Time-Domain Uniform Geometrical Theory of Diffraction for a Curved Wedge

IEEE Transactions on Antennas and Propagation

Volumn 43, Issue 12, 1995, Pages 1375-1382

  Rousseau, Paul R ^a   Pathak, Prabhakar H ^a  

^a OHIO STATE UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ELECTROMAGNETIC WAVE REFLECTION; ELECTROMAGNETIC WAVE SCATTERING; FOURIER TRANSFORMS; FREQUENCY DOMAIN ANALYSIS; GEOMETRY; MATHEMATICAL MODELS; NUMERICAL METHODS; PROBLEM SOLVING; TIME DOMAIN ANALYSIS;

ANALYTICAL FOURIER INVERSION; CONICAL FLOW METHOD; FINITE DIFFERENCE-TIME DOMAIN METHOD; GENERAL TIME IMPULSIVE ASTIGMATIC WAVEFRONT; SPECTRAL THEORY OF TRANSIENTS;

ELECTROMAGNETIC WAVE DIFFRACTION;

EID: 0029544368     PISSN: 0018926X     EISSN: 15582221     Source Type: Journal    
DOI: 10.1109/8.475925     Document Type: Article

References (23)

1. R. G. Kouyoumjian and P. H. Pathak, “A uniform geometrical theory of diffraction for an edge in a perfectly conducting surface,” Proc. IEEE, vol. 62, 1448-1461, Nov. 1974.
2. J. B. Keller and A. Blank, “Diffraction and reflection of pulses by wedges and corners,” Comm. Pure Appl. Math., vol. 4, pp. 75-94, June 1951.
3. F. G. Friedlander, Sound Pulses. Cambridge: Cambridge Univ. Press, 1958.
4. L. B. Felsen and N. Marcuvitz, Radiation and Scattering of Waves. Englewood Cliffs, NJ: Prentice-Hall, 1973.
5. L. B. Felsen, “Propagation and diffraction of transient fields in non-dispersive and dispersive media,” in Transient Electromagnetic Fields, L. B. Felsen, Ed. New York: Springer-Verlag, 1976.
6. “Diffraction of the pulsed field from an arbitrarily oriented electric or magnetic dipole by a perfectly conducting wedge,” SIAM J. Appl. Math, vol. 26, pp. 306-312, Mar. 1974.
7. K. I. Nikoskinen, M. E. Ermutlu, and I. V. Lindell, “Transient image theory for 2-D and 3-D conducting wedge problems,” IEEE Trans. Antennas Propagat., vol. 42, pp. 1515-1520, Nov. 1994.
8. R. Ianconescu and E. Heyman, “Pulsed field diffraction by a perfectly conducting wedge: A spectral theory of transients analysis,” IEEE Trans. Antennas Propagat., vol. 42, pp. 781-789, June 1994.
9. E. Heyman and L. B. Felsen, “Weakly dispersive spectral theory of transients (STT), Part I: Formulation and interpretation,” IEEE Trans. Antennas Propagat., vol. AP-35, 80-86, Jan. 1987.
10. “Weakly dispersive spectral theory of transients (STT), Part II: Evaluation of the spectral integral,” IEEE Trans. Antennas Propagat., vol. AP-35, pp. 574-580, May 1987.
11. E. Heyman, “Weakly dispersive spectral theory of transients (STT), Part III: Applications,” IEEE Trans. Antennas Propagat., vol. AP-35, pp. 1258-1987, Nov. 1987.
12. R. Ianconescu and E. Heyman, “Pulsed field diffraction by a perfectly conducting wedge: Exact solution,” IEEE Trans. Antennas Propagat., vol. 42, pp. 1377-1385, Oct. 1994.
13. E. Heyman and R. Ianconescu, “Pulsed field diffraction by a perfectly conducting wedge: Local scattering models,” IEEE Trans. Antennas Propagat., vol. 43, pp. 519-528, May 1995.
14. T. W. Veruttipong, “Time domain version of the uniform GTD,” IEEE Trans. Antennas Propagat., vol. 38, pp. 1757-1764, Nov. 1990.
15. T. Jirapunth (Veruttipong), “The early-time response of currents and charges induced on perfectly-conducting wedges by transient waves,” Master’s thesis, Dept. Elec. Eng., Ohio State Univ., Columbus, OH, 1979.
16. T. Jirapunth (Veruttipong) and R. G. Kouyoumjian, “Early-time responses of currents and charges on wedges and strips,” in APS Symp. Dig., vol. 2, pp. 590-593, IEEE Ant. Prop. Soc., 1979. Presented at 1979 IEEE APS Symp.
17. P. H. Pathak, “High-frequency techniques for antenna analysis,” Proc. IEEE, vol. 80, pp. 44-65, Jan. 1992.
18. “Techniques for high frequency problems,” in Antenna Handbook: Theory, Application and Design, Y. T. Lo and S. W. Lee, Eds. New York: Van Nostrand Reinhold, 1988, chap. 4.
19. G. Doetsch, Guide to the Applications of the Laplace and Z Transforms. New York: Van Nostrand Reinhold, 1971.
20. H. Bremermann, Distributions, Complex Variables and Fourier Transforms. New York: Addison-Wesley, 1965.
21. E. Beltrami and M. Wohlers, Distributions and the Boundary Values of Functions. Academic, 1966.
22. R. Carmichael and D. Mitrovic, Distributions and Analytic Functions. Wiley, 1989.
23. A. Erdelyi, Ed., Tables of Integral Transforms.New York: Bateman Manuscript Project, McGraw-Hill, 1954.