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Jacobi elliptic function solutions to variable nonlinear Klein-Gordon equation

机译:Jacobi椭圆函数解决方案可变非线性Klein-Gordon方程

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摘要

By means of the extended mapping method, the traveling wave solution for the variable nonlinear Klein-Gordon equation is investigated, which is obtained in terms of the Jacobi elliptic functions. The hyperbolic function solutions and trigonal solutions are also obtained. The numerical simulations are attached. At the same time, the physical meanings of the obtained solutions are discussed, and the problem needed to further study is pointed out.
机译:借助于扩展映射方法,研究了可变非线性Klein-Gordon方程的行进波解决方案,其就雅各的椭圆函数而获得。还获得了双曲线功能解决方案和三角溶液。附带数值模拟。同时,讨论了所获得的解决方案的物理含义,指出了进一步研究所需的问题。

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