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Algebraic and topological K-theory, relations with topology, commutative algebra, and operator algebras

3 votes
Accepted

Chern character of coherent sheaf on singular variety

Let me summarize what is known about Chern classes and the Chern character on singular varieties, expanding on the comments to the question. On a normal variety the first Chern class is easily defin …
Evgeny Shinder's user avatar
10 votes
1 answer
670 views

Topological version of K-theory of coherent sheaves

My question is this: what is the topological analog of the Grothendieck group of coherent sheaves $G(X)$? Background: In Algebra/Algebraic Geometry there are two versions of the Grothendieck group o …
Evgeny Shinder's user avatar
25 votes
1 answer
828 views

Vector bundles on $\mathbb{A}^n / G$

Let $G$ be a finite group acting linearly on $\mathbb{A}^n$. Do we expect algebraic vector bundles on $X := \mathbb{A}^n/G$ to be trivial? Here by the quotient I mean the singular scheme, not the stac …
Evgeny Shinder's user avatar