椭圆量子群极小表示的系数代数  

Coefficient Algebra of the Minimal Representation of the Elliptic Quantum Group

作　　者：石康杰[1] 范桁[1] 岳瑞宏[1] 赵少游[1] 侯伯宇[1] 

机构地区：[1]西北大学现代物理研究所,西安710069

出　　处：《高能物理与核物理》2001年第7期628-635,共8页High Energy Physics and Nuclear Physics

摘　　要：给出了对应于A(1)n - 1面模型的玻尔兹曼权的L矩阵及FelderAn 系列椭圆量子群的极小表示 (所有矩阵元均为c数 )的系数代数 .这个代数满足杨 -Baxter方程 .同时 ,对此代数还给出了一组PBW基 .The algebra of the coefficients in the minimal representation of the A n-1 quantum group, discussed by Felder and Varchenko, is given in this paper. Those coefficients are associated with the Boltzmann weights of A (1) n-1 interaction-round-a-face model. We show that the algebra satisfies the Yang-Baxter equation. The PBW base for this algebra is also given.

关 键 词：椭圆量子群 极小表示 PBW基 量子力学 系数代数 多体长程可积动力学 

分 类 号：O411.1[理学—理论物理]