Topological Invariants of Stratified Spaces
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Beschreibung
The central theme of this book is the restoration of Poincaré duality on stratified singular spaces by using Verdier-self-dual sheaves such as the prototypical intersection chain sheaf on a complex variety. Highlights include complete and detailed proofs of decomposition theorems for self-dual sheaves, explanation of methods for computing twisted characteristic classes and an introduction to the author's theory of non-Witt spaces and Lagrangian structures. von Banagl, Markus
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Über den Autor
EMPLOYMENT: Since 2004: Professor at the Ruprecht-Karls Universität Heidelberg, Germany2002 - 2004: Assistant Professor (tenure track) at the University of Cincinnati, USA1999 - 2002: Van Vleck Assistant Professor at the University of Wisconsin - Madison, USA EDUCATION: Ph.D. Mathematics, Courant Institute (New York University), May 1999 Field: Topology. Dissertation Title: Extending Intersection Homology Type Invariants to non-Witt Spaces. RESEARCH AREA: Algebraic and Geometric Topology, Stratified Spaces.
- hardcover
- 380 Seiten
- Erschienen 1998
- Springer
- paperback
- 108 Seiten
- Erschienen 2018
- American Mathematical Society




