Fixed Point Indices and Manifolds with Collars

This paper concerns a formula which relates the Lefschetz number L(f) for a map f:M --> M' to the fixed point index I(f) summed with the fixed point index of a derived map on part of the boundary of M. Here M is a compact manifold and M' is M with a collar attached. : Accepted for publi...

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Bibliographic Details
Main Authors: Benjamin, Chen-Farng, Gottlieb, Daniel Henry
Format: Report
Language:unknown
Published: arXiv 2005
Subjects:
Geometric Topology math.GT
Algebraic Topology math.AT
FOS Mathematics
Newfoundland
Online Access:https://dx.doi.org/10.48550/arxiv.math/0505230
https://arxiv.org/abs/math/0505230
Description
Summary:This paper concerns a formula which relates the Lefschetz number L(f) for a map f:M --> M' to the fixed point index I(f) summed with the fixed point index of a derived map on part of the boundary of M. Here M is a compact manifold and M' is M with a collar attached. : Accepted for publication in Fixed Point Theory and Applications as part of the proceedings of the Newfoundland conference on fixed points, 2004

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