The Spherical Harmonic Interface Procedure for MM and UTD Codes

Authors

  • J. T. Rockway The Ohio State University Electro Science Laboratory 1320 Kinnear Road Columbus, OH 43212-1191
  • E. H. Newman The Ohio State University ElectroScience Laboratory 1320 Kinnear Road Columbus, OH 43212-1191
  • R. J. Marhefka` The Ohio State University ElectroScience Laboratory 1320 Kinnear Road Columbus, OH 43212-1191

Keywords:

The Spherical Harmonic Interface Procedure for MM and UTD Codes

Abstract

This paper describes the use of a spherical harmonic expansion as an efficient interface between a low frequency method of moments (MM) code and a high frequency uniform geometrical theory of diffraction (UTD) code. It is shown that the method can save significant CPU time in the UTD code provided that the number of MM current filaments per cubic wavelength is large.

Downloads

Download data is not yet available.

References

Chen, Y., and T. Simpson, “Radiation pattern

analysis of arbitrary wire antennas using

ACES JOURNAL, VOL. 21, NO. 2, JULY 2006

Spherical mode expansions with vector

coefficients,” IEEE Trans. Antenna and

Propagat., vol. 39, no. 12, pp. 1716-1721, 1991.

Chew, W., J. Jin, E. Michielssen, and J. Song,

Fast and Efficient Algorithms in Computational

Electromagnetics, Artech House, 2001.

Coifman, R., V. Roklin, and S. Wandzura, “The

fast multiple method for the wave equation: A

pedestrian prescription,” IEEE Trans. Antenna

and Propagat., vol. 35, no. 6, pp. 7-12, 1993.

Dembart, B., and E. Yup, “The accuracy of fast

multipole method for maxwell’s equation,” IEEE

Computational Science Engineering, July-Sept.,

pp. 48-56, 1998.

Ekelman, E. P., and G. A. Thiele (1980), “A

hybrid technique for combining the moment

method treatment of wires with the GTD for

curved surfaces,” IEEE Trans. Antenna and

Prop., vol. 28, no. 11, pp. 831-839, 1980.

Marhefka, R. J., “Numerical Electromagnetic

Code – Basic Scattering Code (NEC-BSC

Version 4.2), Preliminary User’s Manual,”

Technical Report, The Ohio State University,

ElectroScience Laboratory, Columbus, Ohio,

October, 2000.

Medgyesi-Mitschang, L. N., and D. S. Wang,

“Hybrid methods for analysis of complex

scatterers,” Proc. IEEE, vol. 77, no. 5, pp. 770-

, 1989

Newman, E. H., “A User’s Manual for the

Electromagnetic Surface Patch Code: Version

V,” The Ohio State University, ElectroScience

Laboratory, Columbus, Ohio, 2005.

Rockway, J. T., “Electromagnetic Field

Determination of Antenna Systems in Complex

Structural Environments by the Spherical

Harmonic Interface Procedure,” Ph.D.

dissertation, The Ohio State University, Dept. of

Elec. and Computer Engr., Columbus, Ohio,

March, 2005.

Stratton, J., Electromagnetic Theory, McGrawHill, New York, 1941.

Thiele, G. A., “Overview of selected hybrid

methods in radiating system analysis,” Proc. of

IEEE, vol. 80, no. 1, pp. 66-78, 1992.

Thiele, G. A., and T. H. Newhouse (1975), “A

hybrid technique for combining moment methods

with the geometrical theory of diffraction,” IEEE

Trans. Antenna and Propagat., vol. 23, no. 1, pp.

-69.

Downloads

Published

2022-06-18

How to Cite

[1]
J. T. . Rockway, E. H. . Newman, and R. J. . Marhefka`, “The Spherical Harmonic Interface Procedure for MM and UTD Codes”, ACES Journal, vol. 21, no. 2, pp. 105–110, Jun. 2022.

Issue

Section

General Submission