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- W205954650 abstract "Let $K$ denote a field with characteristic 0 and let $T$ denote an indeterminate. We give a presentation for the three-point loop algebra $mathfrak{sl}_2 otimes Klbrack T, T^{-1},(T-1)^{-1}rbrack$ via generators and relations. This presentation displays $S_4$-symmetry. Using this presentation we obtain a decomposition of the above loop algebra into a direct sum of three subalgebras, each of which is isomorphic to the Onsager algebra." @default.
- W205954650 created "2016-06-24" @default.
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- W205954650 date "2005-11-02" @default.
- W205954650 modified "2023-09-27" @default.
- W205954650 title "The Tetrahedron algebra, the Onsager algebra, and the $mathfrak{sl}_2$ loop algebra" @default.
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