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Three-dimensional dispersive hybrid implicit-explicit finite-difference time-domain method for simulations of graphene

机译:三维色散混合隐式显式时域有限域模拟石墨烯

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摘要

A dispersive hybrid implicit explicit finite-difference time-domain (HIE-FDTD) method is presented in this paper. Surface conductivity of the graphene is incorporated into the HIE-FDTD method directly through an auxiliary difference equation. The time step size in proposed method has no relation with the fine spatial discretization, so it is very useful for the simulation of the graphene when it needs to be discretized across its thickness. The stability condition of this method is not only determined by the spatial cell sizes Delta x and Delta z, but also related with the surface conductivity of the graphene. The computational accuracy and efficiency of this method are demonstrated through numerical examples. The results show that with reasonable accuracy, the memory requirement and computation time of the dispersive HIE-FDTD method are both considerably reduced as compared with those of the conventional FDTD method and LOD-FDTD method. (C) 2016 Elsevier B.V. All rights reserved.
机译:本文提出了一种色散混合隐式显式时域有限差分法(HIE-FDTD)。石墨烯的表面电导率通过辅助差分方程直接合并到HIE-FDTD方法中。所提出的方法中的时间步长与精细的空间离散无关,因此当需要在整个厚度上离散石墨烯时,它对于模拟石墨烯非常有用。该方法的稳定性条件不仅取决于空间像元尺寸Delta x和Delta z,而且还与石墨烯的表面电导率有关。通过数值算例说明了该方法的计算精度和效率。结果表明,与传统的FDTD方法和LOD-FDTD方法相比,色散HIE-FDTD方法的内存需求量和计算时间均显着降低。 (C)2016 Elsevier B.V.保留所有权利。

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