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- W4299290417 abstract "The Lefschetz number and fixed point index can be thought of as two different descriptions of the same invariant. The Lefschetz number is algebraic and defined using homology. The index is defined more directly from the topology and is a stable homotopy class. Both the Lefschetz number and index admit generalizations to coincidences and the comparison of these invariants retains its central role. In this paper we show that the identification of the Lefschetz number and index using formal properties of the symmetric monoidal trace extends to coincidence invariants. This perspective on the coincidence index and Lefschetz number also suggests difficulties for generalizations to a coincidence Reidemeister trace." @default.
- W4299290417 created "2022-10-02" @default.
- W4299290417 creator A5077669779 @default.
- W4299290417 date "2012-09-17" @default.
- W4299290417 modified "2023-09-28" @default.
- W4299290417 title "Coincidence invariants and higher Reidemeister traces" @default.
- W4299290417 doi "https://doi.org/10.48550/arxiv.1209.3710" @default.
- W4299290417 hasPublicationYear "2012" @default.
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