Multiplicative structures on algebraic K-theory

Abstract

Algebraic K-theory is the stable homotopy theory of homotopy theories, and it interacts with algebraic structures accordingly. In particular, we prove the Deligne Conjecture for algebraic K-theory.

17 pages. Changes to exposition in response to referee comments; mathematical content unchanged. Comments still always welcome

References in corpus (3)

• Higher Topos Theory
• On the algebraic K-theory of higher categories
• Day convolution for infinity-categories

Cited by in corpus (8)

• On the algebraic K-theory of higher categories
• Universality of multiplicative infinite loop space machines
• Higher Semiadditive Algebraic K-Theory and Redshift
• Day convolution for infinity-categories
• A multiplicative comparison of Waldhausen and Segal K-theory
• A variant of algebraic K-theory
• Categorifying rationalization
• Examples of chromatic redshift in algebraic $K$-theory