Gillet descent for connective K-theory
David Anderson
TL;DR
This paper proves a homological descent theorem for connective K-homology of schemes using Gillet's projective envelope technique, advancing the understanding of algebraic K-theory.
Contribution
It introduces a new homological descent theorem for connective K-homology utilizing Gillet's projective envelope method, providing a novel approach in algebraic K-theory.
Findings
Established a homological descent theorem for connective K-homology
Applied Gillet's technique to scheme theory
Enhanced tools for algebraic K-theory computations
Abstract
Using Gillet's technique of projective envelopes, we prove a homological descent theorem for the connective K-homology of schemes.
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Taxonomy
TopicsAlgebraic Geometry and Number Theory · Algebraic structures and combinatorial models · Homotopy and Cohomology in Algebraic Topology