FDTD Simulations of Modulated Metasurface by Surface Impedance Boundary Condition

Author(s):  
Yuhan Zuo ◽  
Xinyu Fang ◽  
Mengmeng Li ◽  
Dazhi Ding ◽  
Rushan Chen
2017 ◽  
Vol 11 (9) ◽  
pp. 1197-1202 ◽  
Author(s):  
Yunlong Mao ◽  
Atef Z. Elsherbeni ◽  
Tao Jiang ◽  
Si Li

2019 ◽  
Vol 6 ◽  
pp. 17
Author(s):  
Toru Uno ◽  
Takuji Arima ◽  
Akihide Kurahara

This paper investigates an FDTD modeling method for precisely calculating the characteristics of a single, that is, a nonperiodic antenna located above a metasurface that consists of an infinite periodic conducting element on a flat dielectric substrate. The original FDTD method requires enormous computational resources to analyze such structures because an appropriate periodic boundary condition (PBC) is not supported, and a brute force approach has to be used for this reason. Another option is to use the array scanning method in which a single source is synthesized from a superposition of infinite phased array of point sources. In this method, some problems such as a mutual coupling between the single antenna and the metasurface, a computational error contained in a numerical integration over the Brillouin zone and so on have not been resolved yet. In order to resolve these difficulties and to reduce computational resources, a surface impedance boundary condition (SIBC) is incorporated into the FDTD method in this paper. The validity of the method is numerically confirmed by calculating an input impedance and a radiation pattern of a horizontal dipole antenna located above the metasurface.


2012 ◽  
Vol 2012 ◽  
pp. 1-6
Author(s):  
Gang Zheng ◽  
Bing-Zhong Wang

A high-order compact two-dimensional finite-difference frequency-domain (2D FDFD) method is proposed for the analysis of the dispersion characteristics of waveguides. A surface impedance boundary condition (SIBC) for the high-order compact 2D FDFD method is also given to model lossy metal waveguides. Four transverse field components are involved in the final eigenequation. Numerical examples are given, which show that this high-order compact 2D FDFD method is more efficient than the low-order compact 2D FDFD method and has a less storage cost.


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