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A combination of Yang's equations for SU(2) gauge fields and Charap's equations for pion dynamics with exact solutions

机译:SU(2)规范场的Yang方程和pion动力学的Charap方程的精确解

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Two sets of nonlinear partial differential equations originating from two different phys- icai situations have been combined and a new set of nonlinear partial differential equations has been formed wherefrom the previous two sets can be obtained as particular cases. One of the two sets of equations was obtained by Yang [1 ] while discussing the condition of self-duality of SU(2) gauge fields on Euclidean foundimensional space. The second one was reported by Charap [2] for the chiral invariant model of pion dynamics under tangential parametrization. Using the same type of ansatz in each case De and Ray [16) and Ray [7] obtained physical solutions of the two sets of equations. Here exact solutions of the combined set of equations with particular values of the coupling constants have been obtained for a similar ansatz. These solutions too are physical in nature.
机译:结合了来自两个不同物理状态的两组非线性偏微分方程,并形成了一组新的非线性偏微分方程,从中可以得到前两组作为特殊情况。 Yang [1]在讨论SU(2)规范场在欧氏基础空间上的自对偶性的条件时,获得了两组方程之一。 Charap [2]报道了第二个关于切向参数化下介子动力学的手性不变模型。在每种情况下,使用相同类型的ansatz,De和Ray [16]和Ray [7]获得了两组方程的物理解。在这里,对于相似的ansatz,已经获得了具有特定耦合常数值的方程组组合的精确解。这些解决方案本质上也是物理的。

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