Low-frequency scattering from perfectly conducting spheroidal bodies in a conductive medium with magnetic dipole excitation

DOI10.1016/J.IJENGSCI.2008.11.001zbMath1213.78026OpenAlexW2016238693MaRDI QIDQ541064

G. Perrusson, Panayiotis Vafeas, Dominique Lesselier

Publication date: 4 June 2011

Published in: International Journal of Engineering Science (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.ijengsci.2008.11.001

zbMATH Keywords

impenetrable solid obstacleslow-frequency scatteringmagnetic dipolesperfectly conducting spheroidal bodies

Mathematics Subject Classification ID

Diffraction, scattering (78A45)

Related Items (7)

Dipolar excitation of a perfectly electrically conducting spheroid in a lossless medium at the low-frequency regime ⋮ Low-frequency electromagnetic scattering by a metal torus in a lossless medium with magnetic dipolar illumination ⋮ Electromagnetic low-frequency dipolar excitation of two metal spheres in a conductive medium ⋮ Revisiting the low-frequency dipolar perturbation by an impenetrable ellipsoid in a conductive surrounding ⋮ Low-frequency dipolar excitation of a perfect ellipsoidal conductor ⋮ Estimates for the low-frequency electromagnetic fields scattered by two adjacent metal spheres in a lossless medium ⋮ Mathematical and numerical analysis of low-frequency scattering from a PEC ring torus in a conductive medium

Cites Work

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• The localized nonlinear approximation in ellipsoidal geometry: a novel approach to the low-frequency scattering problem
• Frequency dependence of elastic (SH-)wave velocity and attenuation in anisotropic two phase media
• Electric and magnetic dipoles for geometric interpretation of three-component electromagnetic data in geophysics
• Electromagnetic imaging of a three-dimensional perfectly conducting object using a boundary integral formulation
• Application of a spheroidal-mode approach and a differential evolution algorithm for inversion of magneto-quasistatic data in UXO discrimination

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