Abstract
This contribution is concerned with the mathematical formulation and theoretical background of the Ger‚sgorin theory in the context of Radar Polarimetry. Named after its founder Semian A. Ger‚sgorin the Ger‚sgorin theorem basically states that there are certain regions in the complex plane that can be derived from any n £ n complex matrix by rather simple arithmetic operations. These regions are containing more information, speciflcally its eigenvalues lying within or at the boundaries of circles, where the radii are obtained by the deleted absolute row and/or column sums of the respective n £ n complex matrices.
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