2017
DOI: 10.1364/josaa.34.000760
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Scattering of an electromagnetic plane wave by a sphere embedded in a cylinder

Abstract: In this paper, we face the problem of the scattering of a plane wave by a sphere embedded in an infinitely long circular cylinder. The problems of scattering by both a sphere and a cylinder are canonical problems in optics. However, the scattering problems involving different objects with different geometries have not been solved analytically in the literature: only asymptotic or approximated solutions are available. The problem of scattering by cylinders and spheres concurrently present can be of great import… Show more

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Cited by 14 publications
(5 citation statements)
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“…Recently, Ref. [25] presented an analytical solution for the scattered intensities of a sphere on the axis of an infinite metallic cylinder with a plane wave incident on one end of the cylinder. While the combination of the spherical and cylindrical symmetries is interesting, they did not calculate the BSCs for offaxis positions, nor the optical forces on the sphere.…”
Section: Introductionmentioning
confidence: 99%
“…Recently, Ref. [25] presented an analytical solution for the scattered intensities of a sphere on the axis of an infinite metallic cylinder with a plane wave incident on one end of the cylinder. While the combination of the spherical and cylindrical symmetries is interesting, they did not calculate the BSCs for offaxis positions, nor the optical forces on the sphere.…”
Section: Introductionmentioning
confidence: 99%
“…The problem of multiple scattering by closely spaced objects has a wide range of engineering applications, including electromagnetic (EM) wave transmission by rain [1], scattering by complex bodies [2][3][4][5], scanning of buried objects [6,7], biological cell detection [8,9], radar and remote sensing applications in biomedical diagnostics, etc. [10,11].…”
Section: Introductionmentioning
confidence: 99%
“…Unfortunately, to our best knowledge, the vector wave functions are only analytically available for the Cartesian coordinate system, the cylindrical coordinate system and the spherical coordinate system. This unavoidably limits the application of the vector wave functions to certain geometries, for example, planes, cylinders, and spheres, and their combinations (which are enabled by knowing the conversion of one type of vector wave functions into another) . Despite this limitation, analytical solutions are still valuable, because 1) they serve as references to verify the IE‐based and DE‐based methods; and 2) they cost almost no numerical efforts and provide a very efficient computational scheme for prototype structures, for example, spheres, spherical shells, etc …”
Section: Introductionmentioning
confidence: 99%