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New Matrix Lie Algebra, a Powerful Tool for Constructing Multi-component C-KdV Equation Hierarchy

New Matrix Lie Algebra, a Powerful Tool for Constructing Multi-component C-KdV Equation Hierarchy
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摘要 A set of new multi-component matrix Lie algebra is constructed, which is devoted to obtaining a new loop algebra A^-2M. It follows that an isospectral problem is established. By making use of Tu scheme, a Liouville integrable multi-component hicrarchy of soliton equations is generated, which possesses the multi.component Hamiltonian structures. As its reduction cases, the multi-component C-KdV hierarchy is given. Finally, the multi.component integrable coupling system of C-KdV hierarchy is presented through enlarging matrix spectral problem.
出处 《Communications in Theoretical Physics》 SCIE CAS CSCD 2006年第4期587-592,共6页 理论物理通讯(英文版)
基金 The project supported by the State Key Basic Research Development Program of China under Grant No. 1998030600 and the National Natural Science Foundation of China under Grant No. 10072013
关键词 matrix Lie algebra Liouville integrable integrable coupling 矩阵 代数学 Liouville可积分 可积耦合
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