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Numerical simulation using ADI-FDTD method to estimate shielding effectiveness of thin conductive enclosures | IEEE Journals & Magazine | IEEE Xplore

Numerical simulation using ADI-FDTD method to estimate shielding effectiveness of thin conductive enclosures


Abstract:

Numerical simulations were run using the alternating-direction implicit-finite-difference time-domain (ADI-FDTD) method to calculate the shielding effectiveness of variou...Show More

First Page of the Article

Abstract:

Numerical simulations were run using the alternating-direction implicit-finite-difference time-domain (ADI-FDTD) method to calculate the shielding effectiveness of various enclosures. The enclosures were composed of very thin conductive sheets, which are generally fabricated using conductive paints or electroless plating techniques on plastic surfaces. In this case, very fine cells must be used for finite-difference time-domain (FDTD) modeling. In the conventional FDTD method, fine cells reduce the time-step size because of the Courant-Friedrich-Levy (CFL) stability condition, which results in an increase in computational effort, such as the central processing unit (CPU) time. In the ADT-FDTD method, on the other hand, a larger time-step size than allowed by the CFL stability condition limitation can be set because the algorithm of this method is unconditionally stable. Consequently, an increase in computational efforts caused by fine cells can be prevented. The results from the ADI-FDTD method were compared with results from the conventional FDTD method, analytical solutions, and experimental data. These results clearly agree quite well, and the required CPU time for the ADI-FDTD method can be much shorter than that for the FDTD method.
Published in: IEEE Transactions on Microwave Theory and Techniques ( Volume: 49, Issue: 6, June 2001)
Page(s): 1060 - 1066
Date of Publication: 07 August 2002

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First Page of the Article

Citations are not available for this document.

I. Introduction

IN RECENT years, it has become increasingly important to estimate the electromagnetic shielding effectiveness (SE) of the cases that enclose various types of electronic equipment. For optimal cost efficiency, using a numerical technique during the design phase of the equipment is indispensable for estimating the SE of various shapes and materials for these enclosures. The finite-difference time-domain (FDTD) method [1] is well known as being one of the most useful numerical techniques for such problems. However, for calculating the effectiveness of an enclosure whose thickness is much smaller than the operating wavelength, the conventional FDTD method has a disadvantage. For the FDTD modeling, very fine cells must be used in the region with thin sheets, and these fine cells reduce the time-step size because of the Courant–Friedrich–Levy (CFL) stability condition [2], which results in an increase in computational effort, such as the CPU time. In fact, several micrometer-thick thin shielding sheets, which are generally fabricated using conductive paints or electroless plating techniques on plastic surfaces, are often used today, thus, the inefficiency of the FDTD method is a very serious issue for optimizing the design process.

Cites in Papers - |

Cites in Papers - IEEE (8)

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1.
Zhenyu Huang, Guangwen Pan, Rodolfo Diaz, "A Hybrid ADI and SBTD Scheme for Unconditionally Stable Time-Domain Solutions of Maxwell's Equations", IEEE Transactions on Advanced Packaging, vol.31, no.1, pp.219-226, 2008.
2.
Zhizhang Chen, "Unconditionally stable finite-difference time-domain methods and their applications", Proceedings. ICCEA 2004. 2004 3rd International Conference on Computational Electromagnetics and Its Applications, 2004., pp.PS/13-PS/16, 2004.
3.
S. Le Maguer, A. Peden, D. Bourreau, M.M. Ney, "Split-step TLM (SS TLM)-a new scheme for accelerating electromagnetic-field simulation", IEEE Transactions on Microwave Theory and Techniques, vol.52, no.4, pp.1182-1190, 2004.
4.
Chenghao Yuan, Zhizhang Chen, "On the modeling of conducting media with the unconditionally stable ADI-FDTD method", IEEE Transactions on Microwave Theory and Techniques, vol.51, no.8, pp.1929-1938, 2003.
5.
Chenghao Yuan, Zhizhang Chen, "Efficient computation of thin-layer structures with the unconditionally stable ADI-FDTD method", IEEE MTT-S International Microwave Symposium Digest, 2003, vol.2, pp.1133-1136 vol.2, 2003.
6.
Young-Seek Chung, T.K. Sarkar, Baek Ho Jung, M. Salazar-Palma, "An unconditionally stable scheme for the finite-difference time-domain method", IEEE Transactions on Microwave Theory and Techniques, vol.51, no.3, pp.697-704, 2003.
7.
S.G. Garcia, Tae-Woo Lee, S.C. Hagness, "On the accuracy of the ADI-FDTD method", IEEE Antennas and Wireless Propagation Letters, vol.1, pp.31-34, 2002.
8.
Chenghao Yuan, Zhizhang Chen, "Towards accurate time-domain simulation of highly conductive materials", 2002 IEEE MTT-S International Microwave Symposium Digest (Cat. No.02CH37278), vol.2, pp.1135-1138 vol.2, 2002.

Cites in Papers - Other Publishers (2)

1.
Young-seek Chung, Tapan K. Sarkar, Baek Ho Jung, "A New FDTD Solution Method without A Marching-On-In-Time Scheme Using Laguerre Polynomials", Ultra-Wideband, Short-Pulse Electromagnetics 6, pp.231, 2003.
2.
Anping Zhao, "The influence of the time step on the numerical dispersion error of an unconditionally stable 3-D ADI-FDTD method: A simple and unified approach to determine the maximum allowable time step required by a desired numerical dispersion accuracy", Microwave and Optical Technology Letters, vol.35, no.1, pp.60, 2002.
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