Year: 2024
Type: article
Abstract: Topological periodic cyclic homology (i.e., T \mathbb {T} -Tate fixed points of T H H THH ) has the structure of a strong symmetric monoidal functor of smooth and proper dg categories over a perfect field of finite characteristic.
DOI: 10.1090/memo/1508
Authors: Andrew Blumberg, Michael Mandell
Language: English
Subfield: Mathematical Physics
Field: Mathematics
Domain: Physical Sciences
Open Access status: green
Funder: National Science Foundation
Awards: Collaborative Research: Algebraic K-Theory, Topological Periodic Cyclic Homology, and Noncommutative Algebraic Geometry, Collaborative Research: Algebraic K-Theory, Topological Periodic Cyclic Homology, and Noncommutative Algebraic Geometry, Algebraic Topology and Algebraic K-theory, Collaborative Research: Algebraic K-Theory, Arithmetic, and Equivariant Stable Homotopy Theory, CAREER: Algebraic K-theory, trace methods, and non-commutative geometry, Collaborative Research: Algebraic K-Theory, Arithmetic, and Equivariant Stable Homotopy Theory
OpenAlex ID: W2715833741