A New Electric Field Integral Equation for Heterogeneous Dielectric Bodies of Revolution

IEEE Transactions on Microwave Theory and Techniques

Volumn 43, Issue 1, 1995, Pages 230-233

  Viola, Mark S ^a  

^a UNIVERSITY OF AKRON   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

BODIES OF REVOLUTION; COMPUTATIONAL METHODS; DIELECTRIC MATERIALS; ELECTRIC FIELDS; GREEN'S FUNCTION; INTEGRAL EQUATIONS; INTEGRODIFFERENTIAL EQUATIONS; NUMERICAL METHODS; PERMITTIVITY;

AZIMUTHAL FIELD COMPONENT; BOUNDARY SURFACE; DIELECTRIC BODIES OF REVOLUTION; ELECTRIC FIELD INTEGRAL EQUATION;

ELECTROMAGNETIC FIELD THEORY;

EID: 0029219164     PISSN: 00189480     EISSN: 15579670     Source Type: Journal    
DOI: 10.1109/22.362982     Document Type: Article

References (14)

1. C. Müller, Foundations of the Mathematical Theory of Electromagnetic Waves. Heidelberg: Springer-Verlag, Berlin, 1969, pp. 260–326.
2. W. C. Chew, Waves and Fields in Inhomogeneous Media. New York: Van Nostrand Reinhold, 1990, pp. 479–483.
3. A. Ishimaru, Electromagnetic Wave Propagation, Radiation, and Scattering. Englewood Cliffs: Prentice-Hall, 1991, pp. 365–373.
4. D. E. Livesay and K. M. Chen, “Electromagnetic fields induced inside arbitrarily shaped biological bodies,” IEEE Trans. Microwave Theory Tech., vol. MTT-22, pp. 1273–1280, Dec. 1974.
5. J. Volakis, “Alternative field representations and integral equations for modeling inhomogeneous dielectrics,” IEEE Trans. Microwave Theory Tech., vol. MTT-40, pp. 604–608, Mar. 1992.
6. J. G. Fikioris, “Electromagnetic field inside a current carrying region,” J. Math. Phys., vol. 6, no. 11, pp. 1617–1620, Nov. 1965.
7. A. D. Yaghjian, “Electric dyadic Green's functions in source regions,” Proc. IEEE, vol. 68, pp. 248–263, Feb. 1980.
8. S. W. Lee, J. Boersma, C. L. Law, and G. A. Deschamps, “Singularity in Green's functions and its numerical evaluation,” IEEE Trans. Antenn. Propagat., vol. AP-28, pp. 311–317, May 1980.
9. R. E. Collin, “The dyadic Green's function as an inverse operator,” Radio Sci., vol. 21, pp. 883–890, Nov/Dec. 1986.
10. N. M. Olmsted, Advanced Calculus. Englewood Cliffs: Prentice-Hall, Inc., 1961.
11. O. D. Kellog, Foundations of Potential Theory. New York: Dover, 1953, pp. 160–166.
12. D. Colton and R. Kress, Integral Equations in Scattering Theory. New York: John Wiley & Sons, 1983, pp. 51–61.
13. R. E. Collin, Field Theory of Guided Waves. New York: IEEE Press, 1991, p. 142.
14. M. S. Viola and D. P. Nyquist, “An electric field integral equation for the transverse field components within integrated dielectric waveguides,” J. Electromagnetic Waves and Applicat., vol. 5, no. 11, pp. 1283–1297, Nov., 1991.