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• W1521385992 endingPage "577" @default.
• W1521385992 startingPage "513" @default.
• W1521385992 abstract "The problem of constructing the $mathrm {R}$-matrix is considered in the case of an integrable spin chain with symmetry group $mathrm {SL}(n,mathbb {C})$. A fairly complete study of general $mathrm {R}$-matrices acting in the tensor product of two continuous series representations of $mathrm {SL}(n,mathbb {C})$ is presented. On this basis, $mathrm {R}$-matrices are constructed that act in the tensor product of Verma modules (which are infinite-dimensional representations of the Lie algebra $mathrm {sl}(n)$), and also $mathrm {R}$-matrices acting in the tensor product of finite-dimensional representations of the Lie algebra $mathrm {sl}(n)$." @default.
• W1521385992 created "2016-06-24" @default.
• W1521385992 creator A5011929538 @default.
• W1521385992 creator A5067980977 @default.
• W1521385992 date "2010-05-20" @default.
• W1521385992 modified "2023-10-18" @default.
• W1521385992 title "General solution of the Yang–Baxter equation with symmetry group $mathrm {SL}(mathit {n},mathbb {C})$" @default.
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• W1521385992 doi "https://doi.org/10.1090/s1061-0022-2010-01106-3" @default.
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