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An efficient implicit boundary integral solver for the Vlasov-Maxwell system

机译:Vlasov-Maxwell系统的有效隐式边界积分求解器

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Maxwell's equations are an integral part of many plasma models, and therefore robust, efficient solvers are needed in order to attain accurate numerical simulations of plasma. By formulating the Vlasov-Maxwell problem in terms of vector potentials, Maxwell's equation reduces to 4 wave equations, (one for the scalar potential and 3 for the vector potential), forced by the charges and currents as determined by the electron and ion distribution functions. Such problems are challenging because they often involve multiple time and spatial scales, complex geometries, and many particles, which are modeled as moving point sources. Explicit methods are efficient for spatial discretization, but can only take small time steps due to the CFL restriction, and are therefore are unfavorable for long time simulations.
机译:麦克斯韦方程组是许多等离子体模型不可或缺的一部分,因此需要鲁棒,高效的求解器才能获得精确的等离子体数值模拟。通过用矢量势表示Vlasov-Maxwell问题,Maxwell方程可简化为4个波动方程(一个是标量势,一个是3矢量势),这是由电子和离子分布函数确定的电荷和电流推动的。这些问题具有挑战性,因为它们通常涉及多个时间和空间比例,复杂的几何形状以及许多被建模为移动点源的粒子。显式方法对于空间离散有效,但由于CFL限制,只能采取较小的时间步长,因此不利于长时间仿真。

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