Classical, linear, electromagnetic impedance theory with infinite integrable discontinuities

DOI10.1063/1.528618zbMath0732.47011OpenAlexW2025815450MaRDI QIDQ3357726

Brian DeFacio

Publication date: 1990

Published in: Journal of Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1063/1.528618

zbMATH Keywords

direct scattering problemclassical, linear electromagnetic scattering from a compact obstacle with a finite number of nonintersecting boundariesimpedance theoryMaxwell scattering equations

Mathematics Subject Classification ID

Diffraction, scattering (78A45) Scattering theory of linear operators (47A40)

Related Items (2)

Scattering Relations for a Multi-Layered Chiral Scatterer in an Achiral Environment ⋮ Elastic waves in discontinuous media: Three-dimensional scattering

Cites Work

• Theory of nonlocal piezoelectricity
• Uniqueness of the inverse scattering problem for the wave equation with a potential depending on time
• The Newton-Marchenko equation for time-dependent potentials
• On modeling discontinuous media. Three-dimensional scattering
• On modeling discontinuous media. One-dimensional approximations
• Transient direct and inverse scattering for inhomogeneous viscoelastic media: obliquely incident SH mode
• Distributional geometry
• Jump conditions for fields that have infinite, integrable singularities at an interface
• Extension of the one-dimensional scattering theory, and ambiguities
• Inverse problems for nonabsorbing media with discontinuous material properties
• Remark on the three-dimensional mixed impedance potential equation

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