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Cylindrical and spherical Akhmediev breather and freak waves in ultracold neutral plasmas

机译:圆柱形和球形Akhmedieviev呼吸和怪物波浪在超薄中性等离子体中

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摘要

The properties of cylindrical and spherical ion-acoustic breathers Akhmediev breather and freak waves in strongly coupled ultracold neutral plasmas (UNPs), whose constituents are inertial strongly coupled ions and weakly coupled Maxwellian electrons, are investigated numerically. Using the derivative expansion method, the basic set of fluid equations is reduced to a nonplanar (cylindrical and spherical)/modified nonlinear Schrodinger equation (mNLSE). The analytical solutions of the mNLSE were not possible until now, so their numerical solutions are obtained using the finite difference scheme with the help of the Dirichlet boundary conditions. Moreover, the criteria for the existence and propagation of breathers are discussed in detail. The geometrical effects due to the cylindrical and spherical geometries on the breather profile are studied numerically. It is found that the propagation of the ion-acoustic breathers in one-dimensional planar and nonplanar geometries is very different. Finally, our results may help to manipulate matter breathers experimentally in UNPs. Published by AIP Publishing.
机译:圆柱形和球形离子声呼吸器AkhMedieviev呼吸和围攻在强耦合超容器中性等离子体(UNP)中的性质,其成分是惯性强耦合离子和弱耦合的Maxwellian电子。使用衍生膨胀方法,基本的流体方程被减少到非平面(圆柱形和球形)/改进的非线性Schrodinger方程(Mnlse)。直到现在,不可能的MNLSE的分析解,因此在Dirichlet边界条件的帮助下使用有限差分方案获得它们的数值溶液。此外,详细讨论了呼吸者存在和传播的标准。在数值上研究了通气曲线上圆柱形和球形几何形状的几何效应。发现离子声呼吸器在一维平面和非平面几何形状中的传播非常不同。最后,我们的结果可能有助于在突发出现的情况下通过实验地操纵物质呼吸。通过AIP发布发布。

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