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The Sine-Gordon-Equation with perturbation terms of power Jacobian elliptic functions

机译:幂雅可比椭圆函数摄动项的Sine-Gordon方程

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摘要

In this paper the Sine-Gordon-Equation (SGE) with some solvable perturbations is discussed in detail as well as physical conclusions are drawn. Unlike the usual form of perturbations in terms of trigonometric and hyperbolic functions, here, it is assumed that inhomogeneous terms appear as elliptic functions in quadratic powers. One suggests employing the analytic means for the investigation of some properties of special perturbed SGE which now has to be renamed into Jacobian-Gordon-Equation (JGE). New classes of JGE are introduced.
机译:本文详细讨论了具有可解扰动的正弦-戈登方程(SGE),并得出了物理结论。在三角函数和双曲函数方面,与通常的摄动形式不同,在这里,假设非均质项在二次幂中表现为椭圆函数。有人建议采用分析方法来研究特殊扰动SGE的某些性质,现在必须将其更名为Jacobian-Gordon-Equation(JGE)。引入了新的JGE类。

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