Equivariant semi-topological K-homology and a theorem of Thomason
Jeremiah Heller, Jens Hornbostel

TL;DR
This paper extends comparison results among algebraic, semi-topological, and topological K-theories to the equivariant setting involving finite groups, enhancing understanding of their interrelations.
Contribution
It introduces equivariant semi-topological K-homology and proves a theorem of Thomason in this context, broadening the scope of K-theory comparisons.
Findings
Generalized comparison results to equivariant K-theories
Established equivariant semi-topological K-homology
Proved a Thomason-type theorem in the equivariant setting
Abstract
We generalize several comparison results between algebraic, semi-topological and topological K-theories to the equivariant case with respect to a finite group.
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Taxonomy
TopicsHomotopy and Cohomology in Algebraic Topology · Algebraic structures and combinatorial models · Black Holes and Theoretical Physics
