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Vector Loop Algebra and Its Applications to Tu Hierarchy

Vector Loop Algebra and Its Applications to Tu Hierarchy
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摘要 向量环代数学和它的扩大的环代数学被建议,它被奉献给获得 Tu 层次。由使用扩大踪迹身份, Tu 层次的 Hamiltonianstructure 被构造。而且,我们把二次形式的身份用于联合 Tu 层次的系统的 integrable。 A vector loop algebra and its extended loop algebra are proposed, which are devoted to obtaining the Tu hierarchy. By making use of the extended trace identity, the Harniltonian structure of the Tu hierarchy is constructed. Furthermore, we apply the quadratic-form identity to the integrable coupling system of the Tu hierarchy.
作者 WANG Yan
出处 《Communications in Theoretical Physics》 SCIE CAS CSCD 2007年第5期773-776,共4页 理论物理通讯(英文版)
关键词 矢量圈代数 Tu分层 哈密尔敦结构 二次恒等式 vector loop algebra, Hamiltonian structure, quadratic identity
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