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A few expanding Lie algebras of the Lie algebra A(1) and applications

机译:李代数A(1)的几个扩展李代数及其应用

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Based on two foundational subalgebras of the Lie algebra A(1), a few expanding higher-dimensional Lie algebras are presented to generate four integrable couplings of a soliton equation hierarchy. The Hamiltonian structure for one of them is obtained by using the quadratic-form identity. The classification of the Lie algebras is also given. Moreover, a decomposition of one higher-dimensional Lie algebra is demonstrated to produce a q-integrable expanding hierarchy for generalized q-form KdV hierarchy. (c) 2006 Elsevier B.V. All rights reserved.
机译:基于李代数A(1)的两个基础子代数,提出了一些扩展的高维李代数,以生成孤子方程层次的四个可积耦合。其中之一的哈密顿结构是通过使用二次形式恒等式获得的。还给出了李代数的分类。此外,证明了一个高维李代数的分解可为广义q形式KdV层次生成q可积分展开层次。 (c)2006 Elsevier B.V.保留所有权利。

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