Manifold Atlas:Bibliography 'R'

This page lists all bibliography entries whose first author name begins with 'R'.

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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$$\newcommand{\Z}{\mathbb{Z}} \newcommand{\R}{\mathbb{R}} \newcommand{\C}{\mathbb{C}} \newcommand{\N}{\mathbb{N}} \newcommand{\Q}{\mathbb{Q}} \newcommand{\F}{\mathbb{F}} \newcommand{\bZ}{\mathbb{Z}} \newcommand{\bR}{\mathbb{R}} \newcommand{\bC}{\mathbb{C}} \newcommand{\bH}{\mathbb{H}} \newcommand{\bQ}{\mathbb{Q}} \newcommand{\bF}{\mathbb{F}} \newcommand{\bN}{\mathbb{N}} \DeclareMathOperator\id{id} % identity map \DeclareMathOperator\Sq{Sq} % Steenrod squares \DeclareMathOperator\Homeo{Homeo} % group of homeomorphisms of a topoloical space \DeclareMathOperator\Diff{Diff} % group of diffeomorphisms of a smooth manifold \DeclareMathOperator\SDiff{SDiff} % diffeomorphism under some constraint \DeclareMathOperator\Hom{Hom} % homomrphism group \DeclareMathOperator\End{End} % endomorphism group \DeclareMathOperator\Aut{Aut} % automorphism group \DeclareMathOperator\Inn{Inn} % inner automorphisms \DeclareMathOperator\Out{Out} % outer automorphism group \DeclareMathOperator\vol{vol} % volume \newcommand{\GL}{\text{GL}} % general linear group \newcommand{\SL}{\text{SL}} % special linear group \newcommand{\SO}{\text{SO}} % special orthogonal group \newcommand{\O}{\text{O}} % orthogonal group \newcommand{\SU}{\text{SU}} % special unitary group \newcommand{\Spin}{\text{Spin}} % Spin group \newcommand{\RP}{\Rr\mathrm P} % real projective space \newcommand{\CP}{\Cc\mathrm P} % complex projective space \newcommand{\HP}{\Hh\mathrm P} % quaternionic projective space \newcommand{\Top}{\mathrm{Top}} % topological category \newcommand{\PL}{\mathrm{PL}} % piecewise linear category \newcommand{\Cat}{\mathrm{Cat}} % any category \newcommand{\KS}{\text{KS}} % Kirby-Siebenmann class \newcommand{\Hud}{\text{Hud}} % Hudson torus \newcommand{\Ker}{\text{Ker}} % Kernel \newcommand{\underbar}{\underline} %Classifying Spaces for Families of Subgroups \newcommand{\textup}{\text} \newcommand{\sp}{^}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$$K$-Theory 1 (1987), no.2, 115–170. MR899919 (89f:18008) Zbl 0591.18007
• [Ranicki1992] A. A. Ranicki, Algebraic $L$$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$$L$-theory., Adv. Math. 220 (2009), no.3, 894-912. MRMR2483230 (213) Zbl 1155.19001
• [Ranicki2009a] A. Ranicki, A composition formula for manifold structures, Pure Appl. Math. Q. 5 (2009), no.2, Special Issue: In honor of Friedrich Hirzebruch. Part 1, 701–727. MR2508900 (2011d:57079) Zbl 1193.57011
• [Ratcliffe1994] J. G. Ratcliffe, Foundations of hyperbolic manifolds, Springer-Verlag, New York, 1994. MR1299730 (95j:57011) Zbl 1106.51009
• [Ravenel1986] D. C. Ravenel, Complex cobordism and stable homotopy groups of spheres, Academic Press Inc., Orlando, FL, 1986. MR860042 (87j:55003) Zbl 1073.55001
• [Ray&Pedersen1980] N. Ray and E. K. Pedersen, A fibration for $\Diff\,\Sigma ^n$$\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$$^\circ$ 27, no.9 (1952). MR0058202 (15,336b) Zbl 0048.32903
• [Reidemeister1935] K. Reidemeister, Überdeckungen von Komplexen, J. Reine Angew. Math. 173 (1935), 164-173. MR1581465Zbl 0012.12604
• [Reidemeister1935a] K. Reidemeister, Homotopieringe und Linsenräume, Abh. Math. Semin. Hamb. Univ. 11 (1935), 102-109. MR3069647Zbl 0011.32404
• [Reidemeister1939] K. Reidemeister, Durchschnitt und Schnitt von Homotopieketten, Monatsh. Math. Phys. 48 (1939), 226–239. MR0000634 (1,105h) Zbl 0021.43104
• [Riemann1868] B. Riemann, On the hypothesis on which geometry is based. (Ueber die Hypothesen, welche der Geometrie zu Grunde liegen, (1868). Zbl 01.0022.02
• [Riemann1940] W. Riemann, Über die Lage des anallaktischen Punktes distanzmessender achromatischer Glaskeile. I, II., Allg. Vermessungs-Nachr. 52, 73-81, 89-96 (1940). Zbl 66.1354.03 JFM 66.1354.03
• [Rodriguez2006] L. Rodriguez, Friedrich Riesz' Beiträge zur Herausbildung des modernen mathematischen Konzepts abstrakter Räume. Synthese intellektueller Kulturen in Ungarn, Frankreich und Deutschland, Dissertationsschrift Universität Mainz 2006.
• [Rohlin1952] V. A. Rohlin, New results in the theory of four-dimensional manifolds, Doklady Akad. Nauk SSSR (N.S.) 84 (1952), 221–224. MR0052101 (14,573b)
• [Rokhlin1953] V. A. Rohlin, Intrinsic homologies, Doklady Akad. Nauk SSSR (N.S.) 89 (1953), 789–792. MR0056292 (15,53b)
• [Rosenberg1983] J. Rosenberg, $C^\ast$$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$$C^\ast$-algebras, positive scalar curvature and the Novikov conjecture. II, Geometric methods in operator algebras (Kyoto, 1983), Longman Sci. Tech., Harlow (1986), 341–374. MR866507 (88f:58140) Zbl 05808964
• [Rosenberg1994] J. Rosenberg, Algebraic $K$$K$-theory and its applications, Graduate Texts in Mathematics, 147, Springer-Verlag, 1994. MR1282290 (95e:19001) Zbl 0801.19001
• [Rosu2003] I. Rosu, Equivariant $K$$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