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Table of Contents
Introduction
Part I Thom-Mather Theory: Right-Left Equivalence, Stability,Versal Unfoldings, Finite Determinacy
Manifolds and Smooth Mappings
Left-Right Equivalence and Stability
Contact Equivalence
Versal Unfoldings
Finite Determinacy
Classification of Stable Germs by Their Local Algebras
Part II Images and Discriminants: The Topology of Stable Perturbations
Stable Images and Discriminants
Multiple Points
Calculating the Homology of the Image
Multiple Points in the Target: The Case of Parameterised Hypersurfaces
Appendix A: Jet Spaces and Jet Bundles
Appendix B Stratifications
Appendix C Background in Commutative Algebra
Appendix D Local Analytic Geometry
Appendix E Sheaves. References
Index.
Part I Thom-Mather Theory: Right-Left Equivalence, Stability,Versal Unfoldings, Finite Determinacy
Manifolds and Smooth Mappings
Left-Right Equivalence and Stability
Contact Equivalence
Versal Unfoldings
Finite Determinacy
Classification of Stable Germs by Their Local Algebras
Part II Images and Discriminants: The Topology of Stable Perturbations
Stable Images and Discriminants
Multiple Points
Calculating the Homology of the Image
Multiple Points in the Target: The Case of Parameterised Hypersurfaces
Appendix A: Jet Spaces and Jet Bundles
Appendix B Stratifications
Appendix C Background in Commutative Algebra
Appendix D Local Analytic Geometry
Appendix E Sheaves. References
Index.