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ANALYZING METHOD BY AN INTEGRAL EQUATION FOR SOLVING THE NONLINEAR KLEIN-GORDON EQUATION

机译:求解非线性Klein-Gordon方程的积分方程分析方法

摘要

The present invention provides a solution, use integral equation method Nonlinear Klein-Gordon Equation. According to the present invention, Nonlinear Klein-Gordon Equation, which is solved, using integral equation method has carried out solution Klein-Gordon equations using iterative method application hyperbola, allow a nonlinear partial differential equation of the characteristic of Klein-Gordon equation elementary solutions digitally to analyze Klein-Gordon equations, non-linear integral equation is converted by a nonlinear partial differential equation of transfer characteristic. According to the program, use the Nonlinear Klein-Gordon Equation of integral equation method, in Klein-Gordon equations of the invention, it is that by [mathematical formula 1] and have characteristic nonlinear partial differential equation and be converted into non-linear integral equation, by formula 2] represent [mathematical is analyzed to numerical value using iterative method application hyperbola solution. ;The 2016 of copyright KIPO submissions
机译:本发明提供了一种解决方案,使用积分方程法非线性Klein-Gordon方程。根据本发明,使用积分方程法求解的非线性Klein-Gordon方程使用迭代法应用双曲线进行了求解Klein-Gordon方程,允许非线性偏微分方程具有Klein-Gordon方程特征的基本解通过数字分析Klein-Gordon方程,非线性积分方程由传递特性的非线性偏微分方程转换。根据该程序,使用积分方程法的非线性Klein-Gordon方程,在本发明的Klein-Gordon方程中,是通过[数学公式1]具有特征非线性偏微分方程,并转换为非线性积分方程,由公式2]表示[使用迭代法应用双曲线解将数学分析为数值。 ; 2016年版权KIPO提交文件

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