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Singularities and Foliations. Geometry, Topology and Applications

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Cover of 'Singularities and Foliations. Geometry, Topology and Applications'

Table of Contents

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    Book Overview
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    Chapter 1 Combinatorial Models in the Topological Classification of Singularities of Mappings
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    Chapter 2 Topology of Real Singularities
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    Chapter 3 Equisingularity and the Theory of Integral Closure
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    Chapter 4 A Brief Survey on Singularities of Geodesic Flows in Smooth Signature Changing Metrics on 2-Surfaces
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    Chapter 5 Orbital Formal Rigidity for Germs of Holomorphic and Real Analytic Vector Fields
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    Chapter 6 On Singular Holomorphic Foliations with Projective Transverse Structure
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    Chapter 7 Disentanglements of Corank 2 Map-Germs: Two Examples
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    Chapter 8 Singular Fibers of Stable Maps of Manifold Pairs and Their Applications
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    Chapter 9 A Global View on Generic Geometry
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    Chapter 10 Equisingularity
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    Chapter 11 On the Factorization of the Polar of a Plane Branch
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    Chapter 12 Local Zeta Functions for Rational Functions and Newton Polyhedra
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    Chapter 13 Symbolic Powers of Ideals
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    Chapter 14 Some Open Problems in Complex Singularities
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    Chapter 15 A Comprehensive Approach to the Moduli Space of Quasi-homogeneous Singularities
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    Chapter 16 On the Roots of an Extended Lens Equation and an Application
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    Chapter 17 A Lefschetz Coincidence Theorem for Singular Varieties
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    Chapter 18 Preservation of Immersed or Injective Properties by Composing Generic Generalized Distance-Squared Mappings
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    Chapter 19 Arc Criterion of Normal Embedding
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