Covariance operators, Green functions, and canonical stochastic electromagnetic fields

Radio Science

Volumn 40, Issue 5, 2005, Pages 1-12

  Michielsen, B L ^a   Fiachetti, C ^b  

^a ONERA   (France)

^b CNES   (France)

Author keywords

[No Author keywords available]

Indexed keywords

FUNCTIONS; GREEN'S FUNCTION; LINEAR SYSTEMS; RANDOM PROCESSES; TENSORS;

FREE SPACE; LINEAR COMBINATION; PROPAGATING MODES;

ELECTROMAGNETIC FIELD EFFECTS;

EID: 29144490717     PISSN: 00486604     EISSN: None     Source Type: Journal    
DOI: 10.1029/2004RS003086     Document Type: Article

References (15)

1. Agarwal, G. S. (1975), Quantum electrodynamics in the presence of dielectrics and conductors: I. Electromagnetic field response functions and black-body fluctuations in finite geometries, Phys. Rev. A, 11(1), 230-242.
2. Collin, R. E. (1991), Field Theory of Guided Waves, 2nd ed., IEEE Press, Piscataway, N. J.
3. Corona, P., G. Ferrara, and M. Migliaccio (1996), Reverberating chambers as sources of stochastic electromagnetic fields, IEEE Trans. Electromagn. Compat., 38(3), 348-356.
4. de Hoop, A. T. (1974), The N-port receiving antenna and its equivalent network, Philips Res. Rep. 30, special issue in honour of C. Bouwkamp, pp. 302*-315*, Philips Res. Lab., Eindhoven, Netherlands.
5. Fiachetti, C. (2002), Modèles du champ électromagnétique aléatoire pour le calcul du couplage sur un équipement électronique en chambre réverbérante à brassage de modes et validation expérimentale, Ph.D. thesis, Univ. de Limoges, Limoges, France.
6. Fiachetti, C., and B. Michielsen (2003), Electromagnetic random field models for the analysis of coupling inside mode tuned chambers, Electron. Lett., 39(24), 1713-1714.
7. Gbur, G., D. James, and E. Wolf (1999), Energy conservation law for randomly fluctuating electromagnetic fields, Phys. Rev E, 59(4), 4594-4599.
8. Glimm, J., and A. Jaffe (1996), Quantum Physics: A Functional Integral Point of View, Springer, New York.
9. Hill, D. A. (1998), Plane wave integral representation for field in reverberation chambers, IEEE Trans. Electromagn. Compat., 40(3), 209-217.
10. Lehman, T. H. (1993), A statistical theory of electromagnetic fields in complex cavities, Interaction Note 494, U.S. Air Force Weapons Lab., Albuquerque, N. M., May.
11. Mehta, C. L., and E. Wolf (1967), Coherence properties of blackbody radiation III. Cross-spectral tensors, Phys. Rev., 161(5), 1328-1334.
12. Michielsen, B. L. (1985), A new approach to electromagnetic shielding, paper presented at 6th International Zürich Symposium on Electromagnetic Compatibility, Eidg. Tech. Hochsch., Zurich, Switzerland.
13. Rellich, F. (1943), Über das asymptotische Verhalten der Lösungen von ΔM + λu = 0 in unendlichen Gebieten, Jahresber. Dtsch. Math. Verein., 53, 57-64.
14. Setälä, T., K. Blomstedt, M. Kaivola, and A. T. Friberg (2003), Universality of electromagnetic-field correlations within homogeneous and isotropic sources, Phys. Rev. E, 67, 026613.
15. Warne, L. K., and K. S. H. Lee (2001), Some remarks on antenna response in a reverberation chamber, IEEE Trans. Electromagn. Compat., 43(2), 239-240.