Singularity theory appears in numerous branches of mathematics, as well as in many emerging areas such as robotics, control theory, imaging, and various evolving areas in physics. The purpose of this proceedings volume is to cover recent developments in singularity theory and to introduce young researchers from developing countries to singularities in geometry and topology.The contributions discuss singularities in both complex and real geometry. As such, they provide a natural continuation of the previous school on singularities held at ICTP (1991), which is recognized as having had a major influence in the field.
Sprache
Verlagsort
Zielgruppe
Für höhere Schule und Studium
Für Beruf und Forschung
Produkt-Hinweis
Maße
Höhe: 231 mm
Breite: 157 mm
Dicke: 51 mm
Gewicht
ISBN-13
978-981-270-022-3 (9789812700223)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Klassifikation
Herausgeber*in
Inst De Math De Luminy-cnrs, France
Univ Of North Carolina, Usa
Ictp, Trieste, Italy
Tokyo Univ Of Sci, Japan
Introduction to Basic Toric Geometry (G Barthel et al.); Poincare-Hopf Theorems on Singular Varieties (J-P Brasselet); On Milnor's Fibration Theorem for Real and Complex Singularities (J Seade); Metric Theory of Singularities. Lipschitz Geometry of Singular Spaces (L Birbrair); Lectures on Monodromy (W Ebeling & S M Gusein-Zade); Computational Aspects of Singularities (A Fruhbis-Kruger); Lagrangian and Legendrian Varieties and Stability of Their Projections (V V Goryunov & V M Zakalyukin); Problems in Topology of the Complement to Plane Singular Curves (A Libgober); Topology of Degeneration of Riemann Surfaces (Y Matsumoto); Graded Roots and Singularities (A Nemethi); Chern Classes and Thom Polynomials (T Ohmoto); McKay Correspondence for Quotient Surface Singularities (O Riemenschneider); A Lefschetz Theorem on the Picard Group of Complex Projective Varieties (H A Hamm & D T Le); Tangential Alexander Polynomials and Non-reduced Degeneration (M Oka); Logarithmic Vector Fields and Multiplication Table (S Tanabe); and other papers.