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Numerical Simulation of Interaction of Solitons and Solitary Waves in Granular Materials

机译:粒状材料中孤子与孤波相互作用的数值模拟

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A hierarchical Korteweg-de Vries type evolution equation is used for modelling of wave propagation in dilatant granular materials. The model equation is integrated numerically under sech~2-type initial conditions using the discrete Fourier transform based pseudospectral method. In our previous papers we have shown that depending on values of material parameters five different solution types can be detected. In all cases one component of the solution is a solitary wave or an ensemble of solitary waves (solitons) that can propagate at constatnt speed and amplitude and in cases of ensembles interact (almost) elastically. In the present paper additional numerical experiments for simulation of interactions between different soliton ensembles, single solitons and solitary waves are carried out and analysed.
机译:分层的Korteweg-de Vries类型演化方程用于对膨胀粒状材料中的波传播进行建模。使用基于离散傅里叶变换的伪谱方法在sech〜2型初始条件下对模型方程进行数值积分。在我们以前的论文中,我们已经表明,根据材料参数的值,可以检测到五种不同的解决方案类型。在所有情况下,解决方案的一个组成部分都是孤立波或孤立波的集合(孤子),它们可以以恒定的速度和幅度传播,并且在集成的情况下会弹性地(几乎)相互作用。在本文中,还进行了额外的数值实验,以模拟不同孤子集合体,单孤子和孤立波之间的相互作用。

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