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Excision in equivariant
fibred $G$-theory
Gunnar Carlsson and Boris Goldfarb |
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Vol. 5 (2020), No. 4, 721–756
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Abstract |
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This paper provides a generalization of excision theorems in controlled algebra in the context of equivariant -theory with fibred control and families of bounded actions. It also states and proves several characteristic features of this theory such as existence of the fibred assembly and the fibrewise trivialization. |
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Keywords
controlled $K\mkern-2mu$-theory, controlled excision,
$G$-theory, lax limit, Borel conjecture
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Mathematical Subject Classification 2010
Primary: 18F25, 19D50, 19L47, 55P91
Secondary: 55R91
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Milestones
Received: 21 November 2019
Revised: 17 June 2020
Accepted: 6 July 2020
Published: 26 December 2020
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Authors |
| Gunnar Carlsson | |
| Department of Mathematics Stanford University Stanford, CA United States |
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| Boris Goldfarb | |
| Department of Mathematics and
Statistics State University of New York Albany, NY United States |
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