level-preserving embeddings, Arch. Math. 110 (2018), 197–200. Available at the arXiv:1708.09703.
[Ghys&Langevin&Walczak1988] É. Ghys, R. Langevin and P. Walczak, Entropie géométrique des feuilletages, Acta Math. 160 (1988), no.1-2, 105–142. MR926526 (89a:57034) Zbl 0666.57021
[Ghys2001] E. Ghys, Groups acting on the circle, Enseign. Math. (2) 47 (2001), no.3-4, 329–407. MR1876932 (2003a:37032) Zbl 1044.37033
[Giambalvo1969] V. Giambalvo, The $mod$ $p$ cohomology of $BO\langle 4k\rangle$ , Proc. Amer. Math. Soc. 20 (1969), 593–597. MR0236913 (38 #5206) Zbl 0176.52601
[Giambalvo1971] V. Giambalvo, On $\langle 8\rangle$ -cobordism, Illinois J. Math. 15 (1971), 533–541. MR0287553 (44 #4757) Zbl 0221.57019
[Gieseking1912] H. Gieseking, Analytische Untersuchungen über topologische Gruppen., Hilchenbach, 1912. Zbl 43.0202.03
[Giroux2005] E. Giroux, What is...an Open Book?, Notices of the Amer. Math. Soc. 52 (2005), 42–43.
[Gluck1962] H. Gluck, The embedding of two-spheres in the four-sphere, Trans. Amer. Math. Soc. 104 (1962), 308–333. MR0146807 (26 #4327) Zbl 0111.18804
[Gluck1963] H. Gluck, Unknotting $S^ 1$ in $S^ 4$ ., Bull. Am. Math. Soc. 69 (1963), 91-94. MR0142114 (25 #5507) Zbl 0108.36503
[Godbillon1991] C. Godbillon, Feuilletages, Birkhäuser Verlag, 1991. MR1120547 (93i:57038) Zbl 0724.58002
[Goertsches&Mare2013] O. Goertsches and A.-L. Mare, Non-abelian GKM theory, to appear in Math. Zeit.
[Goette&Kitchloo&Shankar2004] S. Goette, N. Kitchloo and K. Shankar, Diffeomorphism type of the Berger space $\rm SO(5)/\rm SO(3)$ , Amer. J. Math. 126 (2004), no.2, 395–416. MR2045506 (2005a:53084) Zbl 1066.53069
[Goldstein1967] R. Z. Goldstein, Piecewise linear unknotting of $S^p\times S^q$ in $S^{p+q+1}$ , Michigan Math. J. 14 (1967), 405–415. MR0220299 (36 #3365) Zbl 0157.54801
[Gompf&Stipsicz1999] R. E. Gompf and A. I. Stipsicz, $4$ -manifolds and Kirby calculus, American Mathematical Society, 1999. MR1707327 (2000h:57038) Zbl 0933.57020
[Gompf1995] R. E. Gompf, A new construction of symplectic manifolds, Ann. of Math. (2) 142 (1995), no.3, 527–595. MR1356781 (96j:57025) Zbl 0849.53027
[Goodwillie&Weiss1999] T. Goodwillie and M. Weiss, Embeddings from the point of view of immersion theory, II, Geometry and Topology, 3 (1999), 103-118. MR1694812 (2000c:57055a) Zbl 0927.57028
[Gordon&Litherland1978] C. M. Gordon and R. A. Litherland, On the signature of a link, Invent. Math. 47 (1978), no.1, 53–69. MR0500905 (58 #18407) Zbl 0391.57004
[Gordon1972] C. Gordon, Embedding piecewise linear manifolds with boundary., Proc. Camb. Philos. Soc. 72 (1972), 21-25. MR0295359 (45 #4425) Zbl 0236.57009
[Goresky&Kottwitz&MacPherson1998] M. Goresky, R. Kottwitz and R. MacPherson, Equivariant cohomology, Koszul duality, and the localization theorem, Invent. Math. 131 (1998), 25–83. MR1489894 (99c:55009) Zbl 0897.22009
[Goursat1889] E. Goursat, Sur les substitutions orthogonales et les divisions régulières de l'espace, Ann. Sci. École. Norm. Sup. (3) 6 (1889), 9–102. MR1508819 Zbl 21.0673.03
[Graham&Knuth&Patashnik89] R. Graham, D. Knuth, and O. Patashnik, Concrete Mathematics: A Foundation for Computer Science, Addison–Wesley, first published in 1989, ISBN 0-201-55802-5, https://www.csie.ntu.edu.tw/~r97002/temp/Concrete%20Mathematics%202e.pdf.
[Gray1959] J. W. Gray, Some global properties of contact structures, Ann. of Math. (2) 69 (1959), 421–450. MR0112161 (22 #3016) Zbl 0092.39301
[Greenberg&Harper1981] M. J. Greenberg and J. R. Harper, Algebraic topology, Benjamin/Cummings Publishing Co. Inc. Advanced Book Program, 1981. MR643101 (83b:55001) Zbl 0498.55001
[Greever1960] J. Greever, Stationary points for finite transformation groups, Duke Math. J 27 (1960), 163–170. MR0110094 (22 #977) Zbl 0113.16505
[Gregory E Tucker&Gregory R Hancock2010] Gregory E Tucker and Gregory R Hancock, Modelling Landscape Evolution, Earth Surface Processes and Landforms 46 (2010), 28–50.
[Gromoll&Wolf1971] D. Gromoll and J. A. Wolf, Some relations between the metric structure and the algebraic structure of the fundamental group in manifolds of nonpositive curvature, Bull. Amer. Math. Soc. 77 (1971), 545–552. MR0281122 (43 #6841) Zbl 0237.53037
[Gromoll1966] D. Gromoll, Differenzierbare Strukturen und Metriken positiver Krümmung auf Sphären, Math. Ann. 164 (1966), 353–371. MR0196754 (33 #4940) Zbl 0135.40301
[Gromov&Lawson1980] M. Gromov and H. B. Lawson, Spin and scalar curvature in the presence of a fundamental group. I, Ann. of Math. (2) 111 (1980), no.2, 209–230. MR569070 (81g:53022) Zbl 0445.53025
[Gromov1981] M. Gromov, Groups of polynomial growth and expanding maps, Inst. Hautes Études Sci. Publ. Math. (1981), no.53, 53–73. MR623534 (83b:53041) Zbl 0474.20018
[Gromov1982] M. Gromov, Volume and bounded cohomology, Inst. Hautes Études Sci. Publ. Math. (1982), no.56, 5–99 (1983). MR686042 (84h:53053) Zbl 0516.53046
[Gromov1987] M. Gromov, Hyperbolic groups, Essays in group theory,Math. Sci. Res. Inst. Publ., 8, Springer, New York, (1987) 75–263. MR0919829 (89e:20070) Zbl 0634.20015
[Gromov1999] M. Gromov, Metric structures for Riemannian and non-Riemannian spaces, Birkhäuser Boston Inc., Boston, MA, 1999. MR1699320 (2000d:53065) Zbl 1113.53001
[Gromov2003] M. Gromov, Random walk in random groups, Geom. Funct. Anal. 13 (2003), no.1, 73–146. MR1978492 (2004j:20088a) Zbl 1122.20021
[Gromov2010] M. Gromov, Manifolds: Where Do We Come From? What Are We? Where Are We Going? (2010)
[Grossberg&Karshon1994] M. Grossberg and Y. Karshon, Bott towers, complete integrability, and the extended character of representations, Duke Math. J. 76 (1994), no.1, 23–58. MR1301185 (96i:22030) Zbl 0826.22018
[Grossberg1991] M. D. Grossberg, Complete integrability and geometrically induced representations, ProQuest LLC, Ann Arbor, MIT, 1991. MR2716331
[Guillemin&Holm2004] V. Guillemin and T. S. Holm, GKM theory for torus actions with nonisolated fixed points, Int. Math. Res. Not. (2004), 2105–2124. MR2064318 (2005d:53136) Zbl 1138.53315
[Guillemin&Zara2001] V. Guillemin and C. Zara, 1-skeleta, Betti numbers, and equivariant cohomology, Duke Math. J. 107 (2001), 283–349. MR1823050 (2002j:53110) Zbl 1020.57013
[Guillou&Marin1986] L. Guillou and A.Marin, Eds., A la r\'echerche de la topologie perdue, 1986, Progress in Math., 62, Birkhauser, Basel

8 H

[Habegger1986] N. Habegger, Knots and links in codimension greater than 2, Topology, 25:3 (1986) 253--260.
[Hacon1968] D. Hacon, Embeddings of $S\sp p$ in $S\sp 1\times S\sp q$ in the metastable range., Topology 7 (1968), 1-10. MR0222903 (36 #5953) Zbl 0153.53902
[Haefliger&Hirsch1963] A. Haefliger and M. W. Hirsch, On the existence and classification of differentiable embeddings, Topology 2 (1963), 129–135. see also MR0149494 (26 #6981) Zbl 0113.38607
[Haefliger1961] A. Haefliger, Plongements différentiables de variétés dans variétés., Comment. Math. Helv.36 (1961), 47-82. MR0145538 (26 #3069) Zbl 0102.38603
[Haefliger1962] A. Haefliger, Knotted $(4k-1)$ -spheres in $6k$ -space, Ann. of Math. (2) 75 (1962), 452–466. MR0145539 (26 #3070) Zbl 0105.17407
[Haefliger1962a] A. Haefliger, Variétés feuilletées, Ann. Scuola Norm. Sup. Pisa (3) 16 (1962), 367–397. MR0189060 (32 #6487) Zbl 0196.25005
[Haefliger1962b] A. Haefliger, Plongements de variétés dans le domain stable, Séminaire Bourbaki, 245 (1962).
[Haefliger1962t] A. Haefliger, Differentiable links, Topology, 1 (1962) 241--244

[Haefliger1963] A. Haefliger, Plongements différentiables dans le domain stable., Comment. Math. Helv.37 (1963), 155-176.
[Haefliger1966] A. Haefliger, Differential embeddings of $S^n$ in $S^{n+q}$ for $q>2$ , Ann. of Math. (2) 83 (1966), 402–436. MR0202151 (34 #2024) Zbl 0151.32502
[Haefliger1966a] A. Haefliger, Enlacements de sphères en co-dimension supérieure à 2, Comment. Math. Helv.41 (1966), 51-72. MR0212818 (35 #3683) Zbl 0149.20801
[Haefliger1967] A. Haefliger, Lissage des immersions-I, Topology, 6 (1967) 221--240.
[HaefligerPoenaru1964] A. Haefliger, V. Poénaru La classification des immersions combinatoires., Publications Mathématiques de l'IHÉS 23 (1964): 75-91.
[HaefligerSteer1965] A. Haefliger and B. Steer, Symmetry of linking coefficients, Comment. Math. Helv., 39 (1965), 259--270.pdf
[Hambleton&Hillmann2017] I. Hambleton and J. Hillmann, Quotients of $S^2 \times S^2$ . Available at the arXiv:17172.04572.
[Hambleton&Kreck1988] I. Hambleton and M. Kreck, On the classification of topological $4$ -manifolds with finite fundamental group, Math. Ann. 280 (1988), no.1, 85–104. MR928299 (89g:57020) Zbl 0616.57009
[Hambleton&Kreck1993] I. Hambleton and M. Kreck, Cancellation of hyperbolic forms and topological four-manifolds, J. Reine Angew. Math. 443 (1993), 21–47. MR1241127 (94k:57030) Zbl 0779.57014
[Hambleton&Taylor2000] I. Hambleton and L. R. Taylor, A guide to the calculation of the surgery obstruction groups for finite groups, Surveys on surgery theory, Vol. 1, Princeton Univ. Press (2000), 225–274. MR1747537 (2001e:19007) Zbl 0952.57009
[Hantzsche&Wendt1934] W. Hantzsche and H. Wendt, Dreidimensionale euklidische Raumformen., (German) Math. Ann. 110 (1934), no.1, 593-611. MR1512956 Zbl 0010.18003
[Harada&Henriques&Holm2005] M. Harada, A. Henriques and T. S. Holm, Computation of generalized equivariant cohomologies of Kac-Moody flag varieties, Adv. Math. 197 (2005), 198–221. MR2166181 (2006h:53086) Zbl 1110.55003
[Hatcher2000] A. Hatcher, Basic Topology of 3-Manifolds, Unpublished notes.

[Hatcher2002] A. Hatcher, Algebraic topology, Cambridge University Press, 2002. MR1867354 (2002k:55001) Zbl 1044.55001
[Hattori1978] A. Hattori, $Spin^c$ -structures and $S^1$ -actions, Invent. Math. 48 (1978), no.1, 7–31. MR508087 (80e:57051) Zbl 0395.57020
[Hausdorff1914] F. Hausdorff, Grundzüge der Mengenlehre, Leipzig: Veit. 1914. In [Hausdorff2002]. MR0031025 (11,88d) Zbl 1010.01031
[Hausdorff2002] F. Hausdorff, Felix Hausdorff—gesammelte Werke. Band II (German) [Felix Hausdorff—collected works. Vol. II] "Grundzüge der Mengenlehre". ["Foundations of set theory"] Edited and with commentary by E. Brieskorn, S. D. Chatterji, M. Epple, U. Felgner, H. Herrlich, M. Hušek, V. Kanovei, P. Koepke, G. Preuß, W. Purkert and E. Scholz. Springer-Verlag, Berlin, 2002. MR2229142
[Hausmann1972] J. Hausmann, Plongements de sphères d'homologie, C. R. Acad. Sci. Paris Sér. A-B 275 (1972), A963–965. MR0315727 (47 #4276) Zbl 0244.57005
[Hebestreit&Land&Lück&Randall-Williams2017] F. Hebestreit and M. Land and W. Lück and O. Randall-Williams, A vanishing theorem for tautological classes of aspherical manifolds. Available at the arXiv:1705.06232.
[Hector&Hirsch1981] G. Hector and U. Hirsch, Introduction to the geometry of foliations. Part A, Friedr. Vieweg \& Sohn, Braunschweig, 1981. MR639738 (83d:57019) Zbl 0628.57001
[Hector&Hirsch1983] G. Hector and U. Hirsch, Introduction to the geometry of foliations. Part B. Foliations of codimension one, Friedr. Vieweg & Sohn, Braunschweig, 1983. MR726931 (85f:57016) Zbl 0552.57001
[Heegard1916] P. Heegard, Sur l' ``Analysis situs``, S. M. F. Bull. 44 (1916), 161-242. Zbl 46.0835.02
[Helgason1978] S. Helgason, Differential geometry, Lie groups, and symmetric spaces, Academic Press, Orlando, Dan Diego New York 1978. MR514561 (80k:53081) Zbl 0993.53002
[Helgason2001] S. Helgason, Differential geometry, Lie groups, and symmetric spaces, Corrected reprint of the 1978 original. Graduate Studies in Mathematics, 34. American Mathematical Society, Providence, RI, 2001. MR1834454 (2002b:53081) Zbl 0993.53002
[Hempel1976] J. Hempel, $3$ -Manifolds, Princeton University Press, Princeton, N. J., 1976. MR0415619 (54 #3702) Zbl 1058.57001
[Henderson1970] D. W. Henderson, Infinite-dimensional manifolds are open subsets of Hilbert space, Topology 9 (1970), 25–33. MR0250342 (40 #3581) Zbl 0167.51904
[Hendriks1977] H. Hendriks, Obstruction theory in $3$ -dimensional topology: an extension theorem, J. London Math. Soc. (2) 16 (1977), no.1, 160–164. MR0454980 (56 #13222) Zbl 03605632
[Higson&Lafforgue&Skandalis2002] N. Higson, V. Lafforgue and G. Skandalis, Counterexamples to the Baum-Connes conjecture, Geom. Funct. Anal. 12 (2002), no.2, 330–354. MR1911663 (2003g:19007) Zbl 1014.46043
[Higson&Roe&Schick2001] N. Higson, J. Roe and T. Schick, Spaces with vanishing $l_2$ -homology and their fundamental groups (after Farber and Weinberger), Geom. Dedicata 87 (2001), no.1-3, 335–343. MR1866855 (2002m:57031) Zbl 991.57002
[Higson&Roe2000] N. Higson and J. Roe, Analytic $K$ -homology, Oxford University Press, Oxford, 2000. MR1817560 (2002c:58036) Zbl 1146.19004
[Hilbert1900] D. Hilbert, Mathematische Probleme. Vortrag, gehalten auf dem internationalen Mathematiker-Congress zu Paris 1900, (German) Gött. Nachr. (1900) 253–297. Zbl 31.0068.03
[Hilbert1902] D. Hilbert, Mathematical problems, Bull. Amer. Math. Soc. 8 (1902), 407–436. MR1779412 Zbl 01498873
[Hill&Hopkins&Ravenel2009] M. A. Hill, M. J. Hopkins and D. C. Ravenel, On the non-existence of elements of Kervaire invariant one, (2009). Available at the arXiv:0908.3724.
[Hill2008] M. A. Hill, The String bordism of $BE_8$ and $BE_8\times BE_8$ through dimension 14, (2008). Available at the arXiv:arXiv:0807.2095v1.
[Hirsch&Mazur1974] M. W. Hirsch and B. Mazur, Smoothings of piecewise linear manifolds, Princeton University Press, 1974. MR0415630 (54 #3711) Zbl 0298.57007
[Hirsch1959] M. W. Hirsch, Immersions of manifolds, Trans. Amer. Math. Soc. 93 (1959), 242–276. MR0119214 (22 #9980) Zbl 0118.18603
[Hirsch1961] M. W. Hirsch, The embedding of bounding manifold in euclidean space, Ann. of Math. 74 (1961), 494-497.
[Hirsch1961a] M. W. Hirsch, On Imbedding Differentiable Manifolds in Euclidean Space, Annals of Mathematics, Second Series, 73(3) (1961), 566–571.
[Hirsch1965] M. W. Hirsch, On embedding 4-manifolds in $R^7$ , Proc. Camb. Phil. Soc. 61 (1965).
[Hirsch1976] M. W. Hirsch, Differential topology., Graduate Texts in Mathematics, No. 33. Springer-Verlag., New York-Heidelberg, 1976. MR0448362 (56 #6669) Zbl 0356.57001
[Hirsch1994] M. W. Hirsch, Differential topology, Springer-Verlag, New York, 1994. MR1336822 (96c:57001) Zbl 0804.57001
[Hirzebruch&Kreck2009] F. E. P. Hirzebruch and M. Kreck, On the concept of genus in topology and complex analysis, Notices Amer. Math. Soc. 56 (2009), no.6, 713–719. MR2536790 (2010h:57030) Zbl 1171.57300
[Hirzebruch&Mayer1968] F. Hirzebruch and K. H. Mayer, $O(n)$ -Mannigfaltigkeiten, exotische Sphären und Singularitäten, Springer-Verlag, Berlin, 1968. MR0229251 (37 #4825) Zbl 0172.25304
[Hirzebruch1951] F. Hirzebruch, Über eine Klasse von einfachzusammenhängenden komplexen Mannigfaltigkeiten, Math. Ann. 124 (1951), 77–86. MR0045384 (13,574e) Zbl 0043.30302
[Hirzebruch1953] F. Hirzebruch, Über die quaternionalen projektiven Räume, S.-B. Math.-Nat. Kl. Bayer. Akad. Wiss. 1953 (1953), 301–312 (1954). MR0065155 (16,389a) Zbl 0057.15503
[Hirzebruch1953a] F. Hirzebruch, On Steenrod's reduced powers, the index of inertia, and the Todd genus, Proc. Nat. Acad. Sci. U. S. A. 39 (1953), 951–956. MR0063670 (16,159f) Zbl 0051.14501
[Hirzebruch1958] F. Hirzebruch, Automorphe Formen und der Satz von Riemann-Roch 1958 Symposium internacional de topología algebraica International symposium on algebraic topology, Universidad Nacional Autónoma de México and UNESCO, Mexico City,(1958) 129–144 MR0103280 (21 #2058) Zbl 0129.29801
[Hirzebruch1966] F. Hirzebruch, Topological methods in algebraic geometry, Springer-Verlag, New York, 1966. MR0202713 (34 #2573) Zbl 0843.14009
[Hirzebruch1971] F. Hirzebruch, The signature theorem: reminiscences and recreation, Prospects in mathematics (Proc. Sympos., Princeton Univ., Princeton, N.J., 1970), Ann. of Math. Studies, No. 70, Princeton Univ. Press, Princeton, N.J. (1971) 3–31. MR0368023 (51 #4265) Zbl 0252.58009
[Hirzebruch1995] F. Hirzebruch, Topological methods in algebraic geometry, Springer-Verlag, Berlin, 1995. MR1335917 (96c:57002) Zbl 0843.14009
[Hitchin1974] N. Hitchin, Harmonic spinors, Advances in Math. 14 (1974), 1–55. MR0358873 (50 #11332) Zbl 0284.58016
[Hohnhold&Kreck&Stolz&Teichner2010] H. Hohnhold, M. Kreck, S. Stolz and P. Teichner, Differential Forms and 0-dimensional Super Symmetric Field Theories, to appear in Quantum Topology, Journal of the European Math. Soc. (2010).

[Hollingsworth&Morgan1971] J. Hollingsworth and J. Morgan, Homotopy triangulations and topological manifolds, preprint, Princeton University 1971.
[Hoo&Mahowald1965] C. S. Hoo and M. E. Mahowald, Some homotopy groups of Stiefel manifolds, Bull. Amer. Math. Soc. 71 (1965), 661–667. MR0177412 (31 #1675) Zbl 0142.40801
[Hopf1926] H. Hopf, Zum Clifford-Kleinschen Raumproblem, Math. Ann. 95, (1926), 313-339. Zbl 51.0439.05
[Hopf1931] H. Hopf, Über die Abbildungen der dreidimensionalen Sphäre auf die Kugelfläche, Math. Ann. 104 (1931), no.1, 637–665. MR1512691 Zbl 0001.40703
[Hopkins&Mahowald2002] M. Mahowald and M. Hopkins, The structure of 24 dimensional manifolds having normal bundles which lift to $BO[8]$ , Recent progress in homotopy theory (Baltimore, MD, 2000), Contemp. Math., 293 (2002), 89–110. MR1887530 (2003b:55007) Zbl 1012.57041
[Hopkins2002] M. J. Hopkins, Algebraic topology and modular forms, (2002), 291–317. MR1989190 (2004g:11032) Zbl 1031.55007
[Horvatic1971] K. Horvatic, On embedding polyhedra and manifolds, Trans. Am. Math. Soc. 157 (1971), 417-436.
[Hoster&Kotschick2001] M. Hoster and D. Kotschick, On the simplicial volumes of fiber bundles, Proc. Amer. Math. Soc. 129 (2001), no.4, 1229–1232. MR1709754 (2001g:55012) Zbl 0981.53022
[Hovey&Ravenel1995] M. A. Hovey and D. C. Ravenel, The $7$ -connected cobordism ring at $p=3$ , Trans. Amer. Math. Soc. 347 (1995), no.9, 3473–3502. MR1297530 (95m:55008) Zbl 0852.55008
[Hovey1997] M. A. Hovey, $v_n$ -elements in ring spectra and applications to bordism theory, Duke Math. J. 88 (1997), no.2, 327–356. MR1455523 (98d:55017) Zbl 0880.55006
[Hovey2008] M. Hovey, The homotopy of $M\text{String}$ and $M\text{U}\langle 6\rangle$ at large primes, Algebr. Geom. Topol. 8 (2008), no.4, 2401–2414. MR2465746 (2009h:55002) Zbl 1165.55001
[Hsiang&Hsiang1967] W. Hsiang and W. Hsiang, Differentiable actions of compact connected classical groups. I, Amer. J. Math. 89 (1967), 705–786. MR0217213 (36 #304) Zbl 0205.53902
[Hsiang&Levine&Szczarba1965] W. Hsiang, J. Levine and R. H. Szczarba, On the normal bundle of a homotopy sphere embedded in Euclidean space, Topology 3 (1965), 173–181. MR0175138 (30 #5323) Zbl 0127.13702
[Hudson&Lickorish1971] J. F. P. Hudson and W. B. R. Lickorish, Extending piecewise linear concordances, Quart. J. Math. Oxford Ser. (2) 22 (1971), 1–12. MR0290373 (44 #7557) Zbl 0219.57011
[Hudson&Zeeman1964] J. F. P. Hudson and E. C. Zeeman, On regular neighbourhoods, Proc. London Math. Soc. (3) 14 (1964), 719–745. MR0166790 (29 #4063) Zbl 0213.25002
[Hudson1963] J. F. P. Hudson, Knotted tori, Topology 2 (1963), 11–22. MR0146829 (26 #4349) Zbl 0151.32503
[Hudson1966] J. F. P. Hudson, Extending piecewise-linear isotopies, Proc. London Math. Soc. (3) 16 (1966), 651–668. MR0202147 (34 #2020) Zbl 0141.40802
[Hudson1967] J. Hudson, Piecewise linear embeddings, Ann. of Math. (2) 85 (1967) 1–31. MR0215308 (35 #6149) Zbl 0153.25601
[Hudson1969] J. F. P. Hudson, Piecewise linear topology, W. A. Benjamin, Inc., New York-Amsterdam, 1969. MR0248844 (40 #2094) Zbl 0189.54507
[Hudson1970] J. F. P. Hudson, Concordance, isotopy, and diffeotopy, Ann. of Math. (2) 91 (1970), 425–448. MR0259920 (41 #4549) Zbl 0202.54602
[Hudson1972] J. Hudson, Embeddings of bounded manifolds., Proc. Camb. Philos. Soc. 72 (1972), 11-20. MR0298679 (45 #7728) Zbl 0241.57006
[Hurewicz1935] W. Hurewicz, Beiträge zur Topologie der Deformationen II. Homotopie- und Homologiegruppen., Proc. Akad. Wet. Amsterdam 38 (1935), 521–528. Zbl 0011.37101
[Husemoller1994] D. Husemoller, Fibre bundles, 3rd ed., Springer-Verlag, 1994. MR1249482 (94k:55001) Zbl 0794.55001

9 I

[Iberkleid1978] W. Iberkleid, Pseudolinear spheres, Michigan Math. J. 25 (1978), no.3, 359–370. MR512906 (80d:57023) Zbl 0377.57008
[Inoue&Yano1982] H. Inoue and K. Yano, The Gromov invariant of negatively curved manifolds, Topology 21 (1982), no.1, 83–89. MR630882 (82k:53091) Zbl 0469.53038
[Intersection] Intersection form, http://www.map.mpim-bonn.mpg.de/Intersection_form
[Intersection number] Intersection number of immersions, http://www.map.mpim-bonn.mpg.de/Intersection_number_of_immersions
[Irwin1965] M. Irwin, Embeddings of polyhedral manifolds, Ann. of Math. (2) 82 (1965) 1–14. MR0182978 (32 #460) Zbl 0132.20003
[Ishida2010] H. Ishida, (Filtered) cohomological rigidity of Bott towers, (2010). Available at the arXiv:1006.4932.
[Ishida2010a] H. Ishida, Symplectic real Bott manifolds, (2010). Available at the arXiv:1001.3726.
[Ivanov1985] N. V. Ivanov, Foundations of the theory of bounded cohomology, Zap. Nauchn. Sem. Leningrad. Otdel. Mat. Inst. Steklov. (LOMI) 143 (1985), 69–109, 177. MR806562 (87b:53070) Zbl 0612.55006
[Ivansic&Horvatic1974] I. Ivan\v{s}i\'c and K. Horvati\'c, On unlinking of polyhedra, Glasnik Mat. 9(29) (1974) 147-153.

10 J

[James&Whitehead1954] I. M. James and J. H. C. Whitehead, The homotopy theory of sphere bundles over spheres. I, Proc. London Math. Soc. (3) 4 (1954), 196–218. MR0061838 (15,892b) Zbl 0067.15901
[James&Whitehead1955] I. M. James and J. H. C. Whitehead, The homotopy theory of sphere bundles over spheres. II, Proc. London Math. Soc. (3) 5 (1955), 148–166. MR0068836 (16,948d) Zbl 0067.15901
[James1985] D. M. James, Smooth $S^1$ actions on homotopy $\mathbb{C}P^4$ 's, Michigan Math. J. 32 (1985), no.3, 259–266. MR803831 (87c:57031) Zbl 0602.57026
[James1999] I. M. James, History of topology, North-Holland, 1999. MR1674906 (2000g:00032) Zbl 0957.55001
[Joachim&Wraith2008] M. Joachim and D. J. Wraith, Exotic spheres and curvature, Bull. Amer. Math. Soc. (N.S.) 45 (2008), no.4, 595–616. MR2434347 (2009f:57053) Zbl 1149.53020
[Johnson&Wall1972] F. E. A. Johnson and C. T. C. Wall, On groups satisfying Poincaré duality, Ann. of Math. (2) 96 (1972), 592–598. MR0311796 (47 #358) Zbl 0245.57005
[Johnson1983] D. Johnson, A survey of the Torelli group, Low-dimensional topology (San Francisco, Calif., 1981), Amer. Math. Soc. (1983), 165–179. MR718141 (85d:57009) Zbl 0553.57002
[Jones1978] J. D. S. Jones, The Kervaire invariant of extended power manifolds, Topology 17 (1978), no.3, 249–266. MR508888 (80g:55026) Zbl 0413.55009
[Jupp1973] P. E. Jupp, Classification of certain $6$ -manifolds, Proc. Cambridge Philos. Soc. 73 (1973), 293–300. MR0314074 (47 #2626) Zbl 0249.57005
[Jänich1965] T. K. Jänich, Vektorraumbündel und der Raum der Fredholm-Operatoren, Math. Ann. 161, 1965 129–142. MR0190946 (32 #8356) Zbl 0148.12401

11 K

[Kreck2018] M. Kreck, On the classification of 1-connected 7-manifolds with torsion free second homology, J. Topol. 11 (2018), no.3, 720–738. MR3830881 Zbl 06963803
[Kaiser1988] U. Kaiser, Immersions in codimension 1 up to regular homotopy, Arch. Math. (Basel) 51 (1988), no. 4, 371–377. MR964963 (89m:57018)
[Kapovich&Benakli2002] I. Kapovich and N. Benakli, Boundaries of hyperbolic groups, in Combinatorial and geometric group theory (New York, 2000/Hoboken, NJ, 2001), Contemp. Math., 296, Amer. Math. Soc., Providence, RI, (2002) 39–93. MR1921706 (2004e:20075) Zbl 1044.20028
[Karasev&Skopenkov2020] R. Karasev and A. Skopenkov. Some `converses' to intrinsic linking theorems. Discr. Comp. Geom., 70:3 (2023), 921--930. arxiv preprint.
[Kashaev1997] R. M. Kashaev, The hyperbolic volume of knots from the quantum dilogarithm, Lett. Math. Phys. 39 (1997), no.3, 269–275. MR1434238 (98b:57012) Zbl 0876.57007
[Kawauchi&Kojima1980] A. Kawauchi and S. Kojima, Algebraic classification of linking pairings on $3$ -manifolds, Math. Ann. 253 (1980), no.1, 29–42. MR594531 (82b:57007) Zbl 0427.57001
[Kearton1975] C. Kearton, Cobordism of knots and Blanchfield duality, J. London Math. Soc. (2) 10 (1975), no.4, 406–408. MR0385873 (52 #6732) Zbl 0305.57015
[Kearton1979] C. Kearton, Obstructions to embedding and isotopy in the metastable range, Math. Ann. 243 (1979), 103-113. MR0543720 (82k:57012) Zbl 0401.57033
[Kearton1983] C. Kearton, An algebraic classification of certain simple even-dimensional knots, Trans. Amer. Math. Soc. 176 (1983), 1–53.
[Kervaire&Milnor1961] M. A. Kervaire and J. W. Milnor, On $2$ -spheres in $4$ -manifolds, Proc. Nat. Acad. Sci. U.S.A. 47 (1961), 1651–1657. MR0133134 (24 #A2968) Zbl 0107.40303
[Kervaire&Milnor1963] M. A. Kervaire and J. W. Milnor, Groups of homotopy spheres. I, Ann. of Math. (2) 77 (1963), 504–537. MR0148075 (26 #5584) Zbl 0115.40505
[Kervaire1959] M. A. Kervaire, A note on obstructions and characteristic classes, Amer. J. Math. 81 (1959), 773–784. MR0107863 (21 #6585) Zbl 0124.16302
[Kervaire1959a] M. Kervaire, An interpretation of G. Whitehead's generalization of H. Hopf's invariant, Ann. of Math. 62 (1959) 345--362.
[Kervaire1960] M. A. Kervaire, Some nonstable homotopy groups of Lie groups, Illinois J. Math. 4 (1960), 161–169. MR0113237 (22 #4075) Zbl 0105.35302
[Kervaire1960a] M. A. Kervaire, A manifold which does not admit any differentiable structure, Comment. Math. Helv. 34 (1960), 257–270. MR0139172 (25 #2608) Zbl 0145.20304
[Kervaire1965] M. A. Kervaire, Les noeuds de dimensions sup'erieures, Bull. Soc. Math. France 93 (1965), 225-271.
[KervaireMilnorletters] M. A. Kervaire and J. W. Milnor, [1] Letters 1958-1961

[Kerékjártó1923] B. Kerékjártó, Vorlesung über Topologie, Springer, Berlin 1923.
[Killing1879] W. Killing, Ueber zwei Raumformen mit constanter Krümmung, J. Reine Angew. Math., 86 (1879), 72-83. MR1579765 Zbl 10.0344.01
[Killing1885] W. Killing, Die nichteuklidischen Raumformen in analytischer Behandlung., Leipzig, 1885. Zbl 17.0508.01
[Killing1891] W. Killing, Ueber die Clifford-Klein'schen Raumformen., (German) Math. Ann. 39 (1891), 257-270. MR1510701 Zbl 23.0529.01
[Killing1893] W. Killing, Einführung in die Grundlagen der Geometrie. I. Band, Paderborn. F. Schöningh. 1893. Zbl 25.0853.01
[Kirby&Siebenmann1977] R. C. Kirby and L. C. Siebenmann, Foundational essays on topological manifolds, smoothings, and triangulations, Princeton University Press, Princeton, N.J., 1977. MR0645390 (58 #31082) Zbl 0361.57004
[Kirby&Taylor1990] R. C. Kirby and L. R. Taylor, $Pin$ structures on low-dimensional manifolds, Geometry of low-dimensional manifolds, 2 (Durham, 1989), Cambridge Univ. Press (1990), 177–242. MR1171915 (94b:57031) Zbl 0754.57020
[Kirby1989] R.C. Kirby, The topology of 4-manifolds, Lecture Notes in Math. 1374, Springer-Verlag, 1989. MR1001966 (90j:57012)
[Kirby1997] R. Kirby, Problems in low-dimensional topology, Geometric topology (Athens, GA, 1993), 35–473 Amer. Math. Soc. 1997. MR1470751 Zbl 0888.57014
[Kirillov2004] A. A. Kirillov, Lectures on the orbit method, Graduate Studies in Mathematics 64, American Mathematical Society, Providence, RI, 2004. MR2069175 (2005c:22001) Zbl 02121486
[Kister1961] J. M. Kister, Examples of periodic maps on Euclidean spaces without fixed points. , Bull. Amer. Math. Soc. 67 (1961), 471–474. MR0130929 (24 #A783) Zbl 0101.15602
[Kister1963] J. M. Kister, Differentiable periodic actions on $E^8$ without fixed points, Amer. J. Math. 85 (1963), 316–319. MR0154278 (27 #4227) Zbl 0119.18801
[Kister1964] J. M. Kister, Microbundles are fibre bundles, Ann. of Math. (2) 80 (1964), 190–199. MR0180986 (31 #5216) Zbl 0131.20602
[Kitchloo&Laures&Wilson2004] N. Kitchloo, G. Laures and W. S. Wilson, The Morava $K$ -theory of spaces related to $BO$ , Adv. Math. 189 (2004), no.1, 192–236. MR2093483 (2005k:55002) Zbl 1063.55002
[Kitchloo&Laures&Wilson2004a] N. Kitchloo, G. Laures and W. S. Wilson, The Morava $K$ -theory of spaces related to $BO$ , Adv. Math. 189 (2004), no.1, 192–236. MR2093483 (2005k:55002) Zbl 1063.55002
[Kitchloo&Laures&Wilson2004b] N. Kitchloo, G. Laures and W. S. Wilson, Splittings of bicommutative Hopf algebras, J. Pure Appl. Algebra 194 (2004), no.1-2, 159–168. MR2086079 (2005e:55019) Zbl 1066.16041
[Klein1873] F. Klein, Remarks about the connectivity of surfaces. (Bmerkungen über den Zusammenhang der Flächen), Math. Ann. (1874) no.4, 549–557. Zbl 06.0307.01
[Klein1890] F. Klein, Zur Nicht-Euklidischen Geometrie, Math. Ann. 37 (1890), 544-572. Zbl 22.0535.01
[Klein1924] F. Klein, Vorlesungen über die Entwicklung der Mathematik im 19. Jahrhundert. Ausgabe in einem Band. Reprint., Grundlehren der mathematischen Wissenschaften. Band XXIV und XXV. Berlin-Heidelberg-New York: Springer-Verlag. XIII, 1979. MR0529278 (82c:01027) Zbl 0398.01006
[Klein1927] F. Klein, Vorlesungen über nicht-euklidische Geometrie. Bearbeitet von A. Rosemann Berlin 1927, Verlag von Julius Springer Berlin 1928. Nachdruck 1968, XII, 326 S. mit 237 Abb. 1968. MR0226477 (37 #2066) Zbl 0157.27101
[Klein2001] J. R. Klein, The dualizing spectrum of a topological group, Math. Ann. 319 (2001), no.3, 421–456. MR1819876 (2001m:55037) Zbl 0982.55004
[Kleiner&Lott2008] B. Kleiner and J. Lott, Notes on Perelman's papers, Geom. Topol. 12 (2008), no. 5, 2587–2855. MR2460872 (2010h:53098) Zbl 05530173
[Klingenberg1978] W. Klingenberg, Lectures on closed geodesics, Springer-Verlag, 1978. MR0478069 (57 #17563) Zbl 0517.58004
[Klingenberg1995] W. P. A. Klingenberg, Riemannian geometry, Walter de Gruyter & Co., 1995. MR1330918 (95m:53003) Zbl 1073.53006
[Kneser1925] H. Kneser, Eine Bemerkung über dreidimensionale Mannigfaltigkeiten, Nachrichten Göttingen (1925), 128–130. Zbl 51.0448.04
[Kneser1926] H. Kneser Die Topologie der Mannigfaltigkeiten Jahresberichte DMV 34: (1926) 1–14.

[Kneser1928] H. Kneser, Geschlossene Flächen in dreidimensionalen Mannigfaltigkeiten, in Jahresbericht der Deutschen Mathematiker-Vereinigung 38 (1928) 248–259. Zbl 54.0644.05
[Kneser1929] H. Kneser, Geschlossene Flächen in dreidimensionalen Mannigfaltigkeiten, Jahresbericht D. M. V. 38 (1929), 248-260. Zbl 55.0311.03
[Kobayashi&Nomizu1963] S. Kobayashi and K. Nomizu, Foundations of differential geometry. Vol I, Interscience Publishers, a division of John Wiley & Sons, New York-London, 1963. MR1393940 (97c:53001a) Zbl 0508.53002
[Kobayashi1959] S. Kobayashi, Remarks on complex contact manifolds, Proc. Amer. Math. Soc. 10 (1959), 164–167. MR0111061 (22 #1925) Zbl 0090.38502
[Kogan&Skopenkov2021] E. Kogan and A. Skopenkov, Embeddings of $k$ -complexes in $2k$ -manifolds and minimum rank of partial symmetric matrices, arXiv:2112.06636.
[Koschorke&Sanderson1977] U. Koschorke and B. Sanderson, Geometric interpretation of the generalized Hopf invariant, Math. Scand. 41 (1977) 199--217.
[Koschorke1981] U. Koschorke, Vector fields and other vector bundle morphisms-a singularity approach, Springer, 1981. MR611333 (82i:57026) Zbl 0459.57016
[Koschorke1988] U. Koschorke, Link maps and the geometry of their invariants, Manuscripta Math. 61:4 (1988) 383--415.
[Koschorke2013] U. Koschorke, Immersion, http://www.map.mpim-bonn.mpg.de/Immersion
[Koseki1958] K. Koseki, Poincarésche Vermutung in Topologie, Math. J. Okayama Univ. 8 (1958), 1–106. MR0100842 (20 #7270) Zbl 0084.19202
[Kosinski1961] A. Kosinski, On Alexander's theorem and knotted tori, In: Topology of 3-Manifolds, Prentice-Hall, Englewood Cliffs, Ed. M.~K.~Fort, N.J., 1962, 55--57. Cf. Fort1962.
[Kosinski1971] A. Kosinski, Toda brackets in differential topology, Comment. Math. Helv. 46 (1971), 113–123. MR0288774 (44 #5970) Zbl 0216.19902
[Kotiuga2010] P. Robert Kotiuga, Iron Rings, Doctor Honoris Causa Raoul Bott, Carl Herz, and a Hidden Hand, (2010). Available at the arXiv:1003.0152. Zbl 1195.01028
[Koto&Morimoto&Qi2008] A. Koto, M. Morimoto and Y. Qi, The Smith sets of finite groups with normal Sylow 2-subgroups and small nilquotients, J. Math. Kyoto Univ. 48 (2008), no.1, 219–227. MR2437897 (2009g:57056) Zbl 1157.55004
[Kouneiher&Flament&Nabonnand&Szczeciniarz2005] J. Kouneiher, D. Flament, P. Nabonnand and J. Szczeciniarz, Geometry in the 20th century, 1930–2000 History and horizons (Géométrie au XXe siècle, 1930–2000 Histoire et horizons), Paris: Hermann. 2005. Zbl 1085.00004
[Kowalski1980] O. Kowalski, Generalized symmetric spaces, LNM 805, Springer-Verlag, 1980. MR579184 (83d:53036) Zbl 0614.53040
[Kra&Maskit1981] I. Kra and B. Maskit, Riemann surfaces and related topics: Proceedings of the 1978 Stony Brook Conference, Ann. of Math. Stud. 97, Princeton University Press, 1981. MR624799 (82f:32002) Zbl 0447.00006
[Kramer&Stolz2007] L. Kramer and S. Stolz, A diffeomorphism classification of manifolds which are like projective planes, J. Differential Geom. 77 (2007), no.2, 177–188. MR2355782 (2008g:57032) Zbl 1133.57017
[Kreck&Lück&Teichner1994] M. Kreck, W. Lück and P. Teichner, Stable prime decompositions of four-manifolds, Prospects in topology, Princeton Univ. Press, Princeton, NJ (1995), 251–269. MR1368662 Zbl 0928.57019
[Kreck&Lück2005] M. Kreck and W. Lück, The Novikov conjecture, Birkhäuser Verlag, Basel, 2005. MR2117411 (2005i:19003) Zbl 1058.19001
[Kreck&Lück2009] M. Kreck and W. Lück, Topological rigidity for non-aspherical manifolds, Pure Appl. Math. Q. 5 (2009), no.3, Special Issue: In honor of Friedrich Hirzebruch., 873–914. MR2532709 (2010g:57026) Zbl 1196.57018
[Kreck&Stolz1988] M. Kreck and S. Stolz, A diffeomorphism classification of $7$ -dimensional homogeneous Einstein manifolds with $\textup{SU}(3)\times \textup{SU}(2)\times \textup{U}(1)$ -symmetry, Ann. of Math. (2) 127 (1988), no.2, 373–388. MR932303 (89c:57042) Zbl 0649.53029
[Kreck&Stolz1991] M. Kreck and S. Stolz, Some nondiffeomorphic homeomorphic homogeneous $7$ -manifolds with positive sectional curvature, J. Differential Geom. 33 (1991), 465–486. MR1094466 (92d:53043) Zbl 0733.53025
[Kreck&Stolz1998] M. Kreck and S. Stolz, A correction on: ``Some nondiffeomorphic homeomorphic homogeneous $7$ -manifolds with positive sectional curvature, J. Differential Geom. 49 (1998), no.1, 203–204. MR1642125 (99h:53069)
[Kreck1979] M. Kreck, Isotopy classes of diffeomorphisms of $(k-1)$ -connected almost-parallelizable $2k$ -manifolds, Algebraic topology, Aarhus 1978 (Proc. Sympos., Univ. Aarhus, Aarhus, 1978), Springer (1979), 643–663. MR561244 (81i:57029) Zbl 0421.57009
[Kreck1984] M. Kreck, Manifolds with unique differentiable structure, Topology 23 (1984), no.2, 219–232. MR744852 (85j:57051) Zbl 0547.57025
[Kreck1985] M. Kreck, An extension of the results of Browder, Novikov and Wall about surgery on compact manifolds, preprint Mainz (1985).

[Kreck1999] M. Kreck, Surgery and duality, Ann. of Math. (2) 149 (1999), no.3, 707–754. MR1709301 (2001a:57051) Zbl 0935.57039
[Kreck2001] M. Kreck, An inverse to the Poincaré conjecture, Festschrift: Erich Lamprecht, Arch. Math. (Basel) 77 (2001), 98–106. MR1845679 Zbl 0990.57008
[Kreck2010] M. Kreck, Differential algebraic topology, Graduate Studies in Mathematics, 110, American Mathematical Society, 2010. MR2641092 (2011i:55001) Zbl 05714474
[Kreck2013] M. Kreck, Orientation of manifolds, Bull. Man. Atl. (2013).
[Kreck2018] M. Kreck, On the classification of 1-connected 7-manifolds with torsion free second homology, J. Topol. 11 (2018), no.3, 720–738. MR3830881 Zbl 06963803
[Kreines1932] M. Kreines, Zur Konstruktion der Poincaré-Räume, Rend. Circ. Mat. Palermo 56 (1932), 277-280. Zbl 0005.41705
[Krylov2003] N. A. Krylov, On the Jacobi group and the mapping class group of $S^3\times S^3$ , Trans. Amer. Math. Soc. 355 (2003), no.1, 99–117 (electronic). MR1928079 (2003i:57039) Zbl 1015.57020
[Kuessner2001] T. Kuessner, Relative simplicial volume, PhD thesis, Tübingen, 2001.
[Kuiper&Terpstra-Keppler1970] N. H. Kuiper and B. Terpstra-Keppler, Differentiable closed embeddings of Banach manifolds, Essays on Topology and Related Topics (Mémoires dédiés à Georges de Rham), Springer (1970), 118–125. MR0264709 (41 #9300) Zbl 0193.24001
[Kuiper1965] N. H. Kuiper, The homotopy type of the unitary group of Hilbert space, Topology 3 (1965), 19–30. MR0179792 (31 #4034) Zbl 0129.38901
[Kuroki2009] S. Kuroki, Introduction to GKM theory, Trends in Mathematics (2009).
[Kühl&Macko&Mole2011] P. Kuehl, T. Macko and A. Mole, The total surgery obstruction revisited, (2011). Available at the arXiv:1104.5092.

12 L

[Lafont&Schmidt2006] J. Lafont and B. Schmidt, Simplicial volume of closed locally symmetric spaces of non-compact type, Acta Math. 197 (2006), no.1, 129–143. MR2285319 (2007k:53033) Zbl 1111.57020
[Laitinen&Morimoto&Pawałowski1995] E. Laitinen, M. Morimoto and K. Pawałowski, Deleting-inserting theorem for smooth actions of finite nonsolvable groups on spheres, Comment. Math. Helv. 70 (1995), no.1, 10–38. MR1314939 (96b:57043) Zbl 0843.57034
[Laitinen&Morimoto1998] E. Laitinen and M. Morimoto, Finite groups with smooth one fixed point actions on spheres, Forum Math. 10 (1998), no.4, 479–520. MR1631012 (99k:57078) Zbl 0905.57023
[Laitinen&Pawałowski1999] E. Laitinen and K. Pawałowski, Smith equivalence of representations for finite perfect groups, Proc. Amer. Math. Soc. 127 (1999), no.1, 297–307. MR1468195 (99b:57070) Zbl 0914.57025
[Lance1975] T. Lance, Free cyclic actions on manifolds, Comment. Math. Helv. 50 (1975), 59–80. MR0377950 (51 #14119) Zbl 0299.57024
[Lance2000] T. Lance, Differentiable structures on manifolds, Surveys on surgery theory, Vol. 1, Princeton Univ. Press (2000), 73–104. MR1747531 (2001d:57035) Zbl 0941.57027
[Landweber1976] P. S. Landweber, Homological properties of comodules over $MU_*(MU)$ and $BP_*(BP)$ , Amer. J. Math. 98 (1976), no.3, 591–610. MR0423332 (54 #11311) Zbl 0355.55007
[Lang1995] S. Lang, Differential and Riemannian manifolds, Springer-Verlag, 1995. MR1335233 (96d:53001) Zbl 0824.58003
[Lang1999] S. Lang, Fundamentals of differential geometry, Graduate Texts in Mathematics, 191. Springer-Verlag, New York, 1999. MR1666820 Zbl 0932.53001
[Lashof&Rothenberg1965] R. Lashof and M. Rothenberg, Microbundles and smoothing, Topology 3 (1965), 357–388. MR0176480 (31 #752) Zbl 0141.40601
[Lashof1963] R. Lashof, Poincaré duality and cobordism, Trans. Amer. Math. Soc. 109 (1963), 257–277. MR0156357 (27 #6281) Zbl 0137.42803
[Lashof1965] R. Lashof, Problems in differential and algebraic topology. Seattle Conference, 1963, Ann. of Math. (2) 81 (1965), 565–591. MR0182961 (32 #443) Zbl 0137.17601
[Lashof1965a] R. Lashof Ed., Problems in differential and algebraic topology, Seattle conference 1963, Ann. of Math. (2) 81 (1965) 565–591. MR0182961 Zbl 0137.17601
[Laudenbach&Meigniez2012] F. Laudenbach and G. Meigniez, Haefliger's codimension-one singular foliations, open books and twisted open books in dimension 3, Bull. Braz. Math. Soc. (N.S.) 43 (2012), 347–373. MR3024060 Zbl 1263.57022
[Laures2003] G. Laures, An $E_\infty$ splitting of spin bordism, Amer. J. Math. 125 (2003), no.5, 977–1027. MR2004426 (2004g:55007) Zbl 1058.55001
[Laures2003a] G. Laures, An $E_\infty$ splitting of spin bordism, Amer. J. Math. 125 (2003), no.5, 977–1027. MR2004426 (2004g:55007) Zbl 1058.55001
[Laures2004] G. Laures, $K(1)$ -local topological modular forms, Invent. Math. 157 (2004), no.2, 371–403. MR2076927 (2005h:55003) Zbl 1078.55010
[Lawson&Michelsohn1989] H. B. Lawson and M. Michelsohn, Spin geometry, Princeton University Press, Princeton, NJ, 1989. MR1031992 (91g:53001) Zbl 0801.58017
[Lawson&Yau1972] J. Lawson and S. T. Yau, Compact manifolds of nonpositive curvature, J. Differential Geometry 7 (1972), 211–228. MR0334083 (48 #12402) Zbl 0266.53035
[Lazard1955] M. Lazard, Sur les groupes de Lie formels à un paramètre, Bull. Soc. Math. France 83 (1955), 251–274. MR0073925 (17,508e) Zbl 0068.25703
[Leeb1995] B. Leeb, $3$ -manifolds with(out) metrics of nonpositive curvature, Invent. Math. 122 (1995), no.2, 277–289. MR1358977 (97g:57015) Zbl 0840.53031
[Lefschetz1926] S. Lefschetz, Intersections and transformations of complexes and manifolds, Trans. Amer. Math. Soc. 28 (1926), no.1, 1–49. MR1501331 () Zbl 53.0573.06
[Leites1980] D. A. Leites, Introduction to the theory of supermanifolds, Russian Math. Surveys 35 No 1 (1980), 3–57. MR0565567 (81j:58003) Zbl 0439.58007
[Levine1963] J. Levine, On differentiable imbeddings of simply-connected manifolds, Bull. Amer. Math. Soc. 69 (1963), 806–809. MR0155336 (27 #5270) Zbl 0138.18705
[Levine1965] J. Levine, A classification of differentiable knots, Ann. of Math. (2) 82 (1965), 15–50. MR0180981 (31 #5211) Zbl 0136.21102
[Levine1966] J. Levine, Polynomial invariants of knots of codimension two, Ann. of Math. (2) 84 (1966), 537–554. MR0200922 (34 #808) Zbl 0196.55905
[Levine1969] J. Levine, Self-equivalences of $S^n\times S^k$ , Trans. Amer. Math. Soc. 143 (1969), 523–543. MR0248848 (40 #2098) Zbl 0187.20304
[Levine1969a] J. Levine, Knot cobordism groups in codimension two, Comment. Math. Helv. 44 (1969), 229–244. MR0246314 (39 #7618) Zbl 0176.22101
[Levine1970] J. Levine, Inertia groups of manifolds and diffeomorphisms of spheres, Amer. J. Math. 92 (1970), 243–258. MR0266243 (42 #1150) Zbl 0207.53901
[Levine1977] J. Levine, Knot modules. I, Trans. Amer. Math. Soc. 229 (1977), 1–50. MR0461518 (57 #1503) Zbl 0422.57007
[Levine1983] J. P. Levine, Lectures on groups of homotopy spheres, Algebraic and geometric topology (New Brunswick, N.J., 1983), Lecture Notes in Math., 1126 (1983), 62–95. MR802786 (87i:57031) Zbl 0576.57028
[Libgober&Wood1981] A. S. Libgober and J. W. Wood, On the topological structure of even-dimensional complete intersections, Trans. Amer. Math. Soc. 267 (1981), no.2, 637–660. MR626495 (83e:57017) Zbl 0475.57013
[Libgober&Wood1982] A. S. Libgober and J. W. Wood, Differentiable structures on complete intersections. I, Topology 21 (1982), no.4, 469–482. MR670748 (84a:57037) Zbl 0504.57015
[Libgober&Wood1990] A. S. Libgober and J. W. Wood, Uniqueness of the complex structure on Kähler manifolds of certain homotopy types, J. Differential Geom. 32 (1990), no.1, 139–154. MR1064869 (91g:32039) Zbl 0711.53052
[Lichnerowicz1963] A. Lichnerowicz, Spineurs harmoniques, C. R. Acad. Sci. Paris 257 (1963), 7–9. MR0156292 (27 #6218) Zbl 0714.53041
[Lickorish1962] W. B. R. Lickorish, A representation of orientable combinatorial $3$ -manifolds, Ann. of Math. (2) 76 (1962), 531–540. MR0151948 (27 #1929) Zbl 0106.37102
[Lickorish1965] W. B. R. Lickorish, The piecewise linear unknotting of cones, Topology 4 (1965), 67–91. MR0203736 (34 #3585) Zbl 0138.19003
[Lie1896] S. Lie, Geometrie der Berührungstransformationen (dargestellt von S. Lie und G. Scheffers), B. G. Teubner, Leipzig, 1896. MR0460049 (57 #45) Zbl 03630675
[Linking form] Linking form, http://www.map.mpim-bonn.mpg.de/Linking_form
[Linnell&Lück&Sauer2011] P. Linnell, W. Lück and R. Sauer, The limit of $\Bbb F_p$ -Betti numbers of a tower of finite covers with amenable fundamental groups, Proc. Amer. Math. Soc. 139 (2011), no.2, 421–434. MR2736326 (2012a:55016) Zbl 1272.55006
[Lopez de Medrano1971] S. López de Medrano, Involutions on manifolds, Springer-Verlag, 1971. MR0298698 (45 #7747) Zbl 0214.22501
[Lucas&Neto&Saeki1996] L. A. Lucas, O. M. Neto and O. Saeki, A generalization of Alexander's torus theorem to higher dimensions and an unknotting theorem for $S^p\times S^q$ embedded in $S^{p+q+2}$ , Kobe J. Math. 13 (1996), no.2, 145–165. MR1442202 (98e:57041) Zbl 876.57045
[Lucas&Saeki2002] L. A. Lucas and O. Saeki, Embeddings of $S^p\times S^q\times S^r$ in $S^{p+q+r+1}$ , Pacific J. Math. 207 (2002), no.2, 447–462. MR1972255 (2004c:57045) Zbl 1058.57022
[Lutz1988] R. Lutz, Quelques remarques historiques et prospectives sur la géométrie de contact, in: Conference on Differential Geometry and Topology, (Sardinia, 1988) Rend. Sem. Fac. Sci. Univ. Cagliari 58 (1988), no.suppl., 361–393. MR1122864 (93b:53025)
[Löh&Sauer2009] C. Löh and R. Sauer, Degree theorems and Lipschitz simplicial volume for nonpositively curved manifolds of finite volume, J. Topol. 2 (2009), no.1, 193–225. MR2499443 (197) Zbl 1187.53043
[Löh&Sauer2009a] C. Löh and R. Sauer, Simplicial volume of Hilbert modular varieties, Comment. Math. Helv. 84 (2009), no.3, 457–470. MR2507250 (References) Zbl 1180.53046
[Löh2005] C. Löh, The Proportionality Principle of Simplicial Volume, (2005). Available at the arXiv:0504106, diploma thesis, WWU Münster, 2004.
[Löh2006] C. Löh, Measure homology and singular homology are isometrically isomorphic, Math. Z. 253 (2006), no.1, 197–218. MR2206643 (2006m:55021) Zbl 1093.55004
[Löh2008] C. Löh, Isomorphisms in $l^1$ -homology, Münster J. Math. 1 (2008), 237–265. MR2502500 (2010b:55007) Zbl 1158.55007
[Lück&Reich2005] W. Lück and H. Reich, The Baum-Connes and the Farrell-Jones conjectures in $K$ - and $L$ -theory, Handbook of K-theory. Vol. 1, 2, 703–842, Springer, Berlin, 2005. MR2181833 (2006k:19012) Zbl 1120.19001
[Lück&Reich2006] W. Lück and H. Reich, Detecting $K$ -theory by cyclic homology, Proc. London Math. Soc. (3) 93 (2006), no.3, 593–634. MR2266961 (2007h:19008) Zbl 1116.19002
[Lück1987] W. Lück, The geometric finiteness obstruction, Proc. London Math. Soc. (3) 54 (1987), no.2, 367–384. MR872812 (88i:57007) Zbl 0626.57011
[Lück1989] W. Lück, Transformation groups and algebraic $K$ -theory, LNM, 1408, Springer-Verlag, 1989. MR1027600 (91g:57036) Zbl 0709.57024
[Lück1994] W. Lück, Approximating $L^2$ -invariants by their finite-dimensional analogues, Geom. Funct. Anal. 4 (1994), no.4, 455–481. MR1280122 (95g:58234) Zbl 0853.57021
[Lück2001] W. Lück, A basic introduction to surgery theory, 9 (2001), 1–224. Available from the author's homepage. MR1937016 (2004a:57041) Zbl 1045.57020
[Lück2002] W. Lück, $L^2$ -invariants: theory and applications to geometry and $K$ -theory, Springer-Verlag, Berlin, 2002. MR1926649 (2003m:58033) Zbl 1009.55001
[Lück2002a] W. Lück, Chern characters for proper equivariant homology theories and applications to $K$ - and $L$ -theory, J. Reine Angew. Math. 543 (2002), 193–234. MR1887884 (2003a:19003) Zbl 0987.55008
[Lück2002b] W. Lück, The relation between the Baum-Connes conjecture and the trace conjecture, Invent. Math. 149 (2002), no.1, 123–152. MR1914619 (2003f:19005) Zbl 1035.19003
[Lück2005] W. Lück, Survey on classifying spaces for families of subgroups, Infinite groups: geometric, combinatorial and dynamical aspects, Progr. Math., 248, Birkhäuser, Basel (2005), 269–322. MR2195456 (2006m:55036) Zbl 1117.55013
[Lück2008] W. Lück, Survey on aspherical manifolds, to appear in the proceedings of the 5-th ECM in Amsterdam (2008).

[Lück2008a] W. Lück, Survey on geometric group theory, Münster J. Math. 1 (2008), 73–108. MR2502495 (2010a:20092) Zbl 1197.20036
[Lück2009] W. Lück, $L^2$ -invariants from the algebraic point of view, Geometric and cohomological methods in group theory, Cambridge Univ. Press (2009), 63–161. MR2605176 (2011f:46090) Zbl 1259.57001
[Lück2010] W. Lück, Survey on aspherical manifolds, European Congress of Mathematics, Eur. Math. Soc., Zürich (2010), 53–82. MR2648321 (2011d:57061) Zbl 1215.57001
[Lück2012] W. Lück, Approximating L^2-invariants and homology growth, (2012). Available at the arXiv:1203.2827v2.

13 M

[Macko&Wegner2008] T. Macko and C. Wegner, On the classification of fake lens spaces, to appear in Forum. Math. Available at the arXiv:0810.1196.
[Macko&Wegner2009] T. Macko and C. Wegner, On fake lens spaces with fundamental group of order a power of 2, Algebr. Geom. Topol. 9 (2009), no.3, 1837–1883. MR2550097 () Zbl 1220.57020
[Madsen&Milgram1979] I. Madsen and R. J. Milgram, The classifying spaces for surgery and cobordism of manifolds, Princeton University Press, Princeton, N.J., 1979. MR548575 (81b:57014) Zbl 0446.57002
[Madsen&Taylor&Williams1980] I. Madsen, L. R. Taylor and B. Williams, Tangential homotopy equivalences, Comment. Math. Helv. 55 (1980), no.3, 445–484. MR593058 (82f:57015) Zbl 0451.57018
[Madsen&Thomas&Wall1976] I. Madsen, C. B. Thomas and C. T. C. Wall, The topological spherical space form problem. II. Existence of free actions, Topology 15 (1976), no.4, 375–382. MR0426003 (54 #13952) Zbl 0348.57019
[Mahowald&Gorbounov1995] M. Mahowald and V. Gorbounov, Some homotopy of the cobordism spectrum $MO\langle 8\rangle$ , Homotopy theory and its applications (Cocoyoc, 1993), Amer. Math. Soc. (1995), 105–119. MR1349133 (96i:55010) Zbl 0840.55002
[Mahowald&Tangora1967] M. Mahowald and M. Tangora, Some differentials in the Adams spectral sequence, Topology 6 (1967), 349–369. MR0214072 (35 #4924) Zbl 0213.24901
[Mandelbaum1980] R. Mandelbaum, Four-Dimensional Topology: An introduction, Bull. Amer. Math. Soc. (N.S.) 2 (1980) 1-159.
[Manin1988] Y. I. Manin, Gauge field theory and complex geometry, Springer-Verlag, Berlin, 1988. MR954833 (89d:32001) Zbl 0884.53002
[Martinet1971] J. Martinet, Formes de contact sur les variétés de dimension $3$ , Proc. Liverpool Singularities Sympos. II, Lecture Notes in Math. 209, Springer-Verlag, Berlin (1971), 142–163. MR0350771 (50 #3263) Zbl 0215.23003
[Massey1958] W. S. Massey, On the cohomology ring of a sphere bundle, J. Math. Mech. 7 (1958), 265-289. MR0093763 (20 #283) Zbl 0089.39204
[Massey1960] W. S. Massey, On the Stiefel--Whitney classes of a manifold, I, Amer. J. Math. 82 (1960), 92-102.
[Massey1968] W. S. Massey, Higher order linking numbers, Proc. Conf. on Algebraic Topology, Univ. Illinois, Chicago Circle, Chicago, Ill., (1968) pp. 174--205. MR0254832 (40 #8039), see also MR1625365 (99e:57016) massey.pdf.
[Massey1977] W. S. Massey, Algebraic topology: an introduction, Springer-Verlag, New York, 1977. MR0448331 (56 #6638) Zbl 0725.55001
[Massey1990] W. S. Massey, Homotopy classification of 3-component links of codimension greater than 2, Topol. Appl. 34 (1990) 269--300.
[Masuda&Suh2008] M. Masuda and D. Y. Suh, Classification problems of toric manifolds via topology, Toric topology, Amer. Math. Soc. (2008), 273–286. MR2428362 (2010d:14071) Zbl 1160.57032
[Masuda1981] M. Masuda, On smooth $S^1$ -actions on cohomology complex projective spaces. The case where the fixed point set consists of four connected components, J. Fac. Sci. Univ. Tokyo Sect. IA Math. 28 (1981), no.1, 127–167. MR617869 (82i:57031) Zbl 0462.57019
[Masuda1981a] M. Masuda, Cohomology of $S^1$ -orbit spaces of cohomology spheres and cohomology complex projective spaces, Math. Z. 176 (1981), no.3, 405–427. MR610221 (82j:57035) Zbl 0462.57018
[Masuda1983] M. Masuda, Integral weight system of torus actions on cohomology complex projective spaces, Japan. J. Math. (N.S.) 9 (1983), no.1, 55–86. MR722536 (84m:57027) Zbl 0531.57037
[Masuda1984] M. Masuda, $S^1$ -actions on twisted $\mathbb{C}P^3$ , J. Fac. Sci. Univ. Tokyo Sect. IA Math. 31 (1984), no.1, 1–31. MR743517 (85j:57064) Zbl 0575.57019
[Masuda2010] M. Masuda, Cohomological non-rigidity of generalized real Bott manifolds of height 2, Tr. Mat. Inst. Steklova 268 (2010), Differentsialnye Uravneniya i Topologiya. I, 252–257. MR2724345 ()
[Matousek&Tancer&Wagner2008] J. Matousek, M. Tancer, U. Wagner. Hardness of embedding simplicial complexes in $\R^d$ , J. Eur. Math. Soc. 13:2 (2011), 259--295. arxiv preprint.
[May1975] J. P. May, Classifying spaces and fibrations, Mem. Amer. Math. Soc. 1 (1975), no.1, 155, xiii 98. MR0370579 (51 #6806) Zbl 0321.55033
[McDuff&Salamon1998] D. McDuff and D. Salamon, Introduction to symplectic topology, The Clarendon Press Oxford University Press, 1998. MR1698616 (2000g:53098) Zbl 0978.53120
[McTague2014] C. McTague, The Cayley plane and string bordism, Geom. Topol. 18 (2014), no.4, 2045–2078. MR3268773 () Zbl 06356605
[Meier2011] L. Meier, Spectral sequences in string topology, Algebr. Geom. Topol. 11 (2011), no.5, 2829–2860. MR2846913 () Zbl 1227.55007
[Meinrenken2003] E. Meinrenken, The basic gerbe over a compact simple Lie group, Enseign. Math. (2) 49 (2003), no.3-4, 307–333. MR2026898 (2004j:53064) Zbl 1061.53034
[Meintrup&Schick2002] D. Meintrup and T. Schick, A model for the universal space for proper actions of a hyperbolic group, New York J. Math. 8 (2002), 1–7 (electronic). MR1887695 (2003b:57002) Zbl 0990.20027
[Mess1990] G. Mess, Examples of Poincaré duality groups, Proc. Amer. Math. Soc. 110 (1990), no.4, 1145–1146. MR1019274 (91c:20075) Zbl 0709.57025
[Milgram&Rees1971] R. Milgram and E. Rees, On the normal bundle to an embedding., Topology 10 (1971), 299-308. MR0290391 (44 #7572) Zbl 0207.22302
[Milgram1972] R. J. Milgram, On the Haefliger knot groups, Bull. of the Amer. Math. Soc., 78:5 (1972) 861--865.
[Milnor&Husemoller1973] J. Milnor and D. Husemoller, Symmetric bilinear forms, Springer-Verlag, New York, 1973. MR0506372 (58 #22129) Zbl 0292.10016
[Milnor&Stasheff1974] J. W. Milnor and J. D. Stasheff, Characteristic classes, Princeton University Press, Princeton, N. J., 1974. MR0440554 (55 #13428) Zbl 1079.57504
[Milnor1956] J. Milnor, On manifolds homeomorphic to the $7$ -sphere, Ann. of Math. (2) 64 (1956), 399–405. MR0082103 (18,498d) Zbl 0072.18402
[Milnor1957] J. Milnor, Groups which act on $S^n$ without fixed points, Amer. J. Math. 79 (1957), 623–630. MR0090056 (19,761d)
[Milnor1958] J. Milnor, On simply connected $4$ -manifolds, Symposium internacional de topología algebraica International symposi um on algebraic topology, Universidad Nacional Autónoma de México and UNESCO, Mexico City (1958), 122–128. MR0103472 (21 #2240) Zbl 0105.17204
[Milnor1958a] J. Milnor, On the Whitehead homomorphism $J$ , Bull. Amer. Math. Soc. 64 (1958), 79–82. MR0102808 (21 #1594)
[Milnor1959] J. Milnor, Differentiable structures on spheres, Amer. J. Math. 81 (1959), 962–972. MR0110107 (22 #990) Zbl 0111.35501
[Milnor1960] J. Milnor, On the cobordism ring $\Omega ^\ast$ and a complex analogue. I, Amer. J. Math. 82 (1960), 505–521. MR0119209 (22 #9975) Zbl 0095.16702
[Milnor1961] J. Milnor, A procedure for killing homotopy groups of differentiable manifolds, Proc. Sympos. Pure Math, Vol. III (1961), 39–55. MR0130696 (24 #A556) Zbl 0118.18601
[Milnor1962] J. Milnor, The work of J. H. C. Whitehead. In: Mathematical Works of J. H. C. Whitehead. Vol I, ed. by I. James (Oxford 1962), XXI-XXXIII. MR0174463 (30 #4667a) Zbl 0108.24101
[Milnor1962a] J. Milnor, A unique decomposition theorem for $3$ -manifolds, Amer. J. Math. 84 (1962), 1–7. MR0142125 Zbl 0108.36501
[Milnor1963] J. Milnor, Morse theory, Princeton University Press, 1963. MR0163331 (29 #634) Zbl 0108.10401
[Milnor1963a] J. Milnor, Spin structures on manifolds, Enseignement Math. (2) 9 (1963), 198–203. MR0157388 (28 #622) Zbl 0116.40403
[Milnor1964] J. Milnor, Microbundles. I, Topology 3 (1964), no.suppl. 1, 53–80. MR0161346 (28 #4553b) Zbl 0124.38404
[Milnor1965] J. W. Milnor, Remarks concerning spin manifolds, in Differential and Combinatorial Topology, a Symposium in Honor of Marston Morse, (1965) 55–62. MR0180978 (31 #5208) Zbl 0132.19602
[Milnor1965a] J. Milnor, Lectures on the $h$ -cobordism theorem, Princeton University Press, Princeton, N.J., 1965. MR0190942 (32 #8352) Zbl 0161.20302
[Milnor1966] J. Milnor, Whitehead torsion, Bull. Amer. Math. Soc. 72 (1966), 358–426. MR0196736 (33 #4922) Zbl 0147.23104
[Milnor1968] J. Milnor, Singular points of complex hypersurfaces, Princeton University Press, Princeton, N.J., 1968. MR0239612 (39 #969) Zbl 0224.57014
[Milnor1968a] J. Milnor, A note on curvature and fundamental group, J. Differential Geometry 2 (1968), 1–7. MR0232311 (38 #636) Zbl 0162.25401
[Milnor2000] J. Milnor, Classification of $(n-1)$ -connected $2n$ -dimensional manifolds and the discovery of exotic spheres, Surveys on surgery theory, Vol. 1, Princeton Univ. Press (2000), 25–30. MR1747528 (2001c:57002) Zbl 0941.57001
[Milnor2003] J. Milnor, The Poincaré conjecture 99 years later. A progress report. Accessible under http://www.math.sunysb.edu/~jack/PREPRINTS/poiproof.pdf
[Milnor2003a] J. Milnor, Towards the Poincaré conjecture and the classification of 3-manifolds, Notices Amer. Math. Soc. 50 (2003), no.10, 1226–1233. MR2009455 (2004h:57022) Zbl 1168.57303
[Mineyev2001] I. Mineyev, Straightening and bounded cohomology of hyperbolic groups, Geom. Funct. Anal. 11 (2001), no.4, 807–839. MR1866802 (2002k:20078) Zbl 1013.20034
[Mineyev2002] I. Mineyev, Bounded cohomology characterizes hyperbolic groups, Q. J. Math. 53 (2002), no.1, 59–73. MR1887670 (2003k:20088) Zbl 1013.20048
[Mislin1995] G. Mislin, Wall's finiteness obstruction, Handbook of algebraic topology, North-Holland, Amsterdam, (1995), 1259–1291. MR1361911 (97g:57029) Zbl 0870.57030
[Moise1952] E. E. Moise, Affine structures in $3$ -manifolds. V. The triangulation theorem and Hauptvermutung, Ann. of Math. (2) 56 (1952), 96–114. MR0048805 (14,72d) Zbl 0048.17102
[Moise1977] E. E. Moise, Geometric topology in dimensions $2$ and $3$ , Springer-Verlag, New York, 1977. MR0488059 (58 #7631) Zbl 0349.57001
[Monod2001] N. Monod, Continuous bounded cohomology of locally compact groups, Springer-Verlag, Berlin, 2001. MR1840942 (2002h:46121) Zbl 0967.22006
[Monod2006] N. Monod, An invitation to bounded cohomology, International Congress of Mathematicians. Vol. II, Eur. Math. Soc., Zürich, (2006), 1183–1211. MR2275641 (2008e:22011) Zbl 1127.55002
[Montgomery&Samelson1946] D. Montgomery and H. Samelson, Fiberings with singularities, Duke Math. J. 13 (1946), 51–56. MR0015794 (7,471a) Zbl 0060.41501
[Montgomery&Yang1968] D. Montgomery and C. T. Yang, Differentiable actions on homotopy seven spheres. II, Proc. Conf. on Transformation Groups (New Orleans, La., 1967), Springer (1968), 125–134. MR0245041 (39 #6353) Zbl 0254.57029
[Moore1920] R. L. Moore, Concerning simple continuous curves, Trans. Amer. Math. Soc. 21 (1920), no.3, 333–347. MR1501148 () Zbl 47.0519.08
[Morava1968] J. J. Morava, Algebraic topology of Fredholm maps, Thesis (Ph.D.)–Rice University. 1968. MR2617315
[Morgan&Tian2007] J. Morgan and G. Tian, Ricci flow and the Poincaré conjecture, Clay Mathematics Monographs, 3. American Mathematical Society, Providence, RI; Clay Mathematics Institute, Cambridge, MA, 2007 MR2334563 (2008d:57020) Zbl 1179.57045
[Morgan&Tian2008] J. Morgan and G. Tian, Completion of the Proof of the Geometrization Conjecture, (2008). Available at the arXiv:0809.4040.
[Morimoto&Pawałowski2003] M. Morimoto and K. Pawałowski, Smooth actions of finite Oliver groups on spheres, Topology 42 (2003), no.2, 395–421. MR1941442 (2003i:57055) Zbl 1019.57020
[Morimoto2008] M. Morimoto, Smith equivalent $\operatorname{Aut}(A_6)$ -representations are isomorphic, Proc. Amer. Math. Soc. 136 (2008), no.10, 3683–3688. MR2415055 (2009c:57054)
[Morimoto2010] M. Morimoto, Nontrivial $\mathcal{P}(G)$ -matched $\frak{S}$ -related pairs for finite gap Oliver groups, J. Math. Soc. Japan 62 (2010), no.2, 623–647. MR2662855 ()
[Moriyama2008] T. Moriyama, An invariant of embeddings of 3-manifolds in 6-manifolds and Milnor's triple linking number, J. Math. Sci. Univ. Tokyo, 18 (2011), 193--237. arXiv:0806.3733.

[Morse1931] M. Morse, The critical points of a function of $n$ variables., Trans. Am. Math. Soc. 33 (1931), 72-91. Zbl 0001.33103
[Mostow1968] G. D. Mostow, Quasi-conformal mappings in $n$ -space and the rigidity of hyperbolic space forms, Inst. Hautes Études Sci. Publ. Math. (1968), no.34, 53–104. MR0236383 (38 #4679) Zbl 0238.30022
[Moulis1968] N. Moulis, Sur les variétés Hilbertiennes et les fonctions non dégénérées, Nederl. Akad. Wetensch. Proc. Ser. A 71 = Indag. Math. 30 (1968), 497–511. MR0254876 (40 #8083) Zbl 0167.50204
[Munkholm1980] H. J. Munkholm, Simplices of maximal volume in hyperbolic space, Gromov's norm, and Gromov's proof of Mostow's rigidity theorem (following Thurston), 788 (1980), 109–124. MR585656 (81k:53046) Zbl 0434.57017
[Murakami&Murakami2001] H. Murakami and J. Murakami, The colored Jones polynomials and the simplicial volume of a knot, Acta Math. 186 (2001), no.1, 85–104. MR1828373 (2002b:57005) Zbl 0983.57009
[Murdoch1985] I. Murdoch, The Good Apprentice, 1985, Chatto & Windus, ISBN 0-670-80940-3.
[Musin1978] O. R. Musin, Unitary actions of $S^1$ on complex projective spaces, Uspekhi Mat. Nauk 33 (1978), no.6(204), 225–226. MR526030 (81a:57037)
[Musin1980] O. R. Musin, Actions of the circle on homotopy complex projective spaces, Mat. Zametki 28 (1980), no.1, 139–152, 170. MR585071 (81m:57027)
[Müllner2009] Daniel Müllner, Orientation reversal of manifolds, Algebr. Geom. Topol. 9 (2009), no. 4, 2361–2390.

14 N

[Newcomb1877] S. Newcomb, Elementary theorems relating to the geometry of a space of three dimensions and of uniform positive curvature in the fourth dimension., J. Reine Angew. Math. 83 (1877), 293-300. Zbl 09.0381.03
[Nishida1973] G. Nishida, The nilpotency of elements of the stable homotopy groups of spheres, J. Math. Soc. Japan 25 (1973), 707–732. MR0341485 (49 #6236) Zbl 0316.55014
[Noskov1990] G. A. Noskov, Bounded cohomology of discrete groups with coefficients, Algebra i Analiz 2 (1990), no.5, 146–164. MR1086449 (92b:57005) Zbl 0729.55005
[Novikov1960] S. P. Novikov, Some problems in the topology of manifolds connected with the theory of Thom spaces, Soviet Math. Dokl. 1 (1960), 717–720. MR0121815 (22 #12545) Zbl 0094.35902
[Novikov1962] S. P. Novikov, Homotopy properties of Thom complexes, Mat. Sb. (N.S.) 57 (99) (1962), 407–442. MR0157381 (28 #615) Zbl 0193.51801
[Novikov1965] S. P. Novikov, Rational Pontrjagin classes. Homeomorphism and homotopy type of closed manifolds. I, Izv. Akad. Nauk SSSR Ser. Mat. 29 (1965), 1373–1388. MR0196764 (33 #4950) Zbl 0146.19601
[Novikov1965a] S. P. Novikov, Topological invariance of rational classes of Pontrjagin, Dokl. Akad. Nauk SSSR 163 (1965), 298–300. MR0193644 (33 #1860) Zbl 0146.19502
[Novikov1965b] S. P. Novikov, The homotopy and topological invariance of certain rational Pontrjagin classes, Dokl. Akad. Nauk SSSR 162 (1965), 1248–1251.
[Novikov1966] S. P. Novikov, On manifolds with free abelian fundamental group and their application, Izv. Akad. Nauk SSSR Ser. Mat. 30 (1966), 207–246.
[Novikov1967] S. P. Novikov, Methods of algebraic topology from the point of view of cobordism theory, Math. USSR, Izv. 1, (1967) 827–913. MR0221509 (36 #4561) Zbl 0176.52401
[Novikov1970] S. P. Novikov, Algebraic construction and properties of Hermitian analogs of $K$ -theory over rings with involution from the viewpoint of Hamiltonian formalism. Applications to differential topology and the theory of characteristic classes. I. II, Math. USSR-Izv. 4 (1970), 257–292; ibid. 4 (1970), 479–505; translated from Izv. Akad. Nauk SSSR Ser. Mat. 34 (1970), 253–288; ibid. 34 (1970), 475. MR0292913 (45 #1994) Zbl 0216.45003 Zbl 0233.57009
[Novikov1970a] S. P. Novikov, Pontrjagin classes, the fundamental group and some problems of stable algebra 1970 Essays on Topology and Related Topics (Mémoires dédiés à Georges de Rham) pp. 147–155 Springer, New York. MR0268907 (42 #3804)

[Novikov2010] S. P. Novikov, Scholarpedia article on the Novikov Conjecture (2010)

15 O

[O'Neill1983] B. O'Neill, Semi-Riemannian geometry, Academic Press Inc., 1983. MR719023 (85f:53002) Zbl 0531.53051
[Okonek&Van de Ven1995] C. Okonek and A. Van de Ven, Cubic forms and complex $3$ -folds, Enseign. Math. (2) 41 (1995), no.3-4, 297–333. MR1365849 (97b:32035) Zbl 0869.14018
[Ol'shanskii&Osin&Sapir2009] A. Y. Ol'shanskii, D. V. Osin and M. V. Sapir, Lacunary hyperbolic groups, Geom. Topol. 13 (2009), no.4, 2051–2140. MR2507115 (2010i:20045) Zbl 1243.20056
[Oliver1975] R. Oliver, Fixed-point sets of group actions on finite acyclic complexes, Comment. Math. Helv. 50 (1975), 155–177. MR0375361 (51 #11556) Zbl 0304.57020
[Oliver1976] R. Oliver, Smooth compact Lie group actions on disks, Math. Z. 149 (1976), no.1, 79–96. MR0423390 (54 #11369) Zbl 0334.57023
[Oliver1977] R. Oliver, $G$ -actions on disks and permutation representations. II, Math. Z. 157 (1977), no.3, 237–263. MR0646085 (58 #31126) Zbl 0386.20002
[Oliver1978] R. Oliver, $G$ -actions on disks and permutation representations, J. Algebra 50 (1978), no.1, 44–62. MR0501044 (58 #18508) Zbl 0386.20002
[Oliver1988] R. Oliver, Whitehead groups of finite groups, Cambridge University Press, Cambridge, 1988. MR933091 (89h:18014) Zbl 00192903
[Oliver1996] B. Oliver, Fixed point sets and tangent bundles of actions on disks and Euclidean spaces, Topology 35 (1996), no.3, 583–615. MR1396768 (97g:57059) Zbl 0861.57047
[Olum1953] P. Olum, Mappings of manifolds and the notion of degree, Ann. of Math. (2) 58 (1953), 458–480. MR0058212 (15,338a) Zbl 0052.19901
[Orlik1969] P. Orlik, Smooth homotopy lens spaces, Michigan Math. J. 16 (1969), 245–255. MR0248831 (40 #2081) Zbl 0182.57504

16 P

[Palais&Smale1964] R. S. Palais and S. Smale, A generalized Morse theory, Bull. Amer. Math. Soc. 70 (1964), 165–172. MR0158411 (28 #1634) Zbl 0119.09201
[Palais1959] R. S. Palais, Natural operations on differential forms, Trans. Amer. Math. Soc. 92 (1959), 125–141. MR0116352 (22 #7140) Zbl 0092.30802
[Palais1963] R. S. Palais, Morse theory on Hilbert manifolds, Topology 2 (1963), 299–340. MR0158410 (28 #1633) Zbl 0122.10702
[Palais1966] R. S. Palais, Homotopy theory of infinite dimensional manifolds, Topology 5 (1966), 1–16. MR0189028 (32 #6455) Zbl 0138.18302
[Parsa2015] S. Parsa, On links of vertices in simplicial $d$ -complexes embeddable in the euclidean $2d$ -space, Discrete Comput. Geom. 59:3 (2018), 663--679. arxiv preprint.
[Pawałowski&Solomon2002] K. Pawałowski and R. Solomon, Smith equivalence and finite Oliver groups with Laitinen number 0 or 1, Algebr. Geom. Topol. 2 (2002), 843–895 (electronic). MR1936973 (2003j:57057) Zbl 1022.57019
[Pawałowski&Sumi2009] K. Pawałowski and T. Sumi, The Laitinen conjecture for finite solvable Oliver groups, Proc. Amer. Math. Soc. 137 (2009), no.6, 2147–2156. MR2480297 (2009k:57052) Zbl 1173.57015
[Penrose&Whitehead&Zeeman1961] R. Penrose, J. Whitehead and E. Zeeman, Imbedding of manifolds in Euclidean space., Ann. of Math. 73 (1961) 613–623. MR0124909 (23 #A2218) Zbl 0113.38101
[Perelman2002] G. Perelman, The entropy formula for the Ricci flow and its geometric applications, (2002). Available at the arXiv:0211159. Zbl 1130.53001
[Petrie1970] T. Petrie, The Atiyah-Singer invariant, the Wall groups $L_n\,(Z_p)$ , Topology of Manifolds (Proc. Inst., Univ. of Georgia, Athens, Ga., 1969), Markham, Chicago, Ill. (1970), 490–499. MR0279829 (43 #5550) Zbl 0279.57009
[Petrie1970a] T. Petrie, Representation theory, surgery and free actions of finite groups on varieties and homotopy spheres, The Steenrod Algebra and its Applications (Proc. Conf. to Celebrate N. E. Steenrod's Sixtieth Birthday, Battelle Memorial Inst., Columbus, Ohio, 1970), Springer (1970), 250–266. MR0279828 (43 #5549) Zbl 0214.22502
[Petrie1972] T. Petrie, Smooth $S^1$ -actions on homotopy complex projective spaces and related topics, Bull. Amer. Math. Soc. 78 (1972), 105–153. MR0296970 Zbl 0247.57010
[Petrie1973] T. Petrie, Torus actions on homotopy complex projective spaces, Invent. Math. 20 (1973), 139–146. MR0322893 (48 #1254) Zbl 0262.57021
[Petrie1982] T. Petrie, One fixed point actions on spheres. I, II, Adv. in Math. 46 (1982), no.1, 3–14, 15–70. MR676986 (84b:57027) Zbl 0502.57021
[Poincaré1883] H. Poincaré, Memoir on Kleinian groups (Mémoire sur les groupes Kleinéens), Act. Math. 3 (1883) 49-92. MR1554613 Zbl 15.0348.02
[Poincaré1889] H. Poincarè, La logique et l'intuition dan la science mathématique et dan l'enseignement, L'enseignement mathématique 1 (1889) 157–162. Zbl 30.0080.03
[Poincaré1893] H. Poincaré, Sur l'analysis situs, C. R. 115 (1893) 633-636. Zbl 24.0506.02
[Poincaré1895] H. Poincaré, Analysis situs, J. de l'Éc. Pol. (2) I (1895) 1-123. Zbl 26.0541.07
[Poincaré1899] H. Poincaré, Complément à l'Analysis situs, Palermo Rend. 13 (1899), 285-343. Zbl 30.0435.02
[Poincaré1900] H. Poincaré, Second complément à l'analysis situs, J. Lond. M. S. Proc. 32 (1900) 277-308. Zbl 31.0477.10
[Poincaré1902] H. Poincaré, Sur l'Analysis situs., C. R. 133 (1902) 707-709. Zbl 33.0499.12
[Poincaré1904] H. Poincaré, Cinquième complément à l'analysis situs, Palermo Rend. 18 (1904), 45-110. Zbl 35.0504.13
[Poincaré1916] H. Poincaré, Oeuvres. Tome II, Paris 1916 MR1401791 (97c:01053) Zbl 46.0004.01
[Poincaré1953] H. Poincaré, Oeuvres. Tome VI, Paris 1953. MR1401792 (98m:01041) Zbl 894.01020
[Poincaré1953a] H. Poincaré, Cinquième complément à l'analysis situs, in Oeuvres. Tome VI, Paris 1953, 435–498. MR1401792 (98m:01041) Zbl 894.01020
[Poincaré2010] H. Poincaré, Papers on topology, American Mathematical Society, 2010. MR2723194 Zbl 05796329
[Pontryagin1959] L. S. Pontryagin, Smooth manifolds and their applications in homotopy theory, Amer. Math. Soc. Translations, Ser. 2, Vol. 11, Providence, R.I. (1959), 1–114. MR0115178 (22 #5980) Zbl 0084.19002
[Poénaru1995] V. Poénaru, Extension des immersions en codimension 1 (d'aprés Samuel Blank), Séminaire Bourbaki, Vol.10, Soc. Math. France (1995), Exp. No. 42, 473–505. MR1610469
[Prasolov2007] V. V. Prasolov, Elements of homology theory, American Mathematical Society, 2007. MR2313004 (2008d:55001) Zbl 1120.55001

17 Q

[Quillen1969] D. Quillen, On the formal group laws of unoriented and complex cobordism theory, Bull. Amer. Math. Soc. 75 (1969), 1293–1298. MR0253350 (40 #6565) Zbl 0199.26705
[Quillen1971] D. Quillen, The Adams conjecture, Topology 10 (1971), 67–80. MR0279804 (43 #5525) Zbl 0219.55013
[Quillen1971a] D. Quillen, Elementary proofs of some results of cobordism theory using Steenrod operations, Advances in Math. 7 (1971), 29–56 (1971). MR0290382 (44 #7566) Zbl 0214.50502
[Quillen1985] D. Quillen, Determinants of Cauchy–Riemann operators on Riemann surfaces, Funct. Anal. Appl., 19 (1) (1985), pp. 31–34. MR0783704 Zbl 0603.32016
[Quinn1979] F. Quinn, Open book decompositions, and the bordism of automorphisms, Topology 18 (1979), no.1, 55–73. MR528236 (81e:57027) Zbl 0425.57010
[Quinn1983] F. Quinn, Resolutions of homology manifolds, and the topological characterization of manifolds, Invent. Math. 72 (1983), no.2, 267–284. MR700771 (85b:57023) Zbl 0603.57008
[Quinn1987] F. Quinn, An obstruction to the resolution of homology manifolds, Michigan Math. J. 34 (1987), no.2, 285–291. MR894878 (88j:57016) Zbl 0652.57011
[Quinn1988] F. Quinn, Topological transversality holds in all dimensions, Bull. Amer. Math. Soc. (N.S.) 18 (1988), no.2, 145–148. MR929089 (89c:57016) Zbl 0669.57006

18 R

[Rahul Amin2013] Rahul Amin, Towards Viable Large Scale Heterogeneous Wireless Networks, (2013)
[Ramras2008] D. A. Ramras, The Yang-Mills stratification for surfaces revisited, (2008). Available at the arXiv:0805.2587.
[Ranicki&Casson&Sullivan&Armstrong&Rourke&Cooke1996] A. A. Ranicki, A. J. Casson, D. P. Sullivan, M. A. Armstrong, C. P. Rourke and G. E. Cooke, The Hauptvermutung book, Kluwer Academic Publishers, 1996. MR1434100 (98c:57024) Zbl 0853.00012
[Ranicki1973] A. A. Ranicki, Algebraic $L$ -theory. I. Foundations, Proc. London Math. Soc. (3) 27 (1973), 101–125. MR0414661 (54 #2760a) Zbl 1256.19004
[Ranicki1979] A. Ranicki, The total surgery obstruction, Algebraic topology, Aarhus 1978 (Proc. Sympos., Univ. Aarhus, Aarhus, 1978), Springer (1979), 275–316. MR561227 (81e:57034) Zbl 1069.57019
[Ranicki1980] A. Ranicki, The algebraic theory of surgery. I. Foundations, Proc. London Math. Soc. (3) 40 (1980), no.1, 87–192. MR560997 (82f:57024a) Zbl 0471.57012
[Ranicki1980a] A. Ranicki, The algebraic theory of surgery. II. Applications to topology, Proc. London Math. Soc. (3) 40 (1980), no.2, 193–283. MR566491 (82f:57024b) Zbl 0471.57012
[Ranicki1981] A. Ranicki, Exact sequences in the algebraic theory of surgery, Princeton University Press, Princeton, N.J., 1981. MR620795 (82h:57027) Zbl 0471.57012
[Ranicki1985] A. Ranicki, The algebraic theory of finiteness obstruction, Math. Scand. 57 (1985), no.1, 105–126. MR815431 (87d:18014) Zbl 0589.57018
[Ranicki1985a] A. Ranicki, The algebraic theory of torsion. I. Foundations, Algebraic and geometric topology (New Brunswick, N.J., 1983), Lecture Notes in Math., 1126, Springer (1985), 199–237. MR802792 (87a:18017) Zbl 0591.18007
[Ranicki1987] A. Ranicki, The algebraic theory of torsion. II. Products, $K$ -Theory 1 (1987), no.2, 115–170. MR899919 (89f:18008) Zbl 0591.18007
[Ranicki1992] A. A. Ranicki, Algebraic $L$ -theory and topological manifolds, Cambridge University Press, 1992. MR1211640 (94i:57051) Zbl 0767.57002
[Ranicki1995] A. A. Ranicki On the Novikov conjecture in [Ferry&Ranicki&Rosenburg1995], 272–337, London Math. Soc. Lecture Note Ser., 226, Cambridge Univ. Press, Cambridge, 1995. MR1388304 (97d:57045) Zbl 0954.57017

[Ranicki1998] A. Ranicki, High-dimensional knot theory, Springer-Verlag, 1998. MR1713074 (2000i:57044) Zbl 1059.19003
[Ranicki2002] A. Ranicki, Algebraic and geometric surgery, The Clarendon Press Oxford University Press, Oxford, 2002. MR2061749 (2005e:57075) Zbl 1003.57001
[Ranicki2002a] A. Ranicki, Foundations of algebraic surgery, Topology of high-dimensional manifolds, No. 1, 2 (Trieste, 2001), Abdus Salam Int. Cent. Theoret. Phys., Trieste (2002), 491–514. MR1937022 (2004a:57042) Zbl 0471.57010
[Ranicki2002b] A. Ranicki, The structure set of an arbitrary space, the algebraic surgery exact sequence and the total surgery obstruction, Topology of high-dimensional manifolds, No. 1, 2 (Trieste, 2001), Abdus Salam Int. Cent. Theoret. Phys., Trieste (2002), 515–538. MR1937023 (2004a:57043) Zbl 1069.57019
[Ranicki2003] A. Ranicki, Blanchfield and Seifert algebra in high-dimensional knot theory, Mosc. Math. J. 3 (2003), no.4, 1333–1367. MR2058802 (2005b:19008) Zbl 1059.19003
[Ranicki2009] A. Ranicki, Noncommutative localization in algebraic $L$ -theory., Adv. Math. 220 (2009), no.3, 894-912. MRMR2483230 (213) Zbl 1155.19001
[Ranicki2009a] A. Ranicki, A composition formula for manifold structures, Pure Appl. Math. Q. 5 (2009), no.2, Special Issue: In honor of Friedrich Hirzebruch. Part 1, 701–727. MR2508900 (2011d:57079) Zbl 1193.57011
[Ratcliffe1994] J. G. Ratcliffe, Foundations of hyperbolic manifolds, Springer-Verlag, New York, 1994. MR1299730 (95j:57011) Zbl 1106.51009
[Ravenel1986] D. C. Ravenel, Complex cobordism and stable homotopy groups of spheres, Academic Press Inc., Orlando, FL, 1986. MR860042 (87j:55003) Zbl 1073.55001
[Ray&Pedersen1980] N. Ray and E. K. Pedersen, A fibration for $\Diff\,\Sigma ^n$ , 788 (1980), 165–171. MR585659 (82c:57019) Zbl 0436.58012
[Reeb1952] G. Reeb, Sur certaines propriétés topologiques des trajectoires des systèmes dynamiques, Acad. Roy. Belgique. Cl. Sci. Mém. Coll. in 8 $^\circ$ 27, no.9 (1952). MR0058202 (15,336b) Zbl 0048.32903
[Reidemeister1935] K. Reidemeister, Überdeckungen von Komplexen, J. Reine Angew. Math. 173 (1935), 164-173. MR1581465 Zbl 0012.12604
[Reidemeister1935a] K. Reidemeister, Homotopieringe und Linsenräume, Abh. Math. Semin. Hamb. Univ. 11 (1935), 102-109. MR3069647 Zbl 0011.32404
[Reidemeister1939] K. Reidemeister, Durchschnitt und Schnitt von Homotopieketten, Monatsh. Math. Phys. 48 (1939), 226–239. MR0000634 (1,105h) Zbl 0021.43104
[Riemann1868] B. Riemann, On the hypothesis on which geometry is based. (Ueber die Hypothesen, welche der Geometrie zu Grunde liegen, (1868). Zbl 01.0022.02
[Riemann1940] W. Riemann, Über die Lage des anallaktischen Punktes distanzmessender achromatischer Glaskeile. I, II., Allg. Vermessungs-Nachr. 52, 73-81, 89-96 (1940). Zbl 66.1354.03 JFM 66.1354.03
[Rodriguez2006] L. Rodriguez, Friedrich Riesz' Beiträge zur Herausbildung des modernen mathematischen Konzepts abstrakter Räume. Synthese intellektueller Kulturen in Ungarn, Frankreich und Deutschland, Dissertationsschrift Universität Mainz 2006.
[Rohlin1952] V. A. Rohlin, New results in the theory of four-dimensional manifolds, Doklady Akad. Nauk SSSR (N.S.) 84 (1952), 221–224. MR0052101 (14,573b)
[Rokhlin1953] V. A. Rohlin, Intrinsic homologies, Doklady Akad. Nauk SSSR (N.S.) 89 (1953), 789–792. MR0056292 (15,53b)
[Rosenberg1983] J. Rosenberg, $C^\ast$ -algebras, positive scalar curvature, and the Novikov conjecture, Inst. Hautes Études Sci. Publ. Math. (1983), no.58, 197–212 (1984). MR720934 (85g:58083) Zbl 0658.53039
[Rosenberg1986] J. Rosenberg, $C^\ast$ -algebras, positive scalar curvature and the Novikov conjecture. II, Geometric methods in operator algebras (Kyoto, 1983), Longman Sci. Tech., Harlow (1986), 341–374. MR866507 (88f:58140) Zbl 05808964
[Rosenberg1994] J. Rosenberg, Algebraic $K$ -theory and its applications, Graduate Texts in Mathematics, 147, Springer-Verlag, 1994. MR1282290 (95e:19001) Zbl 0801.19001
[Rosu2003] I. Rosu, Equivariant $K$ -theory and equivariant cohomology. With an appendix by Allen Knutson and Rosu, Math. Z. 243 (2003), 423–448. MR1970011 (2004f:19011) Zbl 1019.19003
[Rourke&Sanderson1968] C. P. Rourke and B. J. Sanderson, Block bundles. I, Ann. of Math. (2) 87 (1968), 1–28. MR0226645 (37 #2234a) Zbl 0226.55020
[Rourke&Sanderson1968a] C. P. Rourke and B. J. Sanderson, Block bundles. II. Transversality, Ann. of Math. (2) 87 (1968), 256–278. MR0226646 (37 #2234b) Zbl 0226.55020
[Rourke&Sanderson1968b] C. P. Rourke and B. J. Sanderson, Block bundles. III. Homotopy theory, Ann. of Math. (2) 87 (1968), 431–483. MR0232404 (38 #729) Zbl 0226.55020
[Rourke&Sanderson1972] C. Rourke and B. Sanderson, Introduction to piecewise-linear topology., Ergebnisse der Mathematik und ihrer Grenzgebiete. Band 69. Berlin-Heidelberg-New York: Springer-Verlag. VIII, 1972. MR0665919 (83g:57009) Zbl 0254.57010
[Rourke&Sanderson1972a] C. P. Rourke and B. J. Sanderson, Introduction to piecewise-linear topology, Springer-Verlag, 1972. MR0350744 (50 #3236) Zbl 0477.57003
[Rourke&Stewart1986] C. Rourke and I. Stewart, Poincaré's perplexing problem, New Scientist, September 4th, 1986, 41–46.
[Rubinstein1980] J.H. Rubinstein, Dehn’s lemma and handle decompositions of some 4-manifolds, Pacific J. Math., 86 (1980), 565-569. MR590570 (81 #M57011) Zbl 0446.57025
[Rudyak1998] Y. B. Rudyak, On Thom spectra, orientability, and cobordism, Springer-Verlag, 1998. MR1627486 (99f:55001) Zbl 0906.55001
[Rudyak2008] Y. B. Rudyak, On Thom spectra, orientability, and cobordism, Springer-Verlag, 1998, Corrected reprint 2008. MR1627486 (99f:55001) Zbl 0906.55001
[Rushing1973] T. Rushing, Topological embeddings., Pure and Applied Mathematics, 52. New York-London: Academic Press. XIII, 1973. MRMR0348752 (50 #1247) Zbl 0295.57003

19 S

[Saeki1999] O. Saeki, On punctured 3-manifolds in 5-sphere, Hiroshima Math. J. 29 (1999) 255--272, MR1704247 (2000h:57045)

[Sako1981] Y. Sako, Connected sum along the cycle operation of $S^p \times \tilde S^{n-p}$ on $\pi$ -manifolds, Proc. Japan Acad. Ser. A Math. Sci. 57 (1981), no.10, 499–502. MR640259 (83a:57043) Zbl 0505.57010
[Sarkaria1996] K. S. Sarkaria, A look back at Poincaré's ``Analysis situs´´, in: Henri Poincaré: science et philosophie (Nancy, 1994), Akademie Verlag (1996), 251–258. MR1384996 (97f:01020) Zbl 0851.01003
[Sarkaria1999] K. S. Sarkaria, The topological work of Henri Poincaré, History of topology, 123–167, North-Holland, Amsterdam, 1999. MR674912 (000m:57001) Zbl 0959.54002
[Scharlemann1977] M. Scharlemann, Isotopy and cobordism of homology spheres in spheres., J. Lond. Math. Soc., II. Ser. 16 (1977), 559-567. MRMR0464246 (57 #4180) Zbl 0375.57003
[Schmidt1971] R. Schultz, On the inertia groups of a product of spheres, Trans. AMS, 156 (1971), 137–153.
[Schmitt2002] A. Schmitt, On the classification of certain piecewise linear and differentiable manifolds in dimension eight and automorphisms of $\#_{i=1}^b(S^2\times S^5)$ , Enseign. Math. (2) 48 (2002), no.3-4, 263–289.
[Schoen&Yau1979] R. Schoen and S. T. Yau, On the structure of manifolds with positive scalar curvature, Manuscripta Math. 28 (1979), no.1-3, 159–183. MR535700 (80k:53064) Zbl 0423.53032
[Scholz1980] E. Scholz, Die Geschichte des Mannigfaltigkeitsbegriffs von Riemann bis Poincaré, Birkhäuser, Basel/Boston, (1980). MR0631524 (83h:58001) Zbl 0438.01004
[Scholz1999] E. Scholz, The concept of manifold, 1850--1950, History of topology, North-Holland (1999), 25–64. MR1674908 (2000k:57001) Zbl 0956.57002
[Schommer-Pries2009] C. Schommer-Pries, Central Extensions of Smooth 2-Groups and a Finite-Dimensional String 2-Group, (2009). Available at the arXiv:0911.2483.
[Schultz1972] R. Schultz, Composition constructions on diffeomorphisms of $S^p\times S^q$ , Pacific J. Math. 42 (1972), 739–754. MR0315731 (47 #4280) Zbl 0213.50002
[Schultz1987] R. Schultz, Homology spheres as stationary sets of circle actions, Mich. Math. J. 34 (1987), 183-200. MR0894870 (88h:57038) Zbl 0698.57012
[Schwarzschild1900] K. Schwarzschild, Ueber das zulässige Krümmungsmass des Raumes., Vierteljahrsschr. Astr. Ges. 35, (1900), 337-347. Zbl 31.0892.06
[Scorpan2005] A. Scorpan, The wild world of 4-manifolds, American Mathematical Society, 2005. MR2136212 (2006h:57018) Zbl 1075.57001
[Scott1983] P. Scott, The geometries of $3$ -manifolds, Bull. London Math. Soc. 15 (1983), no.5, 401–487. MR705527 (84m:57009) Zbl 0662.57001
[Segal&Skopenkov&Spiez1998] J. Segal, A. Skopenkov and S. Spie\. z, Embeddings of polyhedra in $\R^m$ and the deleted product obstruction, Topol. Appl. 85 (1998), 225-234.
[Segal1988] G. Segal, Elliptic cohomology (after Landweber-Stong, Ochanine, Witten, and others), Séminaire Bourbaki, Vol. 1987/88, Astérisque No. 161-162 (1988), Exp. No. 695, 4, (1989) 187–201. MR992209 (91b:55005) Zbl 0686.55003
[Seifert&Threlfall1934] H. Seifert and W. Threlfall, Lehrbuch der Topologie, Leipzig und Berlin: B. G. Teubner. VII, 1934. Zbl 0009.08601
[Seifert&Threlfall1980] Seifert, Herbert; Threlfall, William (1980), Goldman, Michael A.; Birman, Joan S. (eds.), Seifert and Threlfall: a textbook of topology, Pure and Applied Mathematics, 89, London: Academic Press Inc. [Harcourt Brace Jovanovich Publishers], ISBN 978-0-12-634850-7 MR0575168
[Seifert1931] H. Seifert, Konstruktion dreidimensionaler geschlossener Räume, Ber. Verh. Sächs. Akad. Leipzig 83 (1931) 26-66. Zbl 0002.16001
[Seifert1932] H. Seifert, Topologie dreidimensionaler gefaserter Räume, Acta Math. 60 (1933), 147–238. MR1555366 Zbl 0006.08304
[Seifert1933] H. Seifert, Verschlingungsinvarianten, Sitzungsber. Preuß. Akad. Wiss., Phys.-Math. Kl. 1933, No.26-29, (1933) 811-828. Zbl 0008.18101
[Seifert1933a] H. Seifert, Topologie Dreidimensionaler Gefaserter Räume, Acta Math. 60 (1933), no.1, 147–238. MR1555366 Zbl 0006.08304
[Seifert1933b] H. Seifert, Topologie Dreidimensionaler Gefaserter Räume, Acta Math. 60 (1933), no.1, 147–238. MR1555366 () Zbl 0006.08304
[Serre1951] J. Serre, Homologie singulière des espaces fibrès. Applications, Ann. of Math. (2) 54 (1951), 425–505. MR0045386 (13,574g) Zbl 0045.26003
[Serre1970] J. Serre, Cours d'arithmétique, Presses Universitaires de France, Paris, 1970. MR0255476 (41 #138) Zbl 0432.10001
[Shimada1957] N. Shimada, Differentiable structures on the 15-sphere and Pontrjagin classes of certain manifolds, Nagoya Math. J. 12 (1957), 59–69. MR0096223 (20 #2715) Zbl 0145.20303
[Skopenkov&Tancer2017] A. Skopenkov and M. Tancer. Hardness of almost embedding simplicial complexes in $\R^d$ , Discr. Comp. Geom., 61:2 (2019), 452--463. arxiv preprint.
[Skopenkov1997] A. Skopenkov, On the deleted product criterion for embeddability of manifolds in $\Rr^m$ , Comment. Math. Helv. 72 (1997), 543-555.
[Skopenkov2000] A. Skopenkov, On the generalized Massey-Rolfsen invariant for link maps, Fund. Math. 165 (2000), 1-15.
[Skopenkov2002] A. Skopenkov, On the Haefliger-Hirsch-Wu invariants for embeddings and immersions., Comment. Math. Helv. 77 (2002), no.1, 78-124. MRMR1898394 (2003c:57023) Zbl 1012.57035
[Skopenkov2003] M. Skopenkov, Embedding products of graphs into Euclidean spaces, Fund. Math. 179 (2003) 191-198. arxiv preprint.
[Skopenkov2005] A. Skopenkov, A classification of smooth embeddings of 4-manifolds in 7-space, Topol. Appl., 157 (2010) 2094-2110. Available at the arXiv:0512594.
[Skopenkov2006] A. Skopenkov, Embedding and knotting of manifolds in Euclidean spaces, in: Surveys in Contemporary Mathematics, Ed. N. Young and Y. Choi, London Math. Soc. Lect. Notes, 347 (2008) 248-342. Available at the arXiv:0604045.
[Skopenkov2006a] A. Skopenkov, Classification of embeddings below the metastable dimension. Available at the arXiv:0607422.
[Skopenkov2006b] M. Skopenkov, A formula for the group of links in the 2-metastable dimension, arxiv:math/0610320v1
[Skopenkov2007] A. Skopenkov, A new invariant and parametric connected sum of embeddings, Fund. Math. 197 (2007), 253–269. arXiv:math/0509621. MR2365891 (2008k:57044) Zbl 1145.57019
[Skopenkov2008] A. Skopenkov, A classification of smooth embeddings of 3-manifolds in 6-space, Math. Z. 260 (2008), no.3, 647–672. Available at the arXiv:0603429 MR2434474 (2010e:57028) Zbl 1167.57013

[Skopenkov2009] M. Skopenkov, Suspension theorems for links and link maps. Proc. AMS 137 (2009) 359--369. arxiv:math/0610320, version 2 or higher
[Skopenkov2010] A. Skopenkov, Embeddings of k-connected n-manifolds into $\Rr^{2n-k-1}$ , Proc. AMS, 138 (2010) 3377--3389. Available at the arXiv:0812.0263.
[Skopenkov2012] A. Skopenkov, Algebraic Topology From Algorithmic Standpoint, draft of a book (partly in Russian)
[Skopenkov2014] A. Skopenkov, How do autodiffeomorphisms act on embeddings, Proc. A of the Royal Society of Edinburgh, 148:4 (2018) 835--848.
[Skopenkov2014a] A. Skopenkov, Realizability of hypergraphs and Ramsey link theory. arxiv preprint.
[Skopenkov2015] M. Skopenkov, When is the set of embeddings finite up to isotopy? Intern. J. Math. 26:7 (2015), http://arxiv.org/abs/1106.1878
[Skopenkov2015a] A. Skopenkov, A classification of knotted tori, Proc. A of the Royal Society of Edinburgh, 150:2 (2020), 549-567. Full version: http://arxiv.org/abs/1502.04470

[Skopenkov2015b] A. Skopenkov, Algebraic Topology From Geometric Viewpoint (in Russian), MCCME, Moscow, 2015, 2020. Accepted for English translation by `Moscow Lecture Notes' series of Springer. Preprint of a part
[Skopenkov2016] A. Skopenkov, A user's guide to the topological Tverberg Conjecture, Russian Math. Surveys, 73:2 (2018), 323--353. Full updated version: arXiv:1605.05141.
[Skopenkov2016c] A. Skopenkov, Embeddings in Euclidean space: an introduction to their classification, to appear to Bull. Man. Atl.
[Skopenkov2016e] A. Skopenkov, Embeddings just below the stable range: classification, to appear in Bull. Man. Atl.
[Skopenkov2016f] A. Skopenkov, 4-manifolds in 7-space, to appear in Bull. Man. Atl.
[Skopenkov2016h] A. Skopenkov, High codimension links, to appear in Bull. Man. Atl.
[Skopenkov2016i] A. Skopenkov, Isotopy, submitted to Bull. Man. Atl.
[Skopenkov2016k] A. Skopenkov, Knotted tori, preprint.
[Skopenkov2016p] A. Skopenkov, Embeddings in Euclidean space:

plan_and_convention, Man. Atl.

[Skopenkov2016s] A. Skopenkov, Knots, i.e. embeddings of spheres, preprint.
[Skopenkov2016t] A. Skopenkov, 3-manifolds in 6-space, to appear in Boll. Man. Atl.
[Skopenkov2017] A. Skopenkov, Algebraic Topology From Algorithmic Viewpoint, draft of a book.
[Skopenkov2018] A. Skopenkov. A short exposition of S. Parsa's theorems on intrinsic linking and non-realizability. Discr. Comp. Geom. 65:2 (2021), 584-585. Full version: arxiv preprint.
[Skopenkov2018i] A. Skopenkov, Invariants of graph drawings in the plane, Arnold Math. J., 6 (2020) 21-55. Full updated version: arXiv:1805.10237
[Skopenkov2019] A. Skopenkov, A short exposition of the Levine-Lidman example of spineless 4-manifolds. Available at the arXiv:1911.07330.
[Skopenkov2020e] A. Skopenkov, Extendability of simplicial maps is undecidable, Discr. Comp. Geom., 69:1 (2023), 250–259. arXiv:2008.00492
[Skopenkov2022] A. Skopenkov, Invariants of embeddings of 2-surfaces in 3-space. Available at the arXiv:2201.10944.
[Skopenkov2024] A. Skopenkov, The band connected sum and the second Kirby move for higher-dimensional links, submitted to arXiv on April 7, 2024.
[Smale1959] S. Smale, Diffeomorphisms of the $2$ -sphere, Proc. Amer. Math. Soc. 10 (1959), 621–626. MR0112149 (22 #3004) Zbl 0118.39103
[Smale1959a] S. Smale, The classification of immersions of spheres in Euclidean spaces, Ann. of Math. (2) 69 (1959), 327–344. MR0105117 (21 #3862) Zbl 0089.18201
[Smale1961] S. Smale, Generalized Poincaré's conjecture in dimensions greater than four, Ann. of Math. (2) 74 (1961), 391–406. MR0137124 (25 #580) Zbl 0099.39202
[Smale1962] S. Smale, On the structure of $5$ -manifolds, Ann. of Math. (2) 75 (1962), 38–46. MR0141133 (25 #4544) Zbl 0101.16103
[Smale1962a] S. Smale, On the structure of manifolds, Amer. J. Math. 84 (1962), 387–399. MR0153022 (27 #2991) Zbl 0109.41103
[Smale1963] S. Smale, A survey of some recent developments in differential topology, Bull. Amer. Math. Soc. 69 (1963), 131–145. MR0144351 (26 #1896) Zbl 0133.16507
[Smale1965] S. Smale, An infinite dimensional version of Sard's theorem, Amer. J. Math. 87 (1965), 861–866. MR0185604 (32 #3067) Zbl 0143.35301
[Smale1993] S. Smale, The story of the higher-dimensional Poincaré conjecture (what actually happened on the beaches of Rio), From Topology to Computation: Proceedings of the Smalefest (Berkeley) Springer (1993), 27–40. MR1246105
[Smith1938] P. A. Smith, Transformations of finite period, Ann. of Math. (2) 39 (1938), no.1, 127–164. MR1503393 Zbl 0063.07093
[Smith1939] P. A. Smith, Transformations of finite period. II, Ann. of Math. (2) 40 (1939), 690–711. MR0000177 (1,30c) Zbl 0063.07093
[Smith1941] P. A. Smith, Transformations of finite period. III. Newman's theorem, Ann. of Math. (2) 42 (1941), 446–458. MR0004128 (2,324c)
[Smith1945] P. A. Smith, Transformations of finite period. IV. Dimensional parity, Ann. of Math. (2) 46 (1945), 357–364. MR0013304 (7,136e) Zbl 0063.07093
[Smith1960] P. A. Smith, New results and old problems in finite transformation groups, Bull. Amer. Math. Soc. 66 (1960), 401–415. MR0125581 (23 #A2880) Zbl 0096.37501
[Smith1974] L. Smith, Framings of sphere bundles over spheres, the plumbing pairing, and the framed bordism classes of rank two simple Lie groups, Topology 13 (1974), 401–415. MR0385902 (52 #6761) Zbl 0305.55018
[Spanier1981] E. H. Spanier, Algebraic topology, Springer-Verlag, 1981. MR666554 (83i:55001) Zbl 0810.55001
[Stallings1963] J. Stallings, On topologically unknotted spheres., (1963). MRMR0149458 (26 #6946) Zbl 0121.18202
[Stasheff1966] J. D. Stasheff, "Parallel" transport in fibre spaces, Bol. Soc. Mat. Mexicana (2) 11 (1966), 68–84. MR0236926 (38 #5219) Zbl 0173.51104
[Steenrod1951] N. Steenrod, The topology of fibre bundles., (Princeton Mathematical Series No. 14.) Princeton: Princeton University Press. VIII, 224 p. , 1951. MR1688579 (2000a:55001) Zbl 0054.07103
[Steenrod1968] N. E. Steenrod, Milgram's classifying space of a topological group, Topology 7 (1968), 349–368. MR0233353 (38 #1675) Zbl 0177.51601
[Stein1977] E. Stein, Surgery on products with finite fundamental group, Topology 16 (1977), no.4, 473–493. MR0474336 (57 #13982) Zbl 0383.57014
[Stiefel1936] E. Stiefel, Richtungsfelder und Fernparallelismus in $n$ -dimensionalen Mannigfaltigkeiten., Comment. Math. Helv. 8 (1936), no.1, 305-353. MR1509530 (German) Zbl 0014.41601
[Stillwell1993] J. Stillwell, Classical topology and combinatorial group theory, Springer-Verlag, New York, 1993. MR1211642 (94a:57001) Zbl 0774.57002
[Stolz&Teichner2008] S. Stolz and P. Teichner, Supersymmetric Euclidean field theories and generalized cohomology, Survey (2008). Available at http://math.berkeley.edu/~teichner/Papers/Survey.pdf.
[Stolz1985] S. Stolz, Hochzusammenhängende Mannigfaltigkeiten und ihre Ränder, Lecture Notes in Mathematics, 1116, Springer-Verlag, 1985. MR871476 (88f:57061) Zbl 0561.57021
[Stolz1987] S. Stolz, A note on the $bP$ -component of $(4n-1)$ -dimensional homotopy spheres, Proc. Amer. Math. Soc. 99 (1987), no.3, 581–584. MR875404 (88f:57060) Zbl 0622.57021
[Stolz1992] S. Stolz, Simply connected manifolds of positive scalar curvature, Ann. of Math. (2) 136 (1992), no.3, 511–540. MR1189863 (93i:57033) Zbl 0784.53029
[Stong&Yoshida1987] R. Stong and T. Yoshida, Wu classes, Proc. Amer. Math. Soc. 100 (1987), no.2, 352–354. MR884478 (88e:57025) Zbl 0644.57011
[Stong1963] R. E. Stong, Determination of $H^\ast ( BO(k,\cdots,\infty ),Z_2)$ and $H^\ast ( BU(k,\cdots,\infty ),Z_2)$ , Trans. Amer. Math. Soc. 107 (1963), 526–544. MR0151963 (27 #1944) Zbl 0116.14702
[Stong1965] R. E. Stong, Relations among characteristic numbers. I, Topology 4 (1965), 267–281. MR0192515 (33 #740) Zbl 0136.20503
[Stong1966] R. E. Stong, Relations among characteristic numbers. II, Topology 5 (1966), 133–148. MR0192516 (33 #741) Zbl 0142.40902
[Stong1968] R. E. Stong, Notes on cobordism theory, Princeton University Press, Princeton, N.J., 1968. MR0248858 (40 #2108) Zbl 0277.57010
[Stöcker1982] R. Stöcker, On the structure of $5$ -dimensional Poincaré duality spaces, Comment. Math. Helv. 57 (1982), no.3, 481–510. MR689075 (85b:57022) Zbl 0507.57012
[Sullivan1967] D. Sullivan, On the Hauptvermutung for manifolds, Bull. Amer. Math. Soc. 73 (1967), 598–600. MR0212811 (35 #3676) Zbl 0153.54002
[Sullivan1977] D. Sullivan, Infinitesimal computations in topology, Inst. Hautes Études Sci. Publ. Math. (1977), no.47, 269–331 (1978). MR0646078 (58 #31119) Zbl 0374.57002
[Sullivan1996] D. P. Sullivan, Triangulating and smoothing homotopy equivalences and homeomorphisms. Geometric Topology Seminar Notes, 1 (1996), 69–103. MR1434103 (98c:57027) Zbl 0871.57021
[Sullivan2004] D. Sullivan, René Thom's work on geometric homology and bordism, Bull. Amer. Math. Soc. (N.S.) 41 (2004), no.3, 341–350 (electronic). MR2058291 Zbl 1045.57001
[Sullivan2005] D. P. Sullivan, Geometric topology: localization, periodicity and Galois symmetry, The 1970 MIT notes. Edited and with a preface by Andrew Ranicki. $K$ -Monographs in Mathematics, 8. Springer, Dordrecht, 2005. MR2162361 (2006m:55002) Zbl 1078.55001
[Swarup1974] G. A. Swarup, On a theorem of C. B. Thomas, J. London Math. Soc. (2) 8 (1974), 13–21. MR0341474 (49 #6225) Zbl 0281.57003
[Switzer2002] R. M. Switzer, Algebraic topology - homotopy and homology, Classics in Mathematics. Reprint of the 1975 original, Springer-Verlag, 2002. MR1886843 Zbl 0629.55001

20 T

[Tait1876] P.G.Tait, On knots I., Trans. Roy. Soc. Edin. 28 (1876), 145–190.

[Takase2004] M. Takase, A geometric formula for Haefliger knots, Topology 43 (2004), no.6, 1425–1447. MR2081431 (2005e:57032) Zbl 1060.57021
[Takase2006] M. Takase, Homology 3-spheres in codimension three, Internat. J. Math. 17 (2006), no.8, 869–885.

arxiv:math/0506464 MR2261638 (2007g:57049) Zbl 1113.57013

[Tamura1961] I. Tamura, 8-manifolds admitting no differentiable structure, J. Math. Soc. Japan 13 (1961), 377–382. MR0143220 (26 #780) Zbl 0109.16302
[Teichner1992] P. Teichner, Topological 4-manifolds with finite fundamental group PhD Thesis, University of Mainz, Germany, Shaker Verlag 1992, ISBN 3-86111-182-9.

[Thom1954] R. Thom, Quelques propriétés globales des variétés différentiables, Comment. Math. Helv. 28 (1954), 17–86. MR0061823 (15,890a) Zbl 0057.15502
[Thom1995] R. Thom, Travaux de Milnor sur le cobordisme, Séminaire Bourbaki, Vol. 5, Exp. No. 180, Soc. Math. France, Paris, (1995), 169–177. MR1603465 Zbl 0116.40402
[Thomas1956] E. Thomas, A generalization of the Pontrjagin square cohomology operation, Proc. Nat. Acad. Sci. U.S.A. 42 (1956), 266–269. MR0079254 (18,57b) Zbl 0071.16302
[Thomas1969] C. B. Thomas, The oriented homotopy type of compact $3$ -manifolds, Proc. London Math. Soc. (3) 19 (1969), 31–44. MR0248838 (40 #2088) Zbl 0167.21502
[Thomas1986] C. B. Thomas, Contact structures on $(n-1)$ -connected $(2n+1)$ -manifolds, 18 (1986), 255–270. MR925869 (89b:53074) Zbl 0642.57014
[Threlfall&Seifert1931] W. Threlfall and H. Seifert, Topologische Untersuchung der Diskontinuitätsbereiche endlicher Bewegungsgruppen des dreidimensionalen sphärischen Raumes, Math. Ann. 104 (1931), no.1, 1–70. MR1512649 Zbl 0006.03403
[Threlfall&Seifert1933] W. Threlfall and H. Seifert, Topologische Untersuchung der Diskontinuitätsbereiche endlicher Bewegungsgruppen des dreidimensionalen sphärischen Raumes (Schluß), Math. Ann. 107 (1933), no.1, 543–586. MR1512817 Zbl 58.1203.01
[Thurston&Winkelnkemper1975] W. P. Thurston and H. E. Winkelnkemper, On the existence of contact forms, Proc. Amer. Math. Soc. 52 (1975), 345–347. MR0375366 (51 #11561) Zbl 0312.53028
[Thurston1976] W. P. Thurston, Existence of codimension-one foliations, Ann. of Math. (2) 104 (1976), no.2, 249–268. MR0425985 (54 #13934) Zbl 0347.57014
[Thurston1978] W. P. Thurston, The Geometry and Topology of 3-Manifolds. Lecture notes, Princeton, 1978.
[Thurston1997] W. P. Thurston, Three-dimensional geometry and topology. Vol. 1, Princeton University Press, Princeton, NJ, 1997. MR1435975 (97m:57016) Zbl 0873.57001
[Thurston1997a] W. P. Thurston, Three-dimensional geometry and topology. Vol. 1 Ed. by Silvio Levy., Princeton Mathematical Series. 35. Princeton, NJ: Princeton University Press 1997. MR1435975 (97m:57016) Zbl 0873.57001
[Tietze1908] H. Tietze, Über die topologischen Invarianten mehrdimensionaler Mannigfaltigkeiten, Monatsh. Math. Phys. 19 (1908), no.1, 1–118. MR1547755 Zbl 39.0720.05
[Tindell1969] R. Tindell, Extending homeomorphisms of $S\sp p \times S\sp q$ ., Proc. Am. Math. Soc. 22 (1969), 230-232. MRMR0248852 (40 #2102) Zbl 0177.26802
[Toda1962] H. Toda, Composition methods in homotopy groups of spheres, Princeton University Press, 1962. MR0143217 (26 #777) Zbl 0531.55001
[Tolman2010] S. Tolman, On a symplectic generalization of Petrie's conjecture, Trans. Amer. Math. Soc. 362 (2010), no.8, 3963–3996. MR2638879 Zbl 1216.53074
[Tom Dieck1987] T. tom Dieck, Transformation groups, Walter de Gruyter & Co., Berlin, 1987. MR889050 (89c:57048) Zbl 0646.00011
[Tonkonog2010] D. Tonkonog, Embedding punctured $n$-manifolds in Euclidean $(2n-1)$-space
[Traving1985] C. Traving, Zur Diffeomorphieklassifikation vollständiger Durchschnitte, Diplomarbeit, Mainz (1985).

[Trotter1973] H. F. Trotter, On $S$ -equivalence of Seifert matrices, Invent. Math. 20 (1973), 173–207. MR0645546 (58 #31100) Zbl 0269.15009
[Trotter1978] H. F. Trotter, Knot module and Seifert matrices, Knot theory (Proc. Sem., Plans-sur-Bex, 1977), Springer (1978), 291–299. MR521739 (81c:57019) Zbl 407.57015
[Tsukada&Washiyama1979] E. Tsukada and R. Washiyama, $S^1$ -actions on cohomology complex projective spaces with three components of the fixed point sets, Hiroshima Math. J. 9 (1979), no.1, 41–46. MR529325 (80j:57043) Zbl 0411.57037
[Turaev1988] V. G. Turaev, Homeomorphisms of geometric three-dimensional manifolds, (Russian). Mat. Zametki 43 (1988), no.4, 533–542, 575; translation in Math. Notes 43 (1988), no. 3-4, 307–312. MR940851 (89f:57015) Zbl 0646.57008
[Turaev1989] V. G. Turaev, Three-dimensional Poincaré complexes: homotopy classification and splitting, Mat. Sb. 180 (1989), no.6, 809–830, translation in Math. USSR-Sb. 67 (1990), 261–282. MR1015042 (91c:57031) Zbl 0717.57008
[Tymoczko2005] J. S. Tymoczko, An introduction to equivariant cohomology and homology, following Goresky, Kottwitz, and MacPherson, Snowbird lectures in algebraic geometry, Contemp. Math., 388, Amer. Math. Soc., Providence, RI (2005), 169–188. MR2182897 (2006m:55019)

21 V

[Van Kampen1929] E. R. van Kampen, Die kombinatorische Topologie und die Dualitätssätze, Den Haag, Stockum & Zoon 1929. Zbl 55.0964.01
[Van der Waerden1930] B. L. van der Waerden, Kombinatorische Topologie., Jahresbericht DMV 39 (1930), 121-139. Zbl 56.0497.01
[Vassiliev1992]

V. A. Vassiliev, Complements of discriminants of smooth maps: Topology and applications., Amer. Math. Soc., Providence, RI, (1992).

[Veblen&Whitehead1931] O. Veblen and J. Whitehead, A set of axioms for differential geometry, Proc. Natl. Acad. Sci. USA 17 (1931), 551-561. Zbl 0003.13002
[Veblen&Whitehead1932] O. Veblen and J. Whitehead, The foundations of differential geometry, Cambridge Tracts in Math. a. Math. Phys. 29) London: Cambridge Univ. Press. IX, 97 S., 1932. Zbl 0005.21801
[Vietoris1926] L. Vietoris, Über den höheren Zusammenhang von kompakten Räumen und eine Klasse von Abbildungen, welche ihn ungeändert läßt., Proceedings Amsterdam 29 (1926), 1008-1013. Zbl 52.0595.02
[Vietoris1928] L. Vietoris, Über die Symmetrie in den Zusammenhangszahlen kombinatorischer Mannigfaltigkeiten, Monatsh. Math. Phys. 35 (1928), no.1, 165–174. MR154952 Zbl 54.0600.01
[Viro1973] O. J. Viro, Local knotting of sub-manifolds, Mat. Sb. (N.S.) 90(132) (1973), 173–183, 325. MR0370606 (51 #6833)
[Volkert1986] K. T. Volkert, Die Krise der Anschauung, Vandenhoeck & Ruprecht, 1986. MR0874115 (88f:01033) Zbl 0613.01005
[Volkert1996] K. Volkert, The early history of Poincaré's conjecture, Henri Poincaré: science et philosophie (Nancy, 1994), Akademie Verlag, Berlin (1996), 241–250. MR1384995 (97e:01013) Zbl 0854.01024
[Volkert2002] K. Volkert, Das Homöomorphieproblem insbesondere der 3-Mannigfaltigkeiten, in der Topologie 1892 - 1935, Paris, 2002.
[Volkert2005] K. Volkert, Le retour de la géométrie, in Géométrie au XXe siècle, ed. by J. Kouneiher, D. Flament, P. Nabonnand and J. Szczeciniarz (Paris, 2005), 150–162.
[Volkert2013a] K. Volkert, Lens spaces in dimension three: a history, Bull. Man. Atl. (2013).
[Volkert2013b] K. Volkert, Poincaré's cube manifolds, Bull. Man. Atl. (2013).
[Volkert2013c] K. Volkert, Poincaré's homology sphere, Bull. Man. Atl. (2013).
[Voronov1991] T. Voronov, Geometric integration theory on supermanifolds, Harwood Academic Publishers, Chur, 1991. MR1202882 (95b:58023) Zbl 0839.58014
[Vrabec1977] J. Vrabec, Knotting a $k$ -connected closed $\PL$ $m$ -manifold in $E^{2m-k}$ , Trans. Amer. Math. Soc. 233 (1977), 137–165. MR0645405 (58 #31097) Zbl 386.57013
[Vrabec1989] J. Vrabec, Deforming a PL Submanifold of Euclidean Space into a Hyperplane., Trans. Am. Math. Soc. 312 (1989), 155-78.

22 W

[Walczak2004] P. Walczak, Dynamics of foliations, groups and pseudogroups, Birkhäuser Verlag, 2004. MR2056374 (2005d:57042) Zbl 1084.37022
[Waldhausen1978] F. Waldhausen, Algebraic $K$ -theory of topological spaces. I, Algebraic and geometric topology (Proc. Sympos. Pure Math., Stanford Univ., Stanford, Calif., 1976), Part 1, Amer. Math. Soc. (1978), 35–60. MR520492 (81i:18014a) Zbl 0431.57004
[Waldhausen1979] F. Waldhausen, Algebraic $K$ -theory of topological spaces. II, Algebraic topology, Aarhus 1978 (Proc. Sympos., Univ. Aarhus, Aarhus, 1978), Springer (1979), 356–394. MR561230 (81i:18014b) Zbl 0431.57004
[Wall1960] C. T. C. Wall, Determination of the cobordism ring, Ann. of Math. (2) 72 (1960), 292–311. MR0120654 (22 #11403) Zbl 0097.38801
[Wall1962] C. T. C. Wall, Killing the middle homotopy groups of odd dimensional manifolds, Trans. Amer. Math. Soc. 103 (1962), 421–433. MR0139185 (25 #2621) Zbl 0199.26803
[Wall1962a] C. T. C. Wall, Classification of $(n-1)$ -connected $2n$ -manifolds, Ann. of Math. (2) 75 (1962), 163–189. MR0145540 (26 #3071) Zbl 0218.57022
[Wall1963] C. T. C. Wall, Quadratic forms on finite groups, and related topics, Topology 2 (1963), 281–298. MR0156890 (28 #133) Zbl 0215.39903
[Wall1964] C. T. C. Wall, Diffeomorphisms of $4$ -manifolds, J. London Math. Soc. 39 (1964), 131–140. MR0163323 (29 #626) Zbl 0121.18101
[Wall1965] C. T. C. Wall, Unknotting tori in codimension one and spheres in codimension two., Proc. Camb. Philos. Soc. 61 (1965), 659-664. MR0184249 (32 #1722) Zbl 0135.41602
[Wall1965a] C. T. C. Wall, Finiteness conditions for $CW$ -complexes, Ann. of Math. (2) 81 (1965), 56–69. MR0171284 (30 #1515) Zbl 0152.21902
[Wall1966] C. T. C. Wall, Classification problems in differential topology. V. On certain $6$ -manifolds, Invent. Math. 1 (1966), 355-374; corrigendum, ibid 2 (1966), 306. MR0215313 (35 #6154) Zbl 0149.20601
[Wall1966a] C. T. C. Wall, Classification problems in differential topology. IV. Thickenings, Topology 5 (1966), 73–94. MR0192509 (33 #734) Zbl 0149.20501
[Wall1966b] C. T. C. Wall, Finiteness conditions for $CW$ complexes. II, Proc. Roy. Soc. Ser. A 295 (1966), 129–139. MR0211402 (35 #2283)Zbl 0152.21902
[Wall1967] C. T. C. Wall, Classification problems in differential topology. VI. Classification of $(s-1)$ -connected $(2s+1)$ -manifolds, Topology 6 (1967), 273–296. MR0216510 (35 #7343) Zbl 0173.26102
[Wall1967a] C. T. C. Wall, Poincaré complexes. I, Ann. of Math. (2) 86 (1967), 213–245. MR0217791 (36 #880)
[Wall1970] C. T. C. Wall, On the axiomatic foundations of the theory of Hermitian forms, Proc. Cambridge Philos. Soc. 67 (1970), 243–250. MR0251054 (40 #4285)
[Wall1970a] C. T. C. Wall, On the classification of hermitian forms. I. Rings of algebraic integers, Compositio Math. 22 (1970), 425–451. MR0281710 (43 #7425) Zbl 0211.07602
[Wall1970b] C. T. C. Wall, Surgery on compact manifolds, Academic Press, London, 1970. MR0431216 (55 #4217) Zbl 0935.57003
[Wall1971] C. T. C. Wall, Geometrical connectivity. I, J. London Math. Soc. (2) 3 (1971), 597–604. MR0290387 (44 #7569a) Zbl 0214.22304
[Wall1971a] C. T. C. Wall, Geometrical connectivity. II. Dimension $3$ , J. London Math. Soc. (2) 3 (1971), 605–608. MR0290388 (44 #7569b) Zbl 0214.22304
[Wall1972] C. T. C. Wall, On the classification of Hermitian forms. II. Semisimple rings, Invent. Math. 18 (1972), 119–141. MR0323829 (48 #2184) Zbl 0242.10011
[Wall1972a] C. T. C. Wall, Quadratic forms on finite groups. II, Bull. London Math. Soc. 4 (1972), 156–160. MR0322071 (48 #435) Zbl 0251.20024
[Wall1973] C. T. C. Wall, On the classification of Hermitian forms. III. Complete semilocal rings, Invent. Math. 19 (1973), 59–71. MR0323830 (48 #2185) Zbl 0259.16013
[Wall1974] C. T. C. Wall, On the classification of Hermitian forms. IV. Adele rings, Invent. Math. 23 (1974), 241–260. MR0424902 (54 #12860) Zbl 0278.16017
[Wall1974a] C. T. C. Wall, On the classification of Hermitian forms. V. Global rings, Invent. Math. 23 (1974), 261–288. MR0424903 (54 #12861) Zbl 0278.16018
[Wall1976] C. T. C. Wall, Classification of Hermitian Forms. VI. Group rings, Ann. of Math. (2) 103 (1976), no.1, 1–80. MR0432737 (55 #5720) Zbl 0328.18006
[Wall1999] C. T. C. Wall, Surgery on compact manifolds, American Mathematical Society, Providence, RI, 1999. MR1687388 (2000a:57089) Zbl 0935.57003
[Wallace1960] A. H. Wallace, Modifications and cobounding manifolds, Canad. J. Math. 12 (1960), 503–528. MR0125588 (23 #A2887) Zbl 0116.40401
[Wallace1960a] A. H. Wallace, Modifications and cobounding manifolds, Canad. J. Math. 12 (1960), 503–528. MR0125588 (23 #A2887) Zbl 0116.40401
[Wallace1961] A. H. Wallace, Modifications and cobounding manifolds. II, J. Math. Mech. 10 (1961), 773–809. MR0130695 (24 #A555) Zbl 0116.40401
[Wallace1962] A. H. Wallace, Modifications and cobounding manifolds. III, J. Math. Mech. 11 (1962), 979–990. MR0145537 (26 #3068) Zbl 0116.40401
[Wallace1963] A. H. Wallace, Modifications and cobounding manifolds. IV, J. Math. Mech. 12 (1963), 445–484. MR0154297 (27 #4246) Zbl 0116.40401
[Wang1974] K. Wang, Free $S^1$ actions and the group of diffeomorphisms, Trans. Amer. Math. Soc. 191 (1974), 113–127. MR0356106 (50 #8577)
[Wang1975] K. Wang, Differentiable circle group actions on homotopy complex projective spaces, Math. Ann. 214 (1975), 73–80. MR0372895 (51 #9099) Zbl 0285.57025
[Wang1995] Z. Wang, Classification of closed nonorientable $4$ -manifolds with infinite cyclic fundamental group, Math. Res. Lett. 2 (1995), no.3, 339–344. MR1338793 (96g:57024) Zbl 0844.57019
[Wang2005] S. Wang, On orientability and degree of Fredholm maps, Michigan Math. J. 53 (2005), no. 2, 419–428. MR2152708 Zbl 1093.58003
[Ward1936] A. J. Ward, The topological characterization of an open linear interval, Proc. London Math. Soc.(2) 41 (1936), 191-198. MR1577110 Zbl 62.0693.02
[Weber&Seifert1933] C. Weber and H. Seifert, Die beiden Dodekaederräume, Math. Z. 37 (1933), no.1, 237–253. MR1545392 Zbl 0007.02806
[Weber1967] C. Weber, Plongements de polyedres dans le domaine metastable, Comment. Math. Helv. 42 (1967), 1-27. MR0238330 (38 #6606) Zbl 0152.22402
[Weibel1994] C. A. Weibel, An introduction to homological algebra, Cambridge University Press, 1994. MR1269324 (95f:18001) Zbl 0834.18001
[Weinberger1990] S. Weinberger, On smooth surgery, Comm. Pure Appl. Math. 43 (1990), no.5, 695–696. MR1057237 (91c:57037) Zbl 0715.57011
[Weiss96] M. Weiss, Calculus of Embeddings, Bull. Amer. Math. Soc. 33 (1996), 177-187.
[Weiss99] M. Weiss, Embeddings from the point of view of immersion theory, I, Geom. and Topology 3 (1999), 67-101. Erratum in Geom. and Topology 15, 2011.
[Weyl1916] H. Weyl, Über die Gleichverteilung von Zahlen mod. Eins., (German) Math. Ann. 77 (1916), 313-352. MR1511862 Zbl 46.0278.06
[Weyl1924] H. Weyl, Análysis situs combinatorio, Revista Mat. Hispano-Americana 6, 1–9, 33–41 (1924). Zbl 50.0373.03
[Weyl1925] H. Weyl, Riemanns geometrische Ideen, ihre Auswirkung und ihre Verknüpfung mit der Gruppentheorie, Eidgenössische Technische Hochschule Zürich (Switzerland). Berlin etc.: Springer-Verlag 1988. Zbl 0649.53002
[Whitehead1934] J. H. C. Whitehead, Certain theorems about three-dimensional manifolds, Q. J. Math., Oxf. (1934), 308–320 Zbl 0010.27504
[Whitehead1935] J. H. C. Whitehead, Three-dimensional manifolds (Corrigendum), Q. J. Math., Oxf. Ser. 6, 80 (1935). Zbl 0011.17803
[Whitehead1941] J. H. C. Whitehead, On incidence matrices, nuclei and homotopy types, Ann. of Math. (2) 42 (1941), 1197–1239. MR0005352 (3,142b) Zbl 0063.08227
[Whitehead1949] J. H. C. Whitehead, On simply connected, $4$ -dimensional polyhedra, Comment. Math. Helv. 22 (1949), 48–92. MR0029171 (10,559d) Zbl 0039.39503
[Whitehead1950] J. H. C. Whitehead, Simple homotopy types, Amer. J. Math. 72 (1950), 1–57. MR0035437 (11,735c) Zbl 0040.38901
[Whitehead1978] G. W. Whitehead, Elements of homotopy theory, Graduate Texts in Mathematics, 61. Springer-Verlag, New York-Berlin, 1978. MR516508 (80b:55001) Zbl 0406.55001
[Whitney1936] H. Whitney, Differentiable manifolds, Ann. of Math. (2) 37 (1936), no.3, 645–680. MR1503303 () Zbl 0063.08233
[Whitney1937] H. Whitney, Topological properties of differentiable manifolds, Bull. Amer. Math. Soc. 43 (1937), no.12, 785–805. MR1563640 () Zbl 0018.23902
[Whitney1940] H. Whitney, On the theory of sphere-bundles, Proc. Nat. Acad. Sci. U. S. A. 26 (1940), 148–153. MR0001338 (1,220b) Zbl 0023.17603
[Whitney1941] H. Whitney, On the topology of differentiable manifolds, Lectures in Topology, University of Michigan Press (1941), 101–141. MR0005300 (3,133a) Zbl 0063.08233
[Whitney1943] H. Whitney, The general type of singularity of a set of $2n-1$ smooth functions of $n$ variables, Duke Math. J. 10 (1943), 161–172. MR0007784 (4,193b) Zbl 0061.37207
[Whitney1944] H. Whitney, The self-intersections of a smooth $n$ -manifold in $2n$ -space, Ann. of Math. (2) 45 (1944), 220–246. MR0010274 (5,273g) Zbl 0063.08237
[Whitney1944a] H. Whitney, The singularities of a smooth $n$ -manifold in $(2n-1)$ -space, Ann. of Math. (2) 45 (1944), 247–293. MR0010275 (5,274a) Zbl 0063.08238
[Whitney1949] H. Whitney, Classification of the mappings of a $3$ -complex into a simply connected space, Ann. of Math. (2) 50 (1949), 270–284. MR0034020 (11,531c) Zbl 0040.25803
[Whitney1992] H. Whitney, Collected papers. Vol. I, Birkhäuser Boston Inc., 1992. MR1138982 (93i:01033a) Zbl 0746.01016
[Whitney1992a] H. Whitney, Collected papers. Vol. II, Birkhäuser Boston Inc., 1992. MR1138983 (93i:01033b) Zbl 0746.01016
[Wilder1949] R. L. Wilder, Topology of Manifolds, American Mathematical Society, 1949. MR0598636 (82a:57001) Zbl 0511.57001
[Wilder1963] R. L. Wilder, Topology of manifolds, American Mathematical Society, 1963. MR0598636 (82a:57001) Zbl 0511.57001
[Wilder1979] R. L. Wilder, Topology of manifolds, American Mathematical Society, 1979. MR0598636 (82a:57001) Zbl 0511.57001
[Wilkens1972] D. L. Wilkens, Closed $(s-1)$ -connected $(2s 1)$ -manifolds, $s=3,\,7$ , Bull. London Math. Soc. 4 (1972), 27–31. MR0307258 (46 #6378) Zbl 0241.57018
[Wilkens1974/75] D. L. Wilkens, On the inertia groups of certain manifolds, J. London Math. Soc. (2) 9 (1974/75), 537–548. MR0383435 (52 #4316)
[Williamson1966] R. E. Williamson, Cobordism of combinatorial manifolds, Ann. of Math. (2) 83 (1966), 1–33. MR0184242 (32 #1715) Zbl 0137.42901
[Winkelnkemper1973] H. E. Winkelnkemper, Manifolds as open books, Bull. Amer. Math. Soc. 79 (1973), 45–51. MR0310912 (46 #10010) Zbl 0269.57011
[Winkelnkemper2002] H. E. Winkelnkemper, Artin presentations. I. Gauge theory, $3 1$ TQFT's and the braid groups, J. Knot Theory Ramifications 11 (2002), no.2, 223–275. MR1895372 (2003b:57045) Zbl 0994.57026
[Wolf1968] J. A. Wolf, Growth of finitely generated solvable groups and curvature of Riemanniann manifolds, J. Differential Geometry 2 (1968), 421–446. MR0248688 (40 #1939) Zbl 0207.51803
[Wolf2011] J. A. Wolf, Spaces of constant curvature, AMS Chelsea Publishing, Providence, RI, 2011. MR2742530 (2011j:53001) Zbl 05830219
[Wu1950] W. Wu, Classes caractéristiques et $i$ -carrés d'une variété, C. R. Acad. Sci. Paris, 230 (1950), 508–511. MR0035992 (12,42f) Zbl 0035.11002
[Wu1955] W. Wu, On the realization of complexes in euclidean spaces. I, Acta Math. Sinica 5 (1955), 505–552. MR0076334 (17,883c) Zbl 0183.28302
[Wu1957] W. Wu, On the realization of complexes in euclidean spaces. II, Acta Math. Sinica 7 (1957), 79–101. MR0097056 (20 #3536) Zbl 0136.44602
[Wu1958] W. Wu, On the realization of complexes in euclidean spaces. I, Sci. Sinica 7 (1958), 251–297. MR0099026 (20 #5471) Zbl 0183.28302
[Wu1958a] W. Wu, On the realization of complexes in euclidean spaces. II, Sci. Sinica 7 (1958), 365–387.
[Wu1958b] W. Wu, On the realization of complexes in euclidean spaces. III, Acta Math. Sinica 8 (1958), 79–94. MR0098364 (20 #4825a) Zbl 0207.53104
[Wu1958c] W. Wu, On the isotopy of $C^r$ -manifolds of dimension $n$ in Euclidean $(2n+1)$ -space, Science Records, New Ser. Vol. II (1958), 271–275.
[Wu1959] W. Wu, On the realization of complexes in euclidean spaces. III, Sci. Sinica 8 (1959), 133–150. MR0098365 (20 #4825b) Zbl 0207.53104
[Wu1965] W. T. Wu, A Theory of Embedding, Immersion and Isotopy of Polytopes in an Euclidean Space, Peking: Science Press, 1965.

23 Y

[Yang2012] H. Yang, Almost complex structures on $(n{-}1)$ -connected $2n$ -manifolds, Topology Appl. 159 (2012), no.5, 1361-1368. MR2879365 Zbl 1234.55003
[Yang2018] H. Yang, Complex structures in real vector bundles over 8-manifolds, Manuscripta Math. 157 (2018), no.3-4, 425–433. MR3858410 Zbl 1400.57024
[Yano1982] K. Yano, Gromov invariant and $S^1$ -actions, J. Fac. Sci. Univ. Tokyo Sect. IA Math. 29 (1982), no.3, 493–501.
[Yasui1984] T. Yasui, Enumerating embeddings of $n$ -manifolds in Euclidean $(2n-1)$ -space, J. Math. Soc. Japan 36 (1984), no.4, 555–576. MR759414 Zbl 0557.57019
[Yoshida1975/76] T. Yoshida, On smooth semifree $S^1$ actions on cohomology complex projective spaces, Publ. Res. Inst. Math. Sci. 11 (1975/76), no.2, 483–496. MR0445528 (56 #3868) Zbl 0326.57008

24 Z

[Zeeman1960] E. Zeeman, Unknotting spheres in five dimensions, Bull. Amer. Math. Soc. 66 (1960) 198. MR0117737 (22 #8512a) Zbl 0117.40904
[Zeeman1962] E. C. Zeeman, Isotopies and knots in manifolds, Topology of 3-manifolds and related topics (Proc. The Univ. of Georgia Institute, 1961), Prentice-Hall (1962), 187–193. MR0140097 (25 #3520) Zbl 1246.57069
[Zeeman1963] E. C. Zeeman, Seminar on Combinatorial Topology, IHES, 1963 (revised 1966).
[Zeeman1993] E.C. Zeeman, A Brief History of Topology, UC Berkeley, October 27, 1993, On the occasion of Moe Hirsch's 60th birthday, http://zakuski.utsa.edu/~gokhman/ecz/hirsch60.pdf
[Zhubr1975] A. V. Zhubr, Classification of simply connected six-dimensional spinor manifolds, (English) Math. USSR, Izv. 9 (1975), (1976), 793–812 . Zbl 0337.57004
[Zhubr2000] A. V. Zhubr, Closed simply connected six-dimensional manifolds: proofs of classification theorems, Algebra i Analiz 12 (2000), no.4, 126–230. MR1793619 (2001j:57041)
[Zhubr2001] A. V. Zhubr, On a paper of Barden, Zap. Nauchn. Sem. S.-Peterburg. Otdel. Mat. Inst. Steklov. (POMI) 279 (2001), Geom. i Topol. 6, 70–88, 247; translation in J. Math. Sci. (N. Y.) 119 (2004), no. 1, 35–44. MR1846073 (2002e:57040) Zbl 1072.57024
[Zhubr2009] A. V. Zhubr, Exotic invariant for 6-manifolds: a direct construction, Algebra i Analiz, 21:3 (2009), 145–164. English translation: St.Petersburg Math. J., 21:3 (2009).
[Zoladek2006] H. Zoladek, The monodromy group, Birkhäuser Verlag, 2006.

Manifold Atlas:Full bibliography

Revision as of 22:14, 27 January 2010

1 A

2 B

3 C

4 D

5 E

6 F

7 G

8 H

9 I

10 J

11 K

12 L

13 M

14 N

15 O

16 P

17 Q

18 R

19 S

20 T

21 V

22 W

23 Y

24 Z

Personal tools

Namespaces

Variants

Views

Actions

Search

Navigation

Interaction

Toolbox

@@ Line 3: / Line 3: @@
 * You can '''automatically create''' a new bibliography item from a [http://ams.mpim-bonn.mpg.de/mathscinet/search.html MathSciNet] or [http://de.arxiv.org/multi?group=math&%2Ffind=Search arXiv] reference:
-** [http://manifoldatlas.uni-bonn.de/converter|'''auto-create a new bib item].
+** [http://manifoldatlas.uni-bonn.de/converter '''auto-create a new bib item].
 * To manually create a new bibliography item by hand type the author name(s) followed by the publication year in the box below.
 ** Separate multiple authors with an ampersand (&).