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A numerical algorithm of solving the forced sine-Gordon equation

机译:解强迫正弦-戈登方程的数值算法

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摘要

The numerical method of solving the problem of small perturbations of a stationary traveling solution (soliton) of well-known in physics sin-Gordon equation is presented. The solution is reduced to solving a set of linear hyperbolic partial differential equations. The Riemann function method is used to find a solution of a linear PDE. The value of the Riemann function at any particular point is found as a solution of an ordinary differential equation. An algorithm of calculation of a double integral over a triangular integration area is given.
机译:提出了解决物理学正弦-戈登方程中众所周知的平稳行进解(孤子)小扰动问题的数值方法。该解决方案简化为求解一组线性双曲型偏微分方程。黎曼函数方法用于找到线性PDE的解。发现在任何特定点的黎曼函数值是一个常微分方程的解。给出了在三角积分区域上计算双重积分的算法。

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