Generating New Hyperbolic Solutions for Nonlinear Physical Model by Tanh Method

Ammar Al-Salih
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Abstract

Tanh method is used in this paper to find hyperbolic solutions to ion sound and Langmuir wave systems describes ion sound wave and the Langmuir wave as part of the action of the ponder motive force caused by a high-frequency field. A power series in tanh method was used as an ansatz to obtain analytical solutions for certain nonlinear evolution equations of traveling wave type. The suggested method, is a powerful solution method and it based on wave transformation, converts the partial derivatives in the equation to ordinary derivatives and then generate new hyperbolic solutions to the system under consideration in this paper. Graphical simulations are introduced for some solutions. The method's main aspects will be discussed and the results showed the strength this using method through the new solutions obtained using tanh method. This method generates entirely new solutions for other types of nonlinear evolution equations observed in physics.
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用Tanh法生成新的非线性物理模型双曲解
本文采用Tanh方法求解离子声和Langmuir波系统的双曲解,将离子声波和Langmuir波描述为高频场引起的思考动力作用的一部分。采用tanh法中的幂级数法求解了一类行波型非线性演化方程的解析解。本文提出的方法是一种强大的求解方法,它基于波动变换,将方程中的偏导数转换为常导数,然后对本文所考虑的系统生成新的双曲解。对部分解决方案进行了图形仿真。讨论了该方法的主要方面,并通过用tanh法得到的新解表明了该方法的强度。这种方法为物理学中观察到的其他类型的非线性演化方程产生了全新的解。
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