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Two classes of fractal structures for the (2+1)-dimensional dispersive long wave equation

机译:(2 + 1)维色散长波方程的两类分形结构

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摘要

Using the mapping approach via a Riccati equation, a series of variable separation excitations with three arbitrary functions for the (2+1)-dimensional dispersive long wave (DLW) equation are derived. In addition to the usual localized coherent soliton excitations like dromions, rings, peakons and compactions, etc, some new types of excitations that possess fractal behaviour are obtained by introducing appropriate lower-dimensional localized patterns and Jacobian elliptic functions.
机译:使用通过Riccati方程的映射方法,得出了一系列对(2 + 1)维色散长波(DLW)方程具有三个任意函数的可变分离激励。除了通常的局部相干孤子激发(如屈光度,环,峰和压实等)之外,通过引入适当的低维局部化模式和雅可比椭圆函数,可以获得具有分形特性的某些新型激发。

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