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Matrix Models at Finite N and the KP Hierarchy?
並列摘要
We give an alternative proof that the partition function Zn(tl) of the hermitian one-matrix model at finite N is a particular Wronskian type tau-function of the KP hierarchy, and is related to the orthogonal polynomials Pn(λ, t) by Pn(λ, t) = λ^nZn(tl + l^(-1) λ(-1))/Zn(tl)We also derive a bilinear relation for the Baker-Akhiezer function of the matrix model, generalizing the bilinear identity of the KP hierarchy.
並列關鍵字
無資料被引用紀錄
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延伸閱讀
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