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arxiv: 1312.1639 · v2 · pith:DEEQJKT2new · submitted 2013-12-05 · 🧮 math.KT · math.AG· math.AT· math.OA

Excision, descent, and singularity in algebraic K-theory

classification 🧮 math.KT math.AGmath.ATmath.OA
keywords theoryalgebraichomologysingularityveryalgebrasbadlybehaves
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Algebraic $K$-theory is a homology theory that behaves very well on sufficiently nice objects such as stable $C^*$-algebras or smooth algebraic varieties, and very badly in singular situations. This survey explains how to exploit this to detect singularity phenomena using $K$-theory and cyclic homology.

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