Manifold Atlas:Bibliography 'F'

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F

• [Fang&Klaus1996] F. Fang and S. Klaus, Topological classification of $This page lists all bibliography entries whose first author name begins with 'F'. You may also wish to use the following pages. * [[Manifold Atlas:Bibliography|Bibliography]] : [[Manifold Atlas:Bibliography 'A'|A]] [[Manifold Atlas:Bibliography 'B'|B]] [[Manifold Atlas:Bibliography 'C'|C]] [[Manifold Atlas:Bibliography 'D'|D]] [[Manifold Atlas:Bibliography 'E'|E]] [[Manifold Atlas:Bibliography 'F'|F]] [[Manifold Atlas:Bibliography 'G'|G]] [[Manifold Atlas:Bibliography 'H'|H]] [[Manifold Atlas:Bibliography 'I'|I]] [[Manifold Atlas:Bibliography 'J'|J]] [[Manifold Atlas:Bibliography 'K'|K]] [[Manifold Atlas:Bibliography 'L'|L]] [[Manifold Atlas:Bibliography 'M'|M]] [[Manifold Atlas:Bibliography 'N'|N]] [[Manifold Atlas:Bibliography 'O'|O]] [[Manifold Atlas:Bibliography 'P'|P]] [[Manifold Atlas:Bibliography 'Q'|Q]] [[Manifold Atlas:Bibliography 'R'|R]] [[Manifold Atlas:Bibliography 'S'|S]] [[Manifold Atlas:Bibliography 'T'|T]] [[Manifold Atlas:Bibliography 'U'|U]] [[Manifold Atlas:Bibliography 'V'|V]] [[Manifold Atlas:Bibliography 'W'|W]] [[Manifold Atlas:Bibliography 'X'|X]] [[Manifold Atlas:Bibliography 'Y'|Y]] [[Manifold Atlas:Bibliography 'Z'|Z]]. * [[Manifold Atlas:Full bibliography|Full bibliography]] (note this page is slow to load). * [http://www.map.him.uni-bonn.de/converter Autocreate a new bibitem] {{bibsection|F}} <!--* [[:Category:Bibliography|Full bibliography]] (note this page is slow to load). * [[Manifold Atlas:Bibliography gateway|Bibliography gateway]]. * [http://www.map.him.uni-bonn.de/converter Autocreate a new bibitem]. -->4$-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• [Fang1993] F. Fang, Diffeomorphism groups of simply connected 5-manifolds, unpublished pre-print (1993).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.