Maximum field inside a reverberation chamber modeled by the generalized extreme value distribution

IEEE Transactions on Electromagnetic Compatibility

Volumn 49, Issue 1, 2007, Pages 104-113

  Orjubin, Gérard ^a  

^a FEDERAL UNIVERSITY OF CEARÁ   (Brazil)

Author keywords

Extreme order statistics; Generalized extreme value (GEV) distribution; L moments; Modal finite element method; Monte Carlo simulation; Reverberation chamber (RC)

Indexed keywords

ASYMPTOTIC ANALYSIS; COMPUTER SIMULATION; FINITE ELEMENT METHOD; MODAL ANALYSIS; MONTE CARLO METHODS; STATISTICS;

EXTREME ORDER STATISTICS; GENERALIZED EXTREME VALUE DISTRIBUTION; REVERBERATION CHAMBER;

REVERBERATION;

EID: 33947608479     PISSN: 00189375     EISSN: None     Source Type: Journal    
DOI: 10.1109/TEMC.2006.888172     Document Type: Article

References (17)

1. D.A. Hill, "Electromagnetic theory of reverberation chamber," Nat. Inst. Standards Technol., Boulder, CO, NIST Tech. Note 1506, 1998.
2. J. M. Ladbury, G. H. Koepke, and D. G. Camell, "Evaluation of the NASA Langley Research Center Mode-Stirred Chamber Facility," Nat. Inst. Standards Technol., Boulder, CO, NIST Tech. Note 1508, 1999.
3. IEC 61000-4-21 Electromagnetic Compatibility: Reverberation Chamber Test Methods. Intern. Electrotech. Commission (IEC), Genève, Switzerland, Aug. 2003.
4. G. Orjubin, E. Richalot, S. Mengué, and O. Picon, "Statistical model of an undermoded reverberation chamber," IEEE Trans. Electromag. Compat., vol. 48, no. 1, pp. 248-251, Feb. 2006.
5. R. A. Fisher and L. H. C. Tippett, "Limiting forms of frequency distributions of the largest or smallest member of a sample," Proc. Cambridge Philosophical Soc., pp. 180-190, vol. 24, 1928.
6. Q. Wu, Q. Qiu, and M. Pedram, "Estimation of peak power dissipation in VLSI circuits using the limiting distributions of extreme order statistics," IEEE Trans. Comput. Aided Des., vol. 20, no. 8, pp. 942-956, Aug. 2001.
7. M. Crawford, "Evaluation of a reverberation chamber facility for performing EM radiated fields susceptibility measurements," NBSIR 81-1638, Jan. 1981.
8. J. Galambos, The Asymptotic Theory of Extreme Order Statistics. New York: Wiley, 1987.
9. Clifford and and Cohen, "The reflected Weibull distribution," Technometrics, vol. 15, no. 4, pp. 867-873, Nov. 1973.
10. H. Hirose, "Maximum likelihood estimation in the 3-parameter Weibull distribution. A look through the generalized extreme-value distribution," IEEE Trans. Dielectr. Electr. Insul., vol. 3, no. 1, pp. 43-55, Feb. 1996.
11. J. Galambos and N. Macri, "Classical extreme value model and prediction of extreme winds," J. Struct. Eng., vol. 125, no. 7, pp. 792-794, Jul. 1999.
12. S. Kotz and S. Nadarajah, Extreme Value Distributions: Theory and Applications. Singapore: World Scientific, 2001.
13. J. R. M. Hosking, "L-Moments: Analysis and estimation of distributions using linear combinations of order statistics," J. Royal Statist. Soc. Series B, vol. 52, no. 1, pp. 105-124, 1990.
14. J. R. M. Hosking, J. R. Wallis, and E. F. Wood, "Estimation of the generalized extreme-value distribution by the method of probability-weighted moments," Technometrics, vol. 27, no. 3, pp. 251-261, Aug. 1985.
15. C. F. Bunting, "Shielding effectiveness in a two-dimensional reverberation chamber using finite-element techniques," IEEE Trans. Electromagn. Compat., vol. 45, no. 3, pp. 548-552, Aug. 2003.
16. J. M. Ladbury, "Monte Carlo simulation of reverberation chambers," presented at the 18th Digit. Avionics Syst. Conf., St. Louis, MO, Oct. 1999.
17. G. Orjubin, E. Richalot, S. Mengué, and O. Picon, "Modal representation of a reverberation chamber for a parametric analysis of the field uniformity," in Proc. EMC Zurich 2005, Top. Meeting Reverberation Chamber, Zurich, Switzerland, Feb. 2005, pp. 133-136.