Evaluation of a Processing Technique for Transient Data

IEEE Transactions on Electromagnetic Compatibility

Volumn EMC-20, Issue 1, 1978, Pages 165-173

  Mittra, Raj ^c   van Blaricum, Michael L ^b  

^a LAWRENCE LIVERMORE NATIONAL LABORATORY   (United States)

^b Mission Research Corparation ^*  (United States)

^c UNIVERSITY OF ILLINOIS AT URBANA CHAMPAIGN   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

DATA PROCESSING - COMPUTER APPLICATIONS;

ELECTROMAGNETIC WAVES;

EID: 84939710618     PISSN: 00189375     EISSN: 1558187X     Source Type: Journal    
DOI: 10.1109/TEMC.1978.303707     Document Type: Article

References (20)

1. E. K. Miller, A. J. Poggio, and G. J. Burke, “An integro-differential equation technique for the time domain analysis of thin-wire structure-the numerical method,” J. Comput. Phys., vol. 12, p. 24, May 1973.
2. C. L. Bennett, “A technique for computing approximate electromagnetic impulse response of conducting bodies,” Ph.D. dissertation, Purdue University, West Lafayette, IN, Aug. 1968.
3. A. M. Nicolson, C. L. Bennett, D. Lamensdorf, and L. Susman, “Applications of time-domain metrology to the automation of broadband microwave meausrements,” IEEE Trans. Microwave Theory Tech., vol. MTT-20, p. 3, Jan. 1972.
4. R. A. Anderson, J. A. Landt, F. J. Deadrick, and E. K. Miller, “The LLL transient electromagnetic measurement facility: A brief description,” Lawrence Livermore Laboratory, Livermore, CA, Rep. UCRL-51933, Aug. 9, 1974.
5. C. E. Baum, “On the singularity expansion method for the solution of electromagnetic interaction problems,” Interaction Note 88, Dec. 11, 1971.
6. “The singularity expansion method,” in Transient Electro magnetic Fields, L. B. Felsen, Ed. New York: Springer, 1976, ch. 3
7. F. M. Tesche, “On the analysis of scattering and antenna problems using the singularity expansion technique,” IEEE Trans. Antennas. Propagat., vol. AP-21, p. 53, Jan. 1973.
8. L. Marin, “Natural-mode representation of transient scattering from rotationally symmetric perfectly conducting bodies and numerical results for a prolate spheroid,” IEEE Trans. Antennas Propagat., vol. AP-22, pp. 266–274, Mar. 1974.
9. D. R. Wilton and K. R. Umashankar, “Parametric study of an L-shaped wire using the singularity expansion method,” Inter actionNote 152, Nov. 1973.
10. M. L. Van Blaricum and R. Mittra, “Problems and solutions associated with Pronys method for processing transient data,” this issue, pp. 174–182.
11. R. Prony, “Essai experimental et analytique sur les lois de la dilatabilite de fluides elastiques et sur celles del la force expansive de la vapeur de 1’alkool, a differentes temperatures,” J. l ‘Ecole Polytech. (Paris), vol. 1, pp. 24–76, 1795.
12. E. Wittaker and G. Robinson, The Calculus of Observations. New York: Dover, 1967, pp. 369–371.
13. F. B. Hildebrand, Introduction to Numerical Analysis. New York: McGraw-Hill, 1956, pp. 378–382.
14. R. N. McDonough and W. H. Huggins, “Best least-squares representation of signals by exponentials,” IEEE Trans. Automat. Contr., vol. AC-13, pp. 408–412, Aug. 1968.
15. T. Y. Young and W. H. Higgins, “On the representation of electrocardiograms,” IEEE Trans. Bioed. Eng., vol. BME-10, pp. 86–95, July 1963.
16. M. L. Van Blaricum and R. Mittra, “A technique for extracting the poles and residues of a system directly from its transient response,” IEEE Trans. Antennas Propagat., vol. AP-23, pp. 777–781, Nov. 1975.
17. A. J. Berni, “Target identification by natural resonance estimation,” IEEE Trans. Aerosp. Electron. Syst., vol. AES-1 pp. 147–154, Mar. 1975.
18. M. L. Van Blaricum, “Techniques for extracting the complex resonances of a system directly from its transient response,” Ph.D. dissertation, Electrical Engineering Dep., Univ. of Illinois, Urbana, Dec. 1975.
19. Final Report for Work Order 8–37, “Siege 1.2, Data Acquisition Support,” EG&G Albuquerque Division AL-357, Oct. 1969.
20. D. G. Dudley, “Parametric modeling of transient electromagnetic systems,” Radio Sci., to be published, 1977.