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Solving metamaterial Maxwell's equations via a vector wave integro-differential equation

机译:通过矢量波积分微分方程求解超材料麦克斯韦方程

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In this paper, we discuss the time-domain metamaterial Maxwell's equations. One major contribution of this paper is that after some effort we find that the metamaterial Maxwell's equations can be beautifully reduced to a vector wave integro-differential equation involving just one unknown, which is quite similar to that obtained from the standard Maxwell's equations in vacuum. Then we study the existence and uniqueness of this new modeling equations, and propose a fully-discrete finite element method to solve this model. Numerical results justifying our analysis are presented. This discovery shall make simulation of metamaterials much more efficient than the previous works.
机译:在本文中,我们讨论了时域超材料麦克斯韦方程。本文的主要贡献在于,经过一番努力,我们发现超材料麦克斯韦方程可以精美地简化为仅涉及一个未知数的矢量波积分微分方程,这与在真空中从标准麦克斯韦方程获得的近似。然后,我们研究了这种新的建模方程的存在性和唯一性,并提出了一种完全离散的有限元方法来求解该模型。给出了证明我们分析合理的数值结果。这一发现将使超材料的模拟比以前的工作更有效率。

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