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|Title:||Representation of dydadic green's functions for a perfectly conducting body of arbitrary shape|
|Citation:||Huang, Y.,Li, L.-W.,Leong, M.-S. (2000). Representation of dydadic green's functions for a perfectly conducting body of arbitrary shape. Journal of Electromagnetic Waves and Applications 14 (3) : 369-381. ScholarBank@NUS Repository.|
|Abstract:||By applying scattering superposition principle and the Waterman's T-Matrix approach, a vector wave function expansion representation of dyadic Green's functions (DGF) is obtained for analyzing the radiation problem of a current source in proximity to a perfect conducting body of arbitrary shape. In the case of a conducting sphere, the general representation derived in this paper reduce to the same analytical expressions as obtained by using separation of variables method. Computations are implemented in Mathematica package for a dipole radiating in the presence of conducting spheroids and superspheroids.|
|Source Title:||Journal of Electromagnetic Waves and Applications|
|Appears in Collections:||Staff Publications|
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