Abstract
A set of four electromagnetic dyadic Green's functions of a spherical cavity filled with a chiral medium are rigorously derived. The orthogonality of the eigenmodes of the cavity are employed to allow the use of the method of scattering superposition in the derivation. This greatly simplifies the derivation procedure. The resonant frequencies for the lossless case are obtained from the dyadic Green's functions and agree exactly with published results. The derived dyadic Green's functions can be used to formulate integral equations for the cavity and are important tools for obtaining numerical solutions of the cavity by the moment method.
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