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Symbolic computation of hyperbolic tangent solutions for nonlinear differential-difference equations

机译:非线性微分方程的双曲正切解的符号计算

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摘要

A new algorithm is presented to find exact traveling wave solutions of differential-difference equations in terms of tanh functions. For systems with parameters, the algorithm determines the conditions on the parameters so that the equations might admit polynomial solutions in tanh. Examples illustrate the key steps of the algorithm. Through discussion and example, parallels are drawn to the tanh-method for partial differential equations. The new algorithm is implemented in Mathematica. The package DDESpecialSolutions.m can be used to automatically compute traveling wave solutions of nonlinear polynomial differencial-difference equations. Use of the package, implementation issues, scope, and limitations of the software are addressed.
机译:提出了一种新的算法,以tanh函数的形式找到微分差分方程的精确行波解。对于具有参数的系统,该算法确定参数上的条件,以使方程式可以以tanh形式接受多项式解。实例说明了该算法的关键步骤。通过讨论和示例,对偏微分方程的tanh方法进行了绘制。新算法在Mathematica中实现。包DDESpecialSolutions.m可用于自动计算非线性多项式微分方程的行波解。解决了软件包的使用,实现问题,软件的范围和限制。

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