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Painleve test for integrability for a combination of Yang's self-dual equations for SU(2) gauge fields and Charap's equations for chiral invariant model of pion dynamics and a comparative discussion among the three

机译:Painleve检验用于SU(2)规范场的Yang自对偶方程组和用于介子动力学手性不变模型的Charap方程的组合的可积性以及这三个方法的比较讨论

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摘要

Painleve test for integrability for the combined equations generated from Yang's self-dual equations for SU(2) gauge fields and Charap's equations for chiral invariant model of pion dynamics faces some peculiar situations that allow none of the stages (leading order analysis, resonance calculation and checking of the existence of the requisite number of arbitrary functions) to be conclusive. It is also revealed from a comparative study with the previous results that the existence of abnormal behaviour at any of the stated stages may have a correlation with the existence of chaotic property or some other properties that do not correspond to solitonic behaviour.
机译:Painleve检验可分解性的组合方程的可积性,该组合方程是由Yang(SU)(2)规范场的自对偶方程生成的,而Charap方程则为介子动力学手性不变模型的Charap方程,面临一些特殊的情况,不允许进行任何阶段的分析(前导分析,共振计算和确定是否存在必要数量的任意函数)。从与先前结果的比较研究中还可以看出,在任何所述阶段中,异常行为的存在都可能与混沌性质或某些不符合孤子行为的性质相关。

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