Braid Group Representations and Link Polynomials Derived from Generalized SU (n) Vertex Models
Braid Group Representations and Link Polynomials Derived from Generalized SU (n) Vertex Models
复制标题
从广义 SU (n) 顶点模型导出的辫子群表示和链接多项式
DOI：
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发表时间：
1989
期刊：
影响因子：
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通讯作者：
T. Deguchi
中科院分区：
文献类型：
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作者：
T. Deguchi
一个新的层次的辫子群表示来自与SU（n）对称性相关的可解顶点模型的推广。基于辫子群表示上的马尔可夫迹，得到了一族链多项式。该层次结构包括Alexander-Conway多项式和Jones多项式作为特殊情况。链接多项式是HOMFLY多项式的单变量实现。
A new hierarchy of braid group representations is derived from a generalization of solvable vertex models associated with SU ( n ) symmetry. A family of link polynomials is obtained based on the Markov traces on the braid group representations. The hierarchy includes both the Alexander-Conway polynomial and the Jones polynomial as special cases. The link polynomials are one-variable realizations of the HOMFLY polynomial.