Solution of TE Scattering by a Resistive Strip Grating Over Grounded Dielectric Multilayers 


Vol. 31,  No. 9, pp. 913-919, Sep.  2006


PDF
  Abstract

In this paper, TE(transverse electric) scattering problems by a resistive strip grating over grounded dielectric multilayers according to the strip width and grating period, the relative permittivity and thickness of dielectric multilayers, and incident angles of a TE plane wave are analyzed by applying the FGMM(Fourier-Galerkin Moment Method) known as a numerical procedure. The induced surface current density is simply expanded in a Fourier series by using the exponential function as a simple function. Generally, the relected power gets increased according as the relative permittivity and thickness of dielectric multilayers gets increased, the sharp variations of the reflected power are due to resonance effects that take place and were previously called wood's anomallies???. To verify the validity of the proposed method, the numerical results of normalized reflected power for the uniform resistivity R = 0 as a conductive strip case show in good agreement with those in the existing paper.

  Statistics
Cumulative Counts from November, 2022
Multiple requests among the same browser session are counted as one view. If you mouse over a chart, the values of data points will be shown.


  Cite this article

[IEEE Style]

U. Yoon, "Solution of TE Scattering by a Resistive Strip Grating Over Grounded Dielectric Multilayers," The Journal of Korean Institute of Communications and Information Sciences, vol. 31, no. 9, pp. 913-919, 2006. DOI: .

[ACM Style]

Uei-Joong Yoon. 2006. Solution of TE Scattering by a Resistive Strip Grating Over Grounded Dielectric Multilayers. The Journal of Korean Institute of Communications and Information Sciences, 31, 9, (2006), 913-919. DOI: .

[KICS Style]

Uei-Joong Yoon, "Solution of TE Scattering by a Resistive Strip Grating Over Grounded Dielectric Multilayers," The Journal of Korean Institute of Communications and Information Sciences, vol. 31, no. 9, pp. 913-919, 9. 2006.