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Application of the Exp (-?|(??))-Expansion Method forFinding Exact Solutions of the (1+1)-DimensionalDispersive Long Wave Equations

机译:扩展(-?|(Δε))展开法在(1 + 1)维色散长波方程组精确解中的应用

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The dispersive long wave (DLW) equations are very important coupled nonlinear partial differential equations that appear for describing nonlinear water wave model in harbor and coastal design. In this paper, the exp(-Φ(ξ))-expansion method has been implemented to find the explicit solutions of the coupled (1+1)-dimensional DLW equations. The efficiency of the method for finding exact solutions has been demonstrated. With the help of symbolic computation, it has been shown that the method is direct, effective and can be used for many other nonlinear partial differential equations (NPDEs) in mathematical physics and engineering.
机译:色散长波(DLW)方程是非常重要的耦合非线性偏微分方程,用于描述港口和海岸设计中的非线性水波模型。本文采用exp(-Φ(ξ))-展开方法来寻找耦合的(1 + 1)维DLW方程的显式解。已经证明了寻找精确解的方法的效率。在符号计算的帮助下,已证明该方法是直接,有效的,可用于数学物理和工程中的许多其他非线性偏微分方程(NPDE)。

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