Generalized Lefschetz numbers for equivariant maps
For every pair \((X,Y)\) of finite \(G\)-CW complexes and a \(G\)-equivariant map \(f:(X,Y)\to (X,Y)\) the authors consider the Lefschetz number \(L(f)\) of \(f\), the so-called fully generalized Lefschetz number. This Lefschetz number is expressed in terms of a generalized \(G\)-equivariant cohomology of the pair \((X,Y)\). Several interesting properties are proved (in terms of different cohomology theories).
scientific article; zbMATH DE number 1874588