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An Eulerian MHD model for the analysis of magnetic flux compression by expanding diamagnetic fusion plasma sphere

机译:扩展抗磁聚变等离子体球的磁通量压缩的欧拉MHD模型

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The process of magnetic flux compression (MFC) inside a solenoid by expanding diamagnetic plasma sphere produced by an inertial fusion micro-explosions and its application as a direct energy conversion scheme to convert a part of plasma kinetic energy into pulsed electrical energy has been recently reported [1 ]. For a detailed analysis of this concept, an Eulerian multi-material MHD model is developed using magnetic vector potential formulation for electro-magnetic field calculations and classical volume-of-fluid method for material interface tracking. The diffusion term in the magnetic induction equation is solved implicitly while the advection terms are computed using a second-order MUSCL scheme. An iteration procedure using ADI scheme is used for the free space field calculation. In this paper, we describe the details of the new MHD model, its validation against the semi-analytical solutions (for magnetic Reynolds number »1) of magnetic convective-diffusion equations and application to explore the concept of MFC by expanding plasma sphere. The simulation results show that the algorithm is capable of handling complex plasma dynamics inside the MFC system. Also, the results indicate the development and the evolution of MRT like instability near the stagnation point. The magnetic field diffusion into the plasma during the expansion phase is found to be negligible.
机译:最近已经报道了通过扩大由惯性聚变微爆炸产生的反磁等离子体球体而在螺线管内部进行磁通量压缩(MFC)的过程,并将其用作将部分等离子体动能转换为脉冲电能的直接能量转换方案。 [1]。为了对此概念进行详细分析,开发了一种欧拉多材料MHD模型,该模型使用磁矢量势公式进行电磁场计算,并使用经典的流体体积方法进行材料界面跟踪。磁感应方程中的扩散项是隐式求解的,而对流项是使用二阶MUSCL方案计算的。使用ADI方案的迭代过程用于自由空间场计算。在本文中,我们描述了新的MHD模型的细节,针对磁对流扩散方程的半解析解(对于磁雷诺数»1)进行了验证,并通过扩展等离子体球探索MFC的概念。仿真结果表明,该算法能够处理MFC系统内部的复杂等离子体动力学。同样,结果表明MRT的发展和演变,如在停滞点附近的不稳定性。发现在膨胀阶段扩散到等离子体中的磁场可以忽略不计。

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