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存在捕获电子时的离子声波孤子的全动力学模拟研究。

Fully kinetic simulation study of ion-acoustic solitons in the presence of trapped electrons.

机构信息

Centre for Space Research, North-West University, Potchefstroom Campus, Private Bag X6001, Potchefstroom 2520, South Africa.

出版信息

Phys Rev E. 2017 May;95(5-1):053201. doi: 10.1103/PhysRevE.95.053201. Epub 2017 May 2.

DOI:10.1103/PhysRevE.95.053201
PMID:28618607
Abstract

The nonlinear fluid theory developed by Schamel suggests a modified KdV equation to describe the temporal evolution of ion acoustic (IA) solitons in the presence of trapped electrons. The validity of this theory is studied here by verifying solitons' main characteristic, i.e., stability against successive mutual collisions. We have employed a kinetic model as a more comprehensive theory than the fluid one, and utilized a fully kinetic simulation approach (both ions and electrons are treated based on the Vlasov equation). In the simulation approach, these solitons are excited self-consistently by employing the nonlinear process of IA solitons formation from an initial density perturbation (IDP). The effect of the size of IDPs on the chain formation is proved by the simulation code as a benchmark test. It is shown that the IA solitons, in the presence of trapped electrons, can retain their features (both in spatial and velocity direction) after successive mutual collisions. The collisions here include encounters of IA solitons with the same trapping parameter, while differing in size. Kinetic simulation results reveal a complicated behavior during a collision between IA solitons in contrast to the fluid theory predictions and simulations. In the range of parameters considered here, two oppositely propagating solitons rotate around their collective center in the phase space during a collision, independent of their trapping parameters. Furthermore, they exchange some portions of their trapped populations.

摘要

沙梅尔提出的非线性流体理论提出了一个修正的 KdV 方程来描述存在捕获电子时的离子声波(IA)孤子的时间演化。通过验证孤子的主要特征,即抵抗连续相互碰撞的稳定性,研究了该理论的有效性。我们采用了一种比流体理论更全面的动力学模型,并利用了完全的动力学模拟方法(离子和电子都基于 Vlasov 方程进行处理)。在模拟方法中,这些孤子通过初始密度扰动(IDP)从非线性过程中自洽地激发形成 IA 孤子。模拟代码证明了 IDP 的大小对链形成的影响,作为基准测试。结果表明,存在捕获电子时,IA 孤子在连续相互碰撞后仍能保持其特征(在空间和速度方向上)。这里的碰撞包括具有相同捕获参数但大小不同的 IA 孤子之间的相遇。与流体理论预测和模拟相反,动力学模拟结果揭示了 IA 孤子在碰撞过程中的复杂行为。在所考虑的参数范围内,两个反向传播的孤子在碰撞过程中围绕它们在相空间中的集体中心旋转,与它们的捕获参数无关。此外,它们还交换了部分捕获的种群。

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