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Corrective meshless particle formulations for time domain Maxwell’s equations

机译:时域麦克斯韦方程的校正无网格颗粒配方

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摘要

In this paper a meshless approximation of electromagnetic (EM) field functions and relative differential operators based on particle\udformulation is proposed. The idea is to obtain numerical solutions for EM problems by passing up the mesh generation usually required to compute derivatives, and by employing a set of particles arbitrarily placed in the problem domain. The meshless Smoothed Particle Hydrodynamics method has been reformulated for solving the time domain Maxwell’s curl equations. The consistency of the discretized model is investigated and improvements in the approximation are obtained by modifying the numerical process. Corrective algorithms preserving meshless consistency are presented and successfully used. Test problems, dealing with even and uneven particles distribution, are simulated to validate the proposed methodology, also by introducing a comparison with analytical\udsolution.
机译:本文提出了一种基于粒子\过公式化的电磁场函数和相对微分算子的无网格近似方法。这个想法是通过计算通常需要计算导数的网格生成,并通过使用任意放置在问题域中的一组粒子来获得EM问题的数值解。重新设计了无网格平滑粒子流体动力学方法,以求解时域麦克斯韦的卷曲方程。研究离散模型的一致性,并通过修改数值过程获得近似值的改进。提出并成功使用了保持无网格一致性的纠正算法。还通过与分析\解决方案进行比较,模拟了处理均匀和不均匀颗粒分布的测试问题,以验证所提出的方法。

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