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Simulations of diocotron instability using a special-purpose computer, MDGRAPE-2

机译:使用专用计算机MDGRAPE-2进行的电子对电子不稳定性的模拟

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The diocotron instability in a low-density non-neutral electron plasma is examined via numerical simulations. For the simulations, a current-vortex filament model and a special-purpose computer, MDGRAPE-2 are used. In the previous work, a simulation method based on the current-vortex filament model, which is called "current-vortex method," is developed. It is assumed that electric current and vorticity have discontinuous filamentary distributions, and both point electric current and point vortex are confined in a filament, which is called "current-vortex filament." In this paper, the current-vortex method with no electric current is applied to simulations of the non-neutral electron plasma. This is equivalent to the traditional point-vortex method. MDGRAPE-2 was originally designed for molecular dynamics simulations. It accelerates calculations of the Coulomb interactions, the van der Waals interactions and so on. It can also be used to accelerate calculations of the Biot-Savart integral. The diocotron modes reproduced by the simulations agree with the result predicted by linear theory. This indicates that the current-vortex method is applicable to problems of the non-neutral plasma. The linear growth rates of the diocotron instability in the simulations also agree with the theoretical ones. This implies that MDGRAPE-2 gives the sufficiently accurate results for the calculations of the current-vortex method. A mechanism of merging of electron clumps is demonstrated by the simulations. It is concluded that the electric field induced by the conducting wall makes the nonlinear stage unstable and causes the clumps to merge. (C) 2003 American Institute of Physics. [References: 25]
机译:通过数值模拟检查了低密度非中性电子等离子体中的电子对电子不稳定性。对于仿真,使用了电流涡流灯丝模型和专用计算机MDGRAPE-2。在先前的工作中,开发了一种基于电流涡流丝模型的仿真方法,称为“电流涡流方法”。假定电流和涡流具有不连续的丝状分布,并且点电流和点涡流都被限制在细丝中,该细丝被称为“电流涡流细丝”。本文将无电流的电流涡旋方法应用于非中性电子等离子体的模拟。这等效于传统的点涡旋方法。 MDGRAPE-2最初设计用于分子动力学模拟。它加快了库仑相互作用,范德华相互作用等的计算。它也可以用来加速Biot-Savart积分的计算。通过模拟重现的电子辐射模式与线性理论预测的结果一致。这表明电流涡旋法适用于非中性等离子体的问题。在模拟中,电子流子不稳定性的线性增长率也与理论值一致。这意味着MDGRAPE-2给出了足够精确的结果用于电流涡旋方法的计算。通过仿真证明了电子团块的合并机制。结论是,导电壁感应的电场使非线性阶段变得不稳定,并导致团块合并。 (C)2003美国物理研究所。 [参考:25]

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