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首页> 外文期刊>IEEE Transactions on Antennas and Propagation >Analysis of Nonlinear Metallic Metasurface Elements Using Maxwell-Hydrodynamic Model With Time-Domain Perturbation Method
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Analysis of Nonlinear Metallic Metasurface Elements Using Maxwell-Hydrodynamic Model With Time-Domain Perturbation Method

机译:时域扰动法使用麦克斯韦 - 流体动力模型的非线性金属元表面元件分析

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摘要

A time-domain perturbation method (TDPM) for simulating nonlinear metallic metasurface elements with Maxwell-hydrodynamic model is presented. Finite-difference time-domain (FDTD) method is implemented to the model with peculiar boundary conditions on metallic surfaces. A complete numerical algorithm is developed accordingly. The stability of the algorithm is analyzed, and corresponding stable conditions are derived. Several nonlinear metallic metasurface elements are computed by the proposed algorithm with the numerical results agreeing with references. The proposed algorithm could achieve wideband full-wave nonlinear simulations for nonlinear metallic metasurfaces and is able to analyze linear and nonlinear responses separately, not only helping the detailed study of nonlinear mechanisms but also guaranteeing the iteration stability of the whole algorithm. Both the bulky and surface nonlinear effects could be computed simultaneously in the proposed algorithm, which improves its accuracy on calculating nonlinear responses.
机译:提出了一种用于模拟具有Maxwell-流体动力模型的非线性金属元表面元件的时域扰动方法(TDPM)。有限差分时间域(FDTD)方法用于在金属表面上具有特殊边界条件的模型。相应地开发了一种完整的数值算法。分析了算法的稳定性,得到了相应的稳定条件。几种非线性金属元质面积元素由所提出的算法计算,其中数值结果达成了参考。所提出的算法可以实现非线性金属元法的宽带全波非线性模拟,并且能够分开分析线性和非线性响应,不仅有助于非线性机制的详细研究,而且还保证了整个算法的迭代稳定性。可以在所提出的算法中同时计算庞大和表面非线性效果,这提高了其对计算非线性响应的准确性。

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