2011European Conference on Antennas and PropagationRequires access

On the regularization of the vector potential in the electric field integral equation

Francesco P. Andriulli, G. Vecchi

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Abstract

Integral equation (IE) based solvers for simulating radiation and scattering from perfect electrically conducting (PEC) structures have been receiving an increasing interest in the last decades. Among all integral equation solvers, the Electric Field Integral Equation (EFIE) solved with boundary elements is one of the most important approaches. In fact the EFIE is applicable to both open and closed structures, can handle geometries that include holes and junctions and, when combined with the Magnetic Field Integral Equation (MFIE) gives rise to the Combined Field Integral Equation (CFIE) which is free from spurious resonances.

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What this paper is about

Integral equation (IE) based solvers for simulating radiation and scattering from perfect electrically conducting (PEC) structures have been receiving an increasing interest in the last decades. Among all integral equation solvers, the Electric Field Integral Equation (EFIE) solved with boundary elements is one of the most important approaches. In fact the EFIE is applicable to both open and closed structures, can handle geometries that include holes and junctions and, when combined with the Magnetic Field Integral Equation (MFIE) gives rise to the Combined Field Integral Equation (CFIE) which is free from spurious resonances.

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Available abstract

Integral equation (IE) based solvers for simulating radiation and scattering from perfect electrically conducting (PEC) structures have been receiving an increasing interest in the last decades. Among all integral equation solvers, the Electric Field Integral Equation (EFIE) solved with boundary elements is one of the most important approaches. In fact the EFIE is applicable to both open and closed structures, can handle geometries that include holes and junctions and, when combined with the Magnetic Field Integral Equation (MFIE) gives rise to the Combined Field Integral Equation (CFIE) which is free from spurious resonances.

Key concepts: Electric-field integral equation, Integral equation, Summation equation, Integro-differential equation, Computational electromagnetics, Mathematical analysis, Spurious relationship, Regularization (linguistics)

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