Study of the Electromagnetic Resonances of a Cavity with an Aperture Using Numerical Method and Equivalent Circuit Method
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Study of the Electromagnetic Resonances of a Cavity with an Aperture Using Numerical Method and Equivalent Circuit Method

Authors: Ming-Chu Yin, Ping-An Du

Abstract:

The shielding ability of a shielding cavity with an aperture will be greatly degraded at resonance frequencies, and the resonance modes and frequencies are affected by aperture resonances and aperture-cavity coupling, which are closely related with aperture sizes. The equivalent circuit method and numerical method of Transmission Line Matrix (TLM) are used to analyze the effects of aperture resonances and aperture-cavity coupling on the electromagnetic resonances of a cavity with an aperture in this paper. Both analytical and numerical results show that the resonance modes of a shielding cavity with an aperture consist of cavity resonance modes and aperture resonance modes, and the resonance frequencies will shift with the change of the aperture sizes because of the aperture resonances and aperture-cavity coupling. Variation rules of electromagnetic resonances with aperture sizes for a cavity with an aperture are given, which will be useful for design of shielding cavities.

Keywords: Aperture-cavity coupling, equivalent circuit method, resonances, shielding equipment.

Digital Object Identifier (DOI): doi.org/10.5281/zenodo.1109251

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[1] M. Li, J. Nuebel, J. L. Drewniak, etc., “EMI from cavity modes of shielding enclosures-FDTD modeling and measurements,” IEEE Trans. Electromagn. Compat., 42(1), pp. 29–38, Feb. 2000.
[2] B. Audone and M. Balma, “Shielding effectiveness of apertures in rectangular cavities,” IEEE Trans. Electromagn. Compat., vol. 31, no. 1, pp. 102–106, Feb. 1989.
[3] B. L. Nie, P. A. Du, Y. T. Yu, and Z. Shi, “Study of the shielding properties of enclosures with apertures at higher frequencies using the transmission-line modeling method,” IEEE Trans. Electromagn. Compat., vol. 53, no. 1, pp. 73–81, Feb. 2011.
[4] D. Ren and P. A. Du, “Numerical simulation of the shielding effectiveness of enclosure with apertures,” in Proc. IEEE Int. Conf. Mechatronics Autom., Aug. 2012, pp. 843–848.
[5] M. P. Robinson, T. M. Benson, C. Christopoulos, etc., “Analytical formulation for the shielding effectiveness of enclosures with apertures,” IEEE Trans. Electromagn. Compat., 40(3), pp. 240–248, Aug. 1998.
[6] T. Konefal, J. F. Dawson, A. C. Marvin, M. P. Robinson, and S. J. Porter, “A fast multiple mode intermediate level circuit model for the prediction of shielding effectiveness of a rectangular cavity containing a rectangular aperture,” IEEE Trans. Electromagn. Compat., vol. 47, no. 4, pp. 678–691, Nov. 2005.
[7] J. G. Wang, G. Z. Liu, and J. S. Zhou, “Investigations on function for linear coupling of microwaves into slots,” High Power Laser and Particle Beams, 15(11), pp. 1093–1099, Nov. 2003.
[8] Y. K. Cho and J. E. Park, “Aperture-body resonance (ABR) and transmission-cavity resonance (TCR) conditions in aperture coupling problems,” in Proc. 37th Euro Microwave Conf., Munich, Oct. 2007. pp. 424–427
[9] C. H. Liang and D. K. Cheng, “Electromagnetic fields coupled into a cavity with a slot-aperture under resonant conditions,” IEEE Trans. on antennas and propagation, 30(4), pp. 664–672, Jul. 1982.
[10] R. Cockrell, “The input admittance of the rectangular cavity-backed slot antenna,” IEEE Trans. Antenna Propagat., 24(3), pp. 228–294, May 1976.
[11] K. C. Gupta, R. Garg, and I. J. Bahl, Microstrip Lines and Slotlines, 2nd ed. Norwood, MA: Artech House, 1996.
[12] M. C. Yin and P. A. Du, “An improved circuit model for the prediction of shielding effectiveness and resonances of an enclosure with apertures (Periodical style—Submitted for publication),” IEEE Trans. Electromagn. Compat., submitted for publication.
[13] O. P. Gandihi, Microwave Engineering and Applications. New York: Pergamon, 1981.
[14] D. M. Pozar, Microwave Engineering, 2nd ed. New York: Wiley, 1998.
[15] W. J. R. Hoefer, “The transmission-line matrix method—theory and applications,” IEEE Trans. Microw. Theory Tech., vol. MTT-33, no. 10, pp. 882–893, Oct. 1985.
[16] P. B. Johns, “A symmetrical condensed node for the TLM method,” IEEE Trans. Microw. Theory Tech., vol. MTT-35, no. 4, pp. 370–377, Apr. 1987.