A solution of the associative Yang-Baxter equation related to the queer Lie superalgebra
Maria Matushko
TL;DR
This paper introduces a new trigonometric solution to the associative Yang-Baxter equation connected to the queer Lie superalgebra, which also satisfies the quantum Yang-Baxter equation, advancing algebraic structures in mathematical physics.
Contribution
It presents a novel trigonometric solution to the associative Yang-Baxter equation linked to the queer Lie superalgebra, expanding the understanding of algebraic solutions in quantum algebra.
Findings
Proposed a new trigonometric solution related to the queer Lie superalgebra.
Showed that this solution satisfies the quantum Yang-Baxter equation.
Contributed to the theory of algebraic structures in mathematical physics.
Abstract
We propose a trigonometric solution of the associative Yang-Baxter equation related to the queer Lie superalgebra which in its turn satisfies the quantum Yang-Baxter equation.
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Taxonomy
TopicsAdvanced Topics in Algebra · Algebraic structures and combinatorial models · Matrix Theory and Algorithms