A. Odesskii

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20012009

most citedIntegrable matrix equations related to pairs of compatible associative algebras

23 citations · 69 across the 14 of their papers we have counts for

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Showing 2002 · math.QAShow all

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math.QA2002

Belavin Elliptic R-Matrices and Exchange Algebras

Alexander Odesskii

We study Zamolodchikov algebras whose commutation relations are described by Belavin matrices defining a solution of the Yang-Baxter equation (Belavin $R$ -matrices). Homomorphisms…

math.QA2002

Set-theoretical solutions to the Yang-Baxter Relation from factorization of matrix polynomials and $θ$ -functions

Alexander Odesskii

New set-theoretical solutions to the Yang-Baxter Relation are constructed. These solutions arise from the decompositions "in different order" of matrix polynomials and $θ$ -function…

Belavin Elliptic R-Matrices and Exchange Algebras

Set-theoretical solutions to the Yang-Baxter Relation from factorization of matrix polynomials and θ-functions

Set-theoretical solutions to the Yang-Baxter Relation from factorization of matrix polynomials and $θ$ -functions