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A generalized cubic Volterra lattice hierarchy and its integrable couplings system

机译:广义三次Volterra晶格层次及其可积耦合系统

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摘要

In terms of properties of the known loop algebra (A) over tilde (1) and difference operators, a new algebraic system chi is constructed. By using the algebraic system chi, a discrete matrix spectral problem is introduced and a hierarchy of nonlinear lattice equations is derived. From the hierarchy the celebrated cubic Volterra lattice equation is engendered. We call the hierarchy a generalized cubic Volterra hierarchy. Then an extended algebraic system (chi) over tilde of chi is presented, from which the integrable couplings system of the generalized cubic Volterra lattice are obtained. (c) 2005 Elsevier Ltd. All rights reserved.
机译:根据代字号(1)上的已知循环代数(A)和差分算子的性质,构造了一个新的代数系统chi。通过使用代数系统chi,引入了离散矩阵谱问题,并推导了非线性晶格方程的层次。从层次结构中得出著名的三次Volterra晶格方程。我们称该层次为广义三次Volterra层次。然后给出了在奇数代数上的扩展代数系统(奇数),从而得到了广义三次沃尔泰拉格的可积耦合系统。 (c)2005 Elsevier Ltd.保留所有权利。

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