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A longitudinal Lefschetz theorem in \(K\)-theory

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Publication:1372607
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DOI10.1023/A:1007747731149zbMath0894.58070OpenAlexW1994822698MaRDI QIDQ1372607

Moulay Tahar Benameur

Publication date: 7 September 1998

Published in: \(K\)-Theory (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1023/a:1007747731149

zbMATH Keywords

cohomologyequivariant \(K\)-theoryLefschetz fixed point formulaelliptic \(G\)-complexindex theorem for foliationsleaf-preserving diffeomorphism


Mathematics Subject Classification ID

Exotic index theories on manifolds (58J22) Miscellaneous applications of (K)-theory (19M05) Equivariant (K)-theory (19L47) Index theory (19K56)


Related Items

The index of leafwise \(G\)-transversally elliptic operators on foliations, Noncommutative geometry of foliations, The higher fixed point theorem for foliations. I: Holonomy invariant currents, The index of \(G\)-transversally elliptic families. I, The index of \(G\)-transversally elliptic families. II, On the Lefschetz problem in noncommutative geometry., A higher Lefschetz formula for flat bundles



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