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![Wolfram Library Archive](/images/database/subheader.gif)
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![](/common/images/spacer.gif) Symbolic derivation and numeric computation of dyadic Green's functions using Mathematica
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Organization: | National University of Singapore |
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IEEE Antennas & Propagation Magazine |
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![](/common/images/spacer.gif) This paper presents a mathematical-software functional package that is capable of performing symbolic derivation and numeric computation of dyadic Green's functions for certain multilayered structures: a planar stratified multilayered medium, a spherical multilayered medium, a cylindrical multilayered medium, and a conducting rectangular waveguide with a multilayered dielectric load. The algorithms of this software package are based on the eigenfunction-expansion method. Using Mathematica, two packages were written to fulfill the aforementioned objectives. Upon completion of the software development, dyadic Green's functions for three-layered media were generated. A comparison of these outputs with published results showed good agreement. This demonstrated the applicability of the symbolic package. For the numeric package, the Green's dyadics for a particular three-layered spherical isotropic multilayered medium were generated as an illustration. These packages have been successfully implemented, and future derivation of dyadic Green's functions for these media may be performed.
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![](/common/images/spacer.gif) dyadic green's function, Mathematica, nonhomogeneous media, rectangular waveguides, electromagnetic theory, planar stratified medium, spherical multilayered medium, cylindrical multilayered medium
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