Yang-Baxter equations, computational methods and applications (Q2400532)
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| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Yang-Baxter equations, computational methods and applications |
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Yang-Baxter equations, computational methods and applications (English)
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29 August 2017
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Summary: Computational methods are an important tool for solving the Yang-Baxter equations (in small dimensions), for classifying (unifying) structures and for solving related problems. This paper is an account of some of the latest developments on the Yang-Baxter equation, its set-theoretical version and its applications. We construct new set-theoretical solutions for the Yang-Baxter equation. Unification theories and other results are proposed or proven.
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Yang-Baxter equation
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computational methods
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universal gate
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non-associative structures
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associative algebras
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Jordan algebras
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Lie algebras
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