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Two-Fluid Simulations of Collisionless Reconnection and the Z-Pinch using the Discontinuous Galerkin Method

机译:使用不连续Galerkin方法进行无碰撞重新连接和Z捏的两流体模拟

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Summary form only given. Computational magnetohydrodynamics continues to be an important area of numerical plasma physics research. However, in many situations the magnetohydrodynamic model does not properly describe important plasma physics. This is particularly true for such phenomena as collisionless reconnection for which the Hall term and electron inertia become important. Furthermore, it is believed that electron inertia may generally be important in regions where the electrons are unmagnetized due to very low magnetic fields such as in the core of a Z-pinch. In this paper a multi-dimensional two-fluid algorithm using an advanced technique, the discontinuous Galerkin method, is developed and numerical results to such problems as the GEM challenge magnetic reconnection problem and the development of sausage mode instabilities in a Z-pinch are presented in the two-fluid framework
机译:仅提供摘要表格。计算磁流体动力学仍然是数值等离子体物理研究的重要领域。但是,在许多情况下,磁流体动力学模型不能正确地描述重要的等离子体物理学。对于诸如霍尔碰撞和电子惯性很重要的无碰撞重新连接等现象,尤其如此。此外,据信电子惯性通常在由于极低磁场而使电子未被磁化的区域中很重要,例如在Z形夹的芯中。本文提出了一种使用先进技术的二维双流体算法,即不连续Galerkin方法,并给出了针对GEM挑战磁重连接问题和Z型夹心香肠模式不稳定性发展等问题的数值结果。在双流体框架中

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