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Finite element implementation of the generalized-Lorenz gauged a-Φ formulation for low-frequency circuit modeling

机译:低频电路建模中广义Lorenz规范a-Φ公式的有限元实现

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The A-Φ formulation with generalized Lorenz gauge is free of catastrophic breakdown at low frequencies. In the formulation, A and Φ are completely separated and Maxwell's equations are reduced into two independent equations pertinent to A and Φ, respectively. This, however, leads to more complicated equations in contrast to the traditional A-Φ formulation, which makes the numerical representation of the physical quantities challenging, especially for A. By virtue of the differential forms theory and Whitney elements, both A and Φ are appropriately represented. The condition of the resultant matrix system is well-controlled as frequency becomes low, even approaches to 0. The generalized-Lorenz gauged A-Φ formulation is applied to model low-frequency circuits at μm lengthscale.
机译:带有广义Lorenz量规的A-Φ公式在低频下没有灾难性的故障。在公式中,A和Φ完全分开,麦克斯韦方程组简化为分别与A和Φ相关的两个独立方程。但是,与传统的A-Φ公式相反,这导致了更复杂的方程,传统的A-Φ公式使物理量的数值表示具有挑战性,尤其是对于A。借助微分形式理论和惠特尼元素,A和Φ都是适当地代表。当频率变低甚至接近0时,所得矩阵系统的条件得到很好的控制。将广义Lorenz规范的A-Φ公式应用于长度为μm的低频电路建模。

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