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A sub-ODE method for finding exact solutions of a generalized KdV-mKdV equation with high-order nonlinear terms

机译:求解具有高阶非线性项的广义KdV-mKdV方程精确解的次ODE方法

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摘要

The bell type solitary wave solution, the kink type solitary wave solution, the algebraic solitary wave solution and the sinusoidal traveling wave solution of a generalized KdV-mKdV equation (GKdV-mKdV) with high-order nonlinear terms are obtained by a subsidiary ordinary differential equation method (sub-ODE method for short). The key ideas of the sub-ODE method are that the traveling wave solutions of a complicated nonlinear wave equation can be constructed by means of the solutions of some simple and solvable ODES which are called sub-ODES. (c) 2006 Elsevier B.V. All rights reserved.
机译:通过次要的常微分方程,得到具有高阶非线性项的广义KdV-mKdV方程(GKdV-mKdV)的钟型孤波解,扭结型孤波解,代数孤波解和正弦行波解。方程法(简称sub-ODE法)。 sub-ODE方法的关键思想是,可以通过一些简单且可解的ODES(称为sub-ODES)解来构造复杂的非线性波动方程的行波解。 (c)2006 Elsevier B.V.保留所有权利。

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