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Topology of Stratified Spaces

Topology of Stratified Spaces. Greg Friedman

Topology of Stratified Spaces


    Book Details:

  • Author: Greg Friedman
  • Published Date: 30 Oct 2014
  • Publisher: CAMBRIDGE UNIVERSITY PRESS
  • Original Languages: English
  • Book Format: Paperback::490 pages
  • ISBN10: 1107459478
  • File size: 41 Mb
  • Filename: topology-of-stratified-spaces.pdf
  • Dimension: 156x 234x 25mm::680g

  • Download: Topology of Stratified Spaces


Home; New trends on Foliated and Stratified Spaces: Topology, Geometry and Analysis. Commemorating the 70th birthday of Xosé M. Masa We construct a spectral sequence associated to a stratified space, which The construction is sheaf-theoretic and works both for topological spaces and for the My research interests are in algebraic and geometric topology, especially stratified spaces, intersection homology, and knot theory. From 2013 to 2017 my work Abstract. We apply the theory of directed topology developed Grandis [9, 10] to the study of stratified spaces describing several ways in Accordingly one can define a good singular space X as a stratified space:a necessarily Xn i:= Xi Xi 1, if non-empty, is a topological manifold of dimension. Topology of Stratified Spaces [Greg Friedman, Eugénie Hunsicker, Anatoly Libgober, Laurentiu Maxim] on *FREE* shipping on eligible orders. 13 Stratified Spaces.Definition 13.1. A stratification of a topological space X is a filtraion is a de n composition X = i=0. Si where each of the Si are smooth (Julius' Ides of March Topology Festival) Submanifolds, Singular Spaces and Stratified Sets will be held at the Courant Institute of Mathematical Sciences of Topology and stratification of spaces of smooth functions with prescribed singularities on surfaces E. A. Kudryavtseva Topologically stratified space. In topology, a branch of mathematics, a topologically stratified space is a space X that has been decomposed into pieces called strata; these strata are manifolds and are required to fit together in a certain way. This work forms a foundational study of factorization homology, or topological chiral homology, at the generality of stratified spaces with tangential structures. "New trends on Foliated and Stratified Spaces: Topology, Geometry and Analysis. Commemorating the 70th birthday of Xosé M. Masa", luns 18 Topological properties of spaces admitting a coaxial homeomorphism $(infty,n)$-categories on (pre)stratified simplicial sets and prestratified simplicial spaces Appearance of singularities is pervasive in many problems in topology, differential geometry, and algebraic geometry. This book concerns the study of singular For suitably nice P-stratified topological spaces, the corresponding object of mathbfStr_P is the exit-path infty-category of MacPherson, The exit-path category construction of MacPherson, Treumann, and Lurie provides functor from suitably nice stratified topological spaces to "abstract stratified Corrections to "Simultaneously reflective and coreflective full subconstructs of stratified L-topological spaces are concretely reflective and These are topological spaces S together with a decomposition of S into manifolds We will introduce a new class of stratified spaces, which we call stratifolds. fuzzy topological spaces, the category of stratified (L, M)-fuzzy closure spaces definition of accumulation points and derived sets in L-topological spaces. But.









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