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An Efficient Semi-Lagrangian Algorithm for Simulation of Corona Discharges: The Position-State Separation Method

机译:一种模拟电晕放电的高效半拉格朗日算法:位置状态分离法

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An efficient algorithm without flux correction for the simulation of corona discharges is proposed. The algorithm referred to as the position-state separation (POSS) method is used to solve convection-dominated continuity equations commonly present in corona discharges modeling. The proposed solution method combines an Eulerian scheme for the solution of the convective acceleration, the diffusion and the reaction subproblems, and a Lagrangian scheme for the solution of the linear convection subproblem. Several classical numerical experiments in different dimensions and coordinate systems are conducted to demonstrate the excellent performance of POSS regarding low computational cost, robustness, and high resolution. It is shown that the time complexity of the method when dealing with the convection of charged particles increases linearly with the number of unknowns. For the simulation of corona discharges where local electric fields do not change strongly in time, the time step of POSS could be much larger than the Courant-Friedrichs-Lewy time step. These special features enable POSS to have great potential in the modeling of corona discharges in long interelectrode gaps and for long simulation times.
机译:提出了一种无需通量校正的高效电晕放电模拟算法。称为位置状态分离(POSS)方法的算法用于求解电晕放电建模中通常存在的对流主导的连续性方程。所提出的求解方法结合了对流加速,扩散和反应子问题的欧拉方法和线性对流子问题的拉格朗日方法。进行了几个不同尺寸和坐标系的经典数值实验,以证明POSS在低计算成本,鲁棒性和高分辨率方面的出色性能。结果表明,该方法在处理带电粒子对流时的时间复杂度随未知数的增加而线性增加。为了模拟局部电场不会随时间剧烈变化的电晕放电,POSS的时间步长可能比Courant-Friedrichs-Lewy时间步长大得多。这些特殊功能使POSS在长电极间隙和长时间的模拟电晕放电建模方面具有巨大的潜力。

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