Abstract

The multiple scattering of classical electromagnetic waves byN fixed dielectric obstacles is studied by using a new Green’s function introduced in a previous paper. The use of leads us to show that the kernels of the basic integral equations describing the multiple scattering are Heilbert-Schmidt ones. A rigorous solution of the multiple-scattering equations is presented through Fredholm series, which converge for any shape, separation, dielectric permeability and conductivity of the defects.

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