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New 3D MHD algorithm: the distribution function method

机译:新的3D MHD算法:分布函数法

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A new three-dimensional (3D) magnetohydrodynamic (MHD) algorithm is described. The 3D MHD equations are solved in conservative form using a finite-volume scheme. The hydrodynamic variables in a cell are updated by calculating fluxes across the cell interfaces. The fluxes of mass, momentum and energy across cell interfaces are calculated by integrating a Boltzmann-like distribution function over velocity space. The novel feature of the method is that the distribution function incorporates most of the electromagnetic terms. In addition, the electric field along cell edges, which is used to update the magnetic field at cell faces, is also calculated using the Boltzmann-like distribution function. An important aspect of the method is that it provides a theoretical framework to incorporate additional terms in the 3D MHD equations (e.g. an anisotropic ion stress tensor and anisotropic temperature distributions).
机译:描述了一种新的三维(3D)磁流体动力学(MHD)算法。使用有限体积方案以保守形式求解3D MHD方程。通过计算跨单元界面的通量来更新单元中的流体力学变量。跨细胞界面的质量,动量和能量通量是通过积分速度空间上的玻尔兹曼样分布函数来计算的。该方法的新颖之处在于,分布函数包含了大多数电磁项。此外,还使用玻尔兹曼样分布函数来计算沿细胞边缘的电场,该电场用于更新细胞表面的磁场。该方法的一个重要方面是,它提供了一个理论框架,可以将其他项纳入3D MHD方程中(例如各向异性离子应力张量和各向异性温度分布)。

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