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首页> 外文期刊>International Journal of Geometric Methods in Modern Physics >LIE SYMMETRIES OF TWO (2+1)-DIMENSIONAL TODA-LIKE LATTICES BY THE EXTENDED DIFFERENTIAL FORM METHOD
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LIE SYMMETRIES OF TWO (2+1)-DIMENSIONAL TODA-LIKE LATTICES BY THE EXTENDED DIFFERENTIAL FORM METHOD

机译:扩展微分形式方法的两个(2 + 1)维托达样格的李对称性

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摘要

Based on the extended Harrison and Estabrook's differential form method, we obtain the Lie symmetries of two (2+1)-dimensional Toda-like lattices from two different sets of differential forms, respectively. Moreover it is shown that, for each lattice, the determining equations for the two sets give the same symmetries; and the set of differential forms for the lower-dimensional space can make the computation for finding symmetries simpler than the other.
机译:基于扩展的Har​​rison和Estabrook微分形式方法,我们分别从两组不同的微分形式中获得了两个(2 + 1)维Toda样格的Lie对称性。而且表明,对于每个晶格,两组的确定方程式具有相同的对称性。低维空间的一组微分形式可以使寻找对称性的计算比其他方法更简单。

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