COMPUTATION OF DYADIC GREEN S FUNCTIONS FOR GENERALIZED CYLINDERS IN FREE SPACE

Pan Shenggen

Volume 7 Issue 3

May 1985

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Pan Shenggen. COMPUTATION OF DYADIC GREEN S FUNCTIONS FOR GENERALIZED CYLINDERS IN FREE SPACE[J]. Journal of Electronics & Information Technology, 1985, 7(3): 171-179.

Citation:

Pan Shenggen. COMPUTATION OF DYADIC GREEN S FUNCTIONS FOR GENERALIZED CYLINDERS IN FREE SPACE[J]. Journal of Electronics & Information Technology, 1985, 7(3): 171-179.

Pan Shenggen. COMPUTATION OF DYADIC GREEN S FUNCTIONS FOR GENERALIZED CYLINDERS IN FREE SPACE[J]. Journal of Electronics & Information Technology, 1985, 7(3): 171-179.

Citation:

Pan Shenggen. COMPUTATION OF DYADIC GREEN S FUNCTIONS FOR GENERALIZED CYLINDERS IN FREE SPACE[J]. Journal of Electronics & Information Technology, 1985, 7(3): 171-179.

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COMPUTATION OF DYADIC GREEN S FUNCTIONS FOR GENERALIZED CYLINDERS IN FREE SPACE

Pan Shenggen

Received Date: 1983-09-22
Rev Recd Date: 1984-11-19
Publish Date: 1985-05-19

Abstract

Abstract

Dvadic Grcen s function is useful for solving the boundary problems in electromagnetic theory. The key problem involved is how to deal with the additional term in the electric dvadic Green s function in the source region. In this paper, dyadic Green s functions for generalized cylinders in free space are derived with the technique given by the author (1984). The dyadic Green s functions for perfectly conducting wedges, half-planes and elliptic cylinders, whose integrals of continuous spectral h have been elliminated, are given particularly.

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References(1)

References

潘生根,电子科学学刊,6(1984), 181.[2]C. T. Tai, Math. Note 28, Weapons Systems Laboratory, Kirland AFB, Albuquerque, NM, July 1973.[3]C. T. Tai.[J].Dyadic Greens Functions in Electromagnetic Theory, Scranton, PA: Intext Educational.1971,:-[4]V. S. Vladimirov, Generalized Functions in Mathematical Physics, Moscow, Mir Publishers, 1979,p. 110.[5]C. T. Tai,来华讲学专题文选,华东师范大学编,1979年11月,第92页.[6]J. A. Stratton, Electromagnetic Theory, McGraw-Hill, 1941, p. 386.[7]V. S. Vladimirov, Generalized Functions in Mathematical Physics, Moscow, Mir Publishers, 1979,p. 26.

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