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Exact travelling solutions for some nonlinear physical models by (e??oa€2/e??o)-expansion method

机译:通过(e ?? oa€2 / e ?? o)-展开法对某些非线性物理模型的精确旅行解

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In this paper, we establish exact solutions for some special nonlinear partial differential equations. The (e??oa€2/e??o)-expansion method is used to construct travelling wave solutions of the twodimensional sine-Gordon equation, Dodda€“Bullougha€“Mikhailov and Schr??dingera€“KdV equations, which appear in many ???elds such as, solid-state physics, nonlinear optics, ???uid dynamics, ???uid ???ow, quantum ???eld theory, electromagnetic waves and so on. In this method we take the advantage of general solutions of second-order linear ordinary differential equation (LODE) to solve many nonlinear evolution equations effectively. The (e??oa€2/e??o)-expansion method is direct, concise and elementary and can be used with a wider applicability for handling many nonlinear wave equations.
机译:在本文中,我们建立了一些特殊的非线性偏微分方程的精确解。 (e?oa2 / e ?? o)-展开方法用于构造二维正弦-Gordon方程,Dodda“ Bullougha”“ Mikhailov and Schr ?? dingera€” KdV方程的行波解。出现在许多领域,如固态物理学,非线性光学,流体力学,流体,量子场论,电磁波等。在这种方法中,我们利用二阶线性常微分方程(LODE)的一般解的优势来有效地求解许多非线性演化方程。 (e?oa2 / e ?? o)-展开方法是直接,简洁和基本的,可广泛用于处理许多非线性波动方程。

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