YANG-BAXTER EQUATION, ALGEBRAS AND BRAID GROUP FOR THE Zn-SYMMETRIC STATISTICAL MODEL
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Abstract
For the Zn-symmetric statistical model the Yang-Baxter equation and the equations for the operator representations is reduced to explicit spectroparameter-independent forms, and the quantum algebra for the representations is obtained. Moreover, we present some elliptic representations of braid group, which include a new trigonometric representation as degenerated case.
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WEI Hua, HOU Boyu. YANG-BAXTER EQUATION, ALGEBRAS AND BRAID GROUP FOR THE Zn-SYMMETRIC STATISTICAL MODEL[J]. Chin. Phys. Lett., 1990, 7(8): 337-340.
WEI Hua, HOU Boyu. YANG-BAXTER EQUATION, ALGEBRAS AND BRAID GROUP FOR THE Zn-SYMMETRIC STATISTICAL MODEL[J]. Chin. Phys. Lett., 1990, 7(8): 337-340.
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WEI Hua, HOU Boyu. YANG-BAXTER EQUATION, ALGEBRAS AND BRAID GROUP FOR THE Zn-SYMMETRIC STATISTICAL MODEL[J]. Chin. Phys. Lett., 1990, 7(8): 337-340.
WEI Hua, HOU Boyu. YANG-BAXTER EQUATION, ALGEBRAS AND BRAID GROUP FOR THE Zn-SYMMETRIC STATISTICAL MODEL[J]. Chin. Phys. Lett., 1990, 7(8): 337-340.
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