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ON DIFFERENTIAL FORM METHOD TO FIND LIE SYMMETRIES OF TWO TYPES OF TODA LATTICES

机译:于两种形式的Toda格的Lie对称性的微分形式方法

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摘要

In this paper, we investigate Lie symmetries of the (1 + 1)-dimensional celebrated Toda lattice and the (2 + 1)-dimensional modified semidiscrete Toda lattice by using the extended Harrison and Estabrook's geometric approach. Two closed ideals written in terms of a set of differential forms are constructed for Toda lattices. Moreover, commutation relations of a Kac- Moody-Virasoro type Lie algebra are obtained by direct computation.
机译:在本文中,我们使用扩展的Har​​rison和Estabrook几何方法研究了(1 +1)维著名的Toda晶格和(2 +1)维改进的半离散Toda晶格的Lie对称性。为Toda晶格构造了用一组微分形式写的两个封闭的理想。此外,通过直接计算获得了Kac-Moody-Virasoro型李代数的换向关系。

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