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Geometrization of trigonometric solutions of the associative and classical Yang-Baxter equations

Published 10 Jun 2020 in math.AG | (2006.06101v2)

Abstract: We describe a geometric construction of all nondegenerate trigonometric solutions of the associative and classical Yang-Baxter equations. In the associative case the solutions come from symmetric spherical orders over the irreducible nodal curve of arithmetic genus $1$, while in the Lie case they come from spherical sheaves of Lie algebras over the same curve.

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