A Classically Singular Representation of suq(n)
Abstract
A of , which diverges in the limit of , is investigated. This is an infinite dimensional and a non-unitary , defined for the real value of q, \ 0 < q < 1. Each is specified by n continuous variables and one discrete variable. This gives a new solution of the Yang-Baxter equation, when the R-matrix is evaluated. It is shown that a continuous variables can be regarded as a spectral parameter.
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