Tetrahedron equation and quantum R matrices for infinite dimensional modules of U_q(A^{(1)}_1) and U_q(A^{(2)}

U_q(A^{(1)}_1) 和 U_q(A^{(2)}_2) 无限维模的四面体方程和量子 R 矩阵

DOI：

10.1088/1751-8113/46/48/485203

发表时间：

2013

期刊：

Journal of Physics A: Mathematical and Theoretical

影响因子：

通讯作者：

中科院分区：

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作者：

T. Arakawa;T. Kuwabara and F. Malikov;T. Arakawa;T. Arakawa;Tomoyuki Arakawa;T. Arakawa;T. Arakawa;T. Arakawa;T. Arakawa;T. Arakawa;T. Arakawa;T. Arakawa;T. Arakawa;A. Kuniba and M. Okado

从q振子解到与量子化坐标环相关的四面体方程，我们通过应用先前由Sergeev和第一作者制定的约简过程构造了Yang-Baxter方程的解。的无穷维模的量子R矩阵对结果进行了识别

From the q-oscillator solution to the tetrahedron equation associated with a quantized coordinate ring, we construct solutions to the Yang–Baxter equation by applying a reduction procedure formulated earlier by Sergeev and the first author. The results are identified with the quantum R matrices for the infinite-dimensional modules of

Tetrahedron equation and quantum R matrices for infinite dimensional modules of U_q(A^{(1)}_1) and U_q(A^{(2)}_2)

U_q(A^{(1)}_1) 和 U_q(A^{(2)}_2) 无限维模的四面体方程和量子 R 矩阵

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