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A temporal Galerkin discretization of the charge-current continuity equation

机译:电荷电流连续性方程的时间伽辽金离散化

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In time domain boundary integral equations, scattered fields are computed from a priori unknown electric current and charge densities. In many implementations, the charge density is eliminated from the integral equation prior to discretization, using the charge-current continuity equation. In this contribution, the charge density is explicitly discretized, and the continuity equation is weakly enforced by a space-time Galerkin procedure, leading to a simpler and more consistent implementation. The effects of this discretization scheme on the stability and the accuracy of the resulting solution method are discussed.
机译:在时域边界积分方程中,散射场由先验未知的电流和电荷密度计算。在许多实现中,在离散化之前,使用电荷电流连续性方程从积分方程中消除电荷密度。在这一贡献中,电荷密度被显式离散化,连续性方程被时空伽辽金过程弱地强制执行,导致实现更简单、更一致。讨论了这种离散格式对求解方法的稳定性和精度的影响。

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