Finite-Difference Time-Domain Algorithm for Quantifying Light Absorption in Silicon Nanowires

被引:22
作者
Ee, Ho-Seok [1 ]
Song, Kyung-Deok [1 ]
Kim, Sun-Kyung [1 ]
Park, Hong-Gyu [1 ]
机构
[1] Korea Univ, Dept Phys, Seoul 136701, South Korea
基金
新加坡国家研究基金会;
关键词
absorption cross-section; finite-difference time-domain; light absorption; nanowire; photovoltaic; DISPERSIVE MEDIA; SINGLE; HETEROSTRUCTURES; DESIGN; MODEL;
D O I
10.1002/ijch.201200061
中图分类号
O6 [化学];
学科分类号
0703 ;
摘要
We introduce an accurate and fast finite-difference time-domain (FDTD) method for calculating light absorption in nanoscale optical systems. The dispersive FDTD update equations were derived from auxiliary differential equations (ADE), wherein dispersive media were fitted by various dispersion models including the Drude, Debye, Lorentz, and critical point models. Light absorption in the dispersive media was quantified by calculating polarization pole currents in the ADE. To verify this simulation method, the absorption spectrum of a 300 nm thick silicon film was calculated and compared to an analytic solution. In addition, the absorption cross-section of a single silicon nanowire with a diameter of 300 nm was calculated using monochromatic and broadband light sources. We believe that this reformatted FDTD method is a powerful tool for the design of novel nanophotonic components, including nanowire photovoltaic devices.
引用
收藏
页码:1027 / 1036
页数:10
相关论文
共 50 条
[21]   Dispersive Periodic Boundary Conditions for Finite-Difference Time-Domain Method [J].
ElMahgoub, Khaled ;
Elsherbeni, Atef Z. ;
Yang, Fan .
IEEE TRANSACTIONS ON ANTENNAS AND PROPAGATION, 2012, 60 (04) :2118-2122
[22]   Finite-Difference Time-Domain Simulations of Radon Transport in Porous Media [J].
Tayebi, A. ;
Bezzout, H. ;
El Maghraoui, M. ;
El Faylali, H. .
ATOM INDONESIA, 2020, 46 (03) :171-175
[23]   Finite-Difference Time-Domain Analysis of Ultrasound Backscattering in Cancellous Bone [J].
Hosokawa, Atsushi .
2014 IEEE INTERNATIONAL ULTRASONICS SYMPOSIUM (IUS), 2014, :1328-1331
[24]   A New Look at the Stability Analysis of the Finite-Difference Time-Domain Method [J].
Aksoy, Serkan ;
Ozakin, M. Burak .
IEEE ANTENNAS AND PROPAGATION MAGAZINE, 2014, 56 (01) :293-299
[25]   Finite-difference time-domain analysis of unmagnetized plasma photonic crystals [J].
Liu S. ;
Hong W. ;
Yuan N. .
International Journal of Infrared and Millimeter Waves, 2006, 27 (03) :403-423
[26]   Finite-difference time-domain simulation of dispersive features smaller than the grid spacing [J].
Pernice, W. H. P. ;
Payne, F. P. ;
Gallagher, D. F. G. .
INTERNATIONAL JOURNAL OF NUMERICAL MODELLING-ELECTRONIC NETWORKS DEVICES AND FIELDS, 2007, 20 (06) :311-326
[27]   Three dimensional MPT parallel implementation of the PML algorithm for truncating finite-difference time-domain Grids [J].
Ramadan, Omar .
PARALLEL COMPUTING, 2007, 33 (02) :109-115
[28]   Efficient Finite-Difference Time-Domain Modeling of Time-Varying Dusty Plasma [J].
Kim, Yong-Jin ;
Cho, Jeahoon ;
Jung, Kyung-Young .
JOURNAL OF ELECTROMAGNETIC ENGINEERING AND SCIENCE, 2022, 22 (04) :502-508
[29]   Time-Domain Finite-Difference based Analysis of Induced Crosstalk in Multiwall Carbon Nanotube Interconnects [J].
Kumar, Amit ;
Nehra, Vikas ;
Kaushik, Brajesh Kumar .
NANOENGINEERING: FABRICATION, PROPERTIES, OPTICS, AND DEVICES XIV, 2017, 10354
[30]   Lorentz-Drude Dipoles in the Radiative Limit and Their Modeling in Finite-Difference Time-Domain Methods [J].
Wang, Heming ;
Fan, Shanhui .
ANNALEN DER PHYSIK, 2025, 537 (08)