基于时域有限差分和MEMD的电磁波光子晶体解频器设计

IF 0.4 Q4 ENGINEERING, MULTIDISCIPLINARY
Ran Dong, Daisuke Shigeta, Y. Fujita, S. Ikuno
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引用次数: 0

摘要

光子晶体具有带隙特性,可以作为光子波导在结构内部限制和传播电磁波,因此在工业领域得到了广泛的应用。由于光子晶体的这种特性可以通过改变光子结构来传播不同频率的波,因此光子晶体也被应用于频率解复用器的设计中。时域有限差分(FDTD)方法通常用于模拟光子晶体中的电磁波传播,有助于确定频率解复用器所需的带隙。同时,多变量经验模态分解(MEMD)在瞬时频域对多变量信号进行非线性分解。因此,MEMD可以将仿真结果作为多通道信号来考虑,从而验证和可视化所设计的由光子晶体构成的频率解复用器。本研究旨在提出一种利用时域有限差分和MEMD来设计和评估频率解复用器的方法。本文利用光子晶体带隙设计了一种分频器,用于分离两种不同频率的电磁波。然后,将MEMD应用于FDTD仿真的频率解复用器传播结果。研究结果表明,利用光子晶体的带隙特性可以设计出频率解复用器,并且可以利用MEMD在瞬时频域对FDTD方法的仿真结果进行验证和可视化。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Photonic Crystal Frequency Demultiplexer Design for Electromagnetic Wave using FDTD and MEMD
Photonic crystals are widely employed in industry fields due to their bandgap property, which can confine and propagate electromagnetic waves inside the structure as a photonic waveguide. As this property can be adopted to propagate distinct frequency waves by changing the photonic structure, photonic crystals are also applied in frequency demultiplexer design. The finite-difference time-domain (FDTD) method is commonly applied to simulate electromagnetic wave propagations in photonic crystals, helping determine the desired bandgaps for frequency demultiplexers. Meanwhile, the multivariate empirical mode decomposition (MEMD) nonlinearly decomposes multivariate signals in the instantaneous frequency domain. Therefore, MEMD can verify and visualize the designed frequency demultiplexer made of photonic crystals by considering simulation results as a multi-channel signal. This research aims to propose a method to design and evaluate frequency demultiplexers using FDTD and MEMD. In this paper, photonic crystal bandgaps are adopted to design a frequency demultiplexer to separate two different frequency electromagnetic waves. Then, MEMD is employed to the result of frequency demultiplexer propagation simulated by FDTD. Our results reveal that the frequency demultiplexer made of photonic crystals can be designed using the bandgap properties, and its simulation results by FDTD method can be verified and visualized in the instantaneous frequency domain using MEMD.
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