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Lump, mixed lump-stripe and rogue wave-stripe solutions of a (3+1)-dimensional nonlinear wave equation for a liquid with gas bubbles

机译:具有气泡的液体的(3 + 1)维非线性波动方程的整体,混合整体条纹和无赖波浪条纹解

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Liquids with gas bubbles are very common in science, engineering, physics, nature and life. Under investigation in this paper is a (3+1)-dimensional nonlinear wave equation for a liquid with gas bubbles. With respect to the velocity of the liquid-gas bubble mixture, we obtain the lump, rogue wave, mixed lump-stripe soliton and mixed rogue wave-stripe soliton solutions via the symbolic computation. Based on the mixed lump-stripe soliton solutions, we construct the rogue wave and investigate the fusion and fission phenomena between a lump and the one-stripe soliton. We graphically study the mixed lump-stripe soliton under the influence of the parameters beta, gamma, delta and xi, which represent the dispersion, perturbed effect, disturbed wave velocities along the y and z (i.e., the two transverse) directions, respectively. With the decreasing value of beta to -1, the graph from a lump and one-stripe soliton shows a soliton; with the increasing value of gamma to -3, location of the lump moves along the negative x axis; with the value of delta increasing to 0.5, location of the lump moves along the positive x axis; with the increasing value of xi to -3, location and range of the lump soliton keep unchanged. With respect to the velocity of the mixture, we obtain the interaction between a rogue wave and a pair of stripe solitons according to mixed rogue wave-stripe soliton solutions. A lump is provided. (C) 2019 Elsevier Ltd. All rights reserved.
机译:带有气泡的液体在科学,工程,物理,自然和生命中非常普遍。本文正在研究的是带有气泡的液体的(3 + 1)维非线性波动方程。关于液-泡混合物的速度,我们通过符号计算获得了团,流浪,混合条带孤子和混合流浪条带孤子解。基于混合的条带状孤子解,我们构造了无赖波,并研究了块状和单条带孤子之间的融合和裂变现象。我们在参数β,γ,δ和xi的影响下以图形方式研究了混合的块状条纹孤子,这些参数分别代表了沿y和z(即两个横向)方向的色散,扰动效应和受干扰的波速。随着β值减小到-1,块状单条孤子的图形显示出孤子。随着伽玛值增加到-3,肿块的位置沿负x轴移动;当增量值增加到0.5时,肿块的位置沿x轴正方向移动;随着xi值增加到-3,块孤子的位置和范围保持不变。关于混合物的速度,我们根据混合的流浪条带孤子解获得了流浪和一对条纹孤子之间的相互作用。提供一个块。 (C)2019 Elsevier Ltd.保留所有权利。

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