Scattering relations for point sources: Acoustic and electromagnetic waves
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Publication:4832817
DOI10.1063/1.1509089zbMath1060.78006OpenAlexW2081557738MaRDI QIDQ4832817
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Publication date: 14 December 2004
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://semanticscholar.org/paper/63911682272276297f5defd2cc90369095b4dcdc
Related Items (13)
Generalization of the optical theorem to the case of excitation of a local obstacle by a multipole ⋮ Point-Source Elastic Scattering by a Nested Piecewise Homogeneous Obstacle in an Elastic Environment ⋮ Scattering relations for point-generated dyadic fields in two-dimensional linear elasticity ⋮ Generalized optical theorem to a multipole source excitation in the scattering theory ⋮ Generalization of the optical theorem to multipole sources in the scattering theory of electromagnetic waves ⋮ Generalization of the optical theorem for a multipole based on integral transforms ⋮ Unique determinations in inverse scattering problems with phaseless near-field measurements ⋮ Electromagnetic interactions of dipole distributions with a stratified medium: Power fluxes and scattering cross sections ⋮ Analytical algorithms for direct and inverse problems pertaining to the electromagnetic excitation of a layered medium by N dipoles ⋮ Scattering Relations of Elastic Waves by a Multi-Layered Thermoelastic Body ⋮ RECIPROCITY RELATIONS FOR A CONDUCTIVE SCATTERER WITH A CHIRAL CORE IN QUASI-STATIC FORM ⋮ The singular sources method for an inverse transmission problem ⋮ Excitation of a layered medium by 𝑁 sources: Scattering relations, interaction cross sections and physical bounds
Cites Work
- On spherical-wave scattering by a spherical scatterer and related near-field inverse problems
- THE IMPEDANCE SCATTERING PROBLEM FOR A POINT-SOURCE FIELD. THE SMALL RESISTIVE SPHERE
- On the acoustic scattering amplitude for a multi-layered Scatterer
- Point source excitation in direct and inverse scattering: The soft and the hard small sphere
- Certain Transmission and Reflection Theorems
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