On the local residue symbol in the style of Tate and Beilinson

Published 31 Mar 2014 in math.AG | (1403.8142v3)

Abstract: Tate gave a famous construction of the residue symbol on curves by using some non-commutative operator algebra in the context of algebraic geometry. We explain Beilinson's multidimensional generalization, which is not so well-documented in the literature. We provide a new approach using Hochschild homology.

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Authors (1)

Oliver Braunling

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