Mathematics – Quantum Algebra
Scientific paper
2000-03-08
Mathematics
Quantum Algebra
Replaced with a revised version
Scientific paper
We introduce triples of associative algebras as a tool for building solutions
to the Yang-Baxter equation. It turns out that the class of R-matrices thus
obtained is related to a Hecke-like condition, which is formulated for
associative algebras with symmetric cyclic inner product. R-matrices for a
subclass of the $A_n$-type Belavin-Drinfel'd triples are derived in this way.
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