COMPUTATIONAL INVESTIGATION OF NANOSCALE SEMICONDUCTOR DEVICES AND OPTOELECTRONIC DEVICES FROM THE ELECTROMAGNETICS AND QUANTUM PERSPECTIVES BY THE FINITE DIFFERENCE TIME DOMAIN METHOD (INVITED REVIEW)

IF 6.7 1区 计算机科学 Q1 Physics and Astronomy Progress in Electromagnetics Research-Pier Pub Date : 2021-01-01 DOI:10.2528/PIER20122201
Huali Duan, W. Fang, W. Yin, Erping Li, and Wenchao Chen
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引用次数: 5

Abstract

In the simulation of high frequency nanoscale semiconductor devices in which electromagnetic (EM) fields and carrier transport are coupled, and optoelectronic devices in which strong interactions between EM fields and charged particles exist, both the Maxwell’s equations and the time-dependent Schrödinger equation (TDSE) need to be solved to capture the interactions between EM and quantum mechanics (QM). One of the numerical simulation methods for solving these equations is the finite difference time domain (FDTD) method. In this review paper, the development of FDTD method applied in EM and QM simulation is discussed. Several widely used FDTD techniques, i.e., explicit, implicit, explicit staggered-time, and Chebyshev methods, for solving the TDSE are introduced and compared. The hybrid approaches based on FDTD method, which are used to solve the PoissonTDSE and Maxwell-TDSE coupled equations for EM-QM simulation, are also discussed. Furthermore, the applications of these simulation methods for nanoscale semiconductor devices and optoelectronic devices are introduced. Finally, a conclusion is given.
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用时域有限差分法从电磁学和量子角度研究纳米级半导体器件和光电子器件(特邀评论)
在电磁场与载流子输运耦合的高频纳米半导体器件以及电磁场与带电粒子之间存在强相互作用的光电器件的模拟中,需要求解麦克斯韦方程和时间相关的Schrödinger方程(TDSE)来捕捉电磁场与量子力学之间的相互作用。求解这些方程的数值模拟方法之一是时域有限差分法(FDTD)。本文综述了时域有限差分法在电磁仿真和量子力学仿真中的应用进展。介绍并比较了几种常用的时域有限差分法,即显式、隐式、显式交错时间法和切比雪夫法。本文还讨论了基于时域有限差分法的混合方法,用于求解电磁- qm仿真中的PoissonTDSE和Maxwell-TDSE耦合方程。此外,还介绍了这些模拟方法在纳米级半导体器件和光电子器件中的应用。最后,给出了结论。
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来源期刊
CiteScore
7.20
自引率
3.00%
发文量
0
审稿时长
1.3 months
期刊介绍: Progress In Electromagnetics Research (PIER) publishes peer-reviewed original and comprehensive articles on all aspects of electromagnetic theory and applications. This is an open access, on-line journal PIER (E-ISSN 1559-8985). It has been first published as a monograph series on Electromagnetic Waves (ISSN 1070-4698) in 1989. It is freely available to all readers via the Internet.
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