Geodesic
Multiplicative structures on algebraic $K$-theory
Documenta mathematica, Tome 20 (2015), pp. 859-878
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The algebraic K-theory of Waldhausen ∞-categories is the functor corepresented by the unit object for a natural symmetric monoidal structure. We therefore regard it as the stable homotopy theory of homotopy theories. In particular, it respects all algebraic structures, and as a result, we obtain the Deligne Conjecture for this form of K-theory.
DOI : 10.4171/dm/507
Classification : 19D10, 19D55
Mots-clés : algebraic K-theory, waldhausen infty-categories, multiplicative structures, Deligne conjecture 
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     author = {Clark Barwick},
     title = {Multiplicative structures on algebraic $K$-theory},
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     doi = {10.4171/dm/507},
     url = {http://geodesic.mathdoc.fr/articles/10.4171/dm/507/}
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Clark Barwick. Multiplicative structures on algebraic $K$-theory. Documenta mathematica, Tome 20 (2015), pp. 859-878. doi: 10.4171/dm/507

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