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

5 votes
0 answers
61 views

Underlying noncommutative topologies of noncommutative complex varieties

Let $X$ be a (separated) complex algebraic variety. Then we can view its analytification $\newcommand\topo{\text{top}}X^{\topo}$ as a locally compact Hausdorff space. I wonder whether the same constru …
3 votes
0 answers
131 views

Cyclic K-theory as cyclic nerve in a letter of Goodwillie

Kaledin mentioned in https://arxiv.org/abs/2004.04279 Remark 11.5 that, in a letter to Waldhausen by Goodwillie in 1988, Goodwillie showed that the cyclic K-theory can be computed by the geometric rea …
5 votes
1 answer
372 views

Strict graded commutativity of $\pi_*(\operatorname{THH}(A))$?

$\DeclareMathOperator\THH{THH}\DeclareMathOperator\HH{HH}$A version of the strict graded commutativity (i.e. graded commutativity & $x^2=0$ for every homogeneous element $x$ of odd degree) of $\pi_*(\ …
7 votes
1 answer
2k views

Algebraic K-theory "with proper support"

I would like to know what is the "correct" algebraic $K$-theory "with proper support". I suppose that the answer should be found in the condensed world, which is mostly inspired the existence of six f …