Reflections, Diffractions, and Surface Waves for an Interior Impedance Wedge of Arbitrary Angle

IEEE Transactions on Antennas and Propagation

Volumn 37, Issue 7, 1989, Pages 927-935

  Griesser, Timothy ^a   Balanis, Constantine A ^b  

^a HEWLETT PACKARD COMPANY   (United States)

^b ARIZONA STATE UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

MATHEMATICAL TECHNIQUES--INTEGRAL EQUATIONS; SURFACE WAVES;

DIFFRACTION COEFFICIENT; INTERIOR IMPEDANCE WEDGE; MULTIPLY REFLECTED FIELDS; PLANE WAVE ILLUMINATION; SURFACE WAVE TRANSITION FIELD; UNIFORM GEOMETRICAL THEORY OF DIFFRACTION;

ELECTROMAGNETIC WAVES;

EID: 0024699812     PISSN: 0018926X     EISSN: 15582221     Source Type: Journal    
DOI: 10.1109/8.29387     Document Type: Article

References (14)

1. G.D. Maliuzhinets, “Excitation, reflection and emission of surface waves from a wedge with given face impedances,”Vol 3 pp 752-755 1958.
2. G. D. Malyughinetz (Maliuzhinets), “Das Sommerfeldsche Integral und die Losung von Beugungsaufgaben in Winkelgebieten,” Ann. Phys., folge 7, band 6, heft 1–2, pp. 107–112, 1960.
3. O. M. Bucci and G. Franceschetti, “Electromagnetic scattering by a half plane with two face impedances,” Radio Sci., vol. 11, no. 1, pp. 49–59, Jan. 1976.
4. R. Tiberio, G. Pelosi, and G. Manara, “A uniform GTD formulation for the diffraction by a wedge with impedance faces,” IEEE Trans. Antennas Propagat., vol. AP-33, no. 8, pp. 867–873, Aug. 1985.
5. M. I. Herman and J. L. Volakis, “High frequency scattering from canonical impedance structures,” Univ. Michigan Radiation Lab., Ann Arbor, MI, Tech. Rep. 389271-T, May 1987, pp. 88–101.
6. J. J. Bowman, “High-frequency backscattering from an absorbing infinite strip with arbitrary face impedances,” Canadian J. Phys., vol. 45, pp. 2409–2430, 1967.
7. T. B. A. Senior, “A note on impedance boundary conditions,” Canadian J. Phys., vol. 40, no. 5, pp. 663–665, May 1962.
8. R. G. Kouyoumjian and P. H. Pathak, “A uniform geometrical theory of diffraction for an edge on a perfectly conducting surface,” Proc. IEEE, vol. 62, no. 11, pp. 1448–1461, Nov. 1974.
9. P. H. Pathak and R. G. Kouyoumjian, “The dyadic diffraction coefficient for a perfectly conducting wedge,” Ohio State Univ. ElectroSci. Lab., Columbus, OH, Tech. Rep. 2183–4, June 1970.
10. L. B. Felsen and N. Marcuvitz, Radiation and Scattering of Waves. Englewood Cliffs, NJ: Prentice-Hall, 1973, p. 399.
11. P. C. Clemmow, The Plane Wave Spectrum Representation of Electro magnetic Fields. Oxford: Pergamon, 1966, pp. 43–58.
12. V. Y. Zavadskii and M. P. Sakharova, “Application of the special function Ψ Φ (z) in problems of wave diffraction in wedge shaped regions,” Sov. Phys.-Acoust., vol. 13, no. 1, pp. 48–54, July-Sept. 1967.
13. R. G. Rojas, “Comparison between two asymptotic methods,” IEEE Trans. Antennas Propagat., vol. AP-35, no. 12, pp. 1489–1492, Dec. 1987.
14. G. E. Forsythe, M. A. Malcolm, and C. B. Moler, Computer Methods for Mathematical Computations. Englewood Cliffs, NJ: Prentice-Hall, 1977.