Manifold Atlas:Bibliography 'V'

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

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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/var/www/vhost/map.mpim-bonn.mpg.de/tmp/AppWikiTex/tex_LE46dc$$\newcommand{\Z}{\mathbb{Z}} \newcommand{\R}{\mathbb{R}} \newcommand{\C}{\mathbb{C}} \newcommand{\N}{\mathbb{N}} \newcommand{\Q}{\mathbb{Q}} \newcommand{\F}{\mathbb{F}} \newcommand{\bZ}{\mathbb{Z}} \newcommand{\bR}{\mathbb{R}} \newcommand{\bC}{\mathbb{C}} \newcommand{\bH}{\mathbb{H}} \newcommand{\bQ}{\mathbb{Q}} \newcommand{\bF}{\mathbb{F}} \newcommand{\bN}{\mathbb{N}} \DeclareMathOperator\id{id} % identity map \DeclareMathOperator\Sq{Sq} % Steenrod squares \DeclareMathOperator\Homeo{Homeo} % group of homeomorphisms of a topoloical space \DeclareMathOperator\Diff{Diff} % group of diffeomorphisms of a smooth manifold \DeclareMathOperator\SDiff{SDiff} % diffeomorphism under some constraint \DeclareMathOperator\Hom{Hom} % homomrphism group \DeclareMathOperator\End{End} % endomorphism group \DeclareMathOperator\Aut{Aut} % automorphism group \DeclareMathOperator\Inn{Inn} % inner automorphisms \DeclareMathOperator\Out{Out} % outer automorphism group \DeclareMathOperator\vol{vol} % volume \newcommand{\GL}{\text{GL}} % general linear group \newcommand{\SL}{\text{SL}} % special linear group \newcommand{\SO}{\text{SO}} % special orthogonal group \newcommand{\O}{\text{O}} % orthogonal group \newcommand{\SU}{\text{SU}} % special unitary group \newcommand{\Spin}{\text{Spin}} % Spin group \newcommand{\RP}{\Rr\mathrm P} % real projective space \newcommand{\CP}{\Cc\mathrm P} % complex projective space \newcommand{\HP}{\Hh\mathrm P} % quaternionic projective space \newcommand{\Top}{\mathrm{Top}} % topological category \newcommand{\PL}{\mathrm{PL}} % piecewise linear category \newcommand{\Cat}{\mathrm{Cat}} % any category \newcommand{\KS}{\text{KS}} % Kirby-Siebenmann class \newcommand{\Hud}{\text{Hud}} % Hudson torus \newcommand{\Ker}{\text{Ker}} % Kernel \newcommand{\underbar}{\underline} %Classifying Spaces for Families of Subgroups \newcommand{\textup}{\text} \newcommand{\sp}{^}k$-connected closed $\PL$$\PL$ $m$$m$-manifold in $E^{2m-k}$$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.