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A Riccati-Bernoulli sub-ODE Method for Some Nonlinear Evolution Equations

机译:一些非线性演化方程的Riccati-Bernoulli子ode方法

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This article concerns with the construction of the analytical traveling wave solutions for the model of equations for the ion sound wave under the action of the ponderomotive force due to high-frequency field and for the Langmuir wave and the higher-order nonlinear Schrodinger equation by Riccati-Bernoulli sub-ODE method. We give the exact solutions for these two equations. The proposed method is effective tool to solve many other nonlinear partial differential equations. Moreover, this method can give a new infinite sequence of solutions. These solutions are expressed by hyperbolic, trigonometric and rational functions. Finally, with the aid of Matlab release 15, some graphical simulations were designed to see the behavior of these solutions.
机译:本文涉及在锚击由于高频场和Langmuir波和Langmuir波和Langmuir波和Riccati的高阶非线性Schrodinger方程下的离子声波模型的分析波解的构建。 -bernoulli子ode方法。 我们为这两个方程提供了确切的解决方案。 该方法是解决许多其他非线性偏微分方程的有效工具。 此外,该方法可以提供新的无限溶液序列。 这些解决方案由双曲线,三角和合理的功能表示。 最后,借助Matlab版本15,设计了一些图形模拟,以了解这些解决方案的行为。

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