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首页> 外文期刊>Modern Physics Letters, B. Condensed Matter Physics, Statistical Physics, Applied Physics >Periodic type and periodic cross-kink wave solutions to the (2+1)-dimensional breaking soliton equation arising in fluid dynamics
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Periodic type and periodic cross-kink wave solutions to the (2+1)-dimensional breaking soliton equation arising in fluid dynamics

机译:在流体动力学中产生的(2 + 1)的周期类型和周期交叉扭转波解波溶液(2 + 1)中断孤子方程

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In this paper, we have acquired the periodic type and cross-kink wave solutions. In this paper, we use the Hirota bilinear method. With the help of the symbolic calculation and applying the used method, we solve the (2+1)-dimensional Breaking Soliton (BS) equation. We obtain some periodic wave and cross-kink wave that have greatly enriched the existing literature on the BS equation. All solutions have been verified back into its corresponding equation with the aid of the Maple package program via the three-dimensional images and density images with the help of Maple, the physical characteristics of these waves are described very well. These will be widely used to describe many interesting physical phenomena in the fields of gas, plasma, optics, acoustics, heat transfer, fluid dynamics, classical mechanics and so on.
机译:在本文中,我们已经获得了周期性类型和交叉扭结波解决方案。 在本文中,我们使用Hirota Bilinear方法。 借助象征性计算并应用了使用的方法,我们解决了(2 + 1)-dimensional断开孤子(BS)方程。 我们获得了一些周期性的波浪和交叉扭结,极大地丰富了对BS方程的现有文献。 借助于枫木的枫木包装,借助于枫木的帮助,所有解决方案都借助于枫木包装程序验证到其相应的等式中,这些波的物理特性很好地描述了这些波的物理特性。 这些将被广泛用于描述天然气,等离子,光学,声学,传热,流体动力学,经典力学等诸多有趣的物理现象。

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