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Unsplit-field perfectly matched layer implementation for FETD in dispersive media

机译:分散介质中FETD的非分裂场完美匹配层实现

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The scattering of target in dispersive soil is simulated under Gaussian pulse excitation. 2D PML perfectly matched layer (PML) absorbing boundary condition is proposed to truncate computation space for Finite-Element Time-Domain (FETD) in dispersive media. Numerical examples show that the proposed PML-FETD approach has small reflection errors and no late-time instability for simulations. The PML formulations for Debye dispersive are derived. The scattering results excited by Gaussian pulse are calculated. The numerical results of Vector and Nodal based Finite-Element Time-Domain with PML are compared with Finite-Difference Time-Domain. Good agreement is observed.
机译:在高斯脉冲激励下模拟了目标在分散土壤中的散射。提出了吸收边界条件的二维PML完美匹配层(PML)来截断分散介质中有限元时域(FETD)的计算空间。数值算例表明,所提出的PML-FETD方法具有较小的反射误差,并且仿真没有后期不稳定性。推导了用于Debye色散的PML公式。计算了由高斯脉冲激发的散射结果。将基于矢量和节点的带有PML的有限元时间域的数值结果与有限差分时域进行了比较。观察到良好的一致性。

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