Electromagnetic scattering by a perfectly conducting obstacle in a homogeneous chiral environment: solvability and low‐frequency theory | Zendy

Athanasiadis C. | Zendy; Costakis G. | Zendy; Stratis I. G. | Zendy

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Electromagnetic scattering by a perfectly conducting obstacle in a homogeneous chiral environment: solvability and low‐frequency theory

Author(s) -

Athanasiadis C.,

Costakis G.,

Stratis I. G.

Publication year - 2002

Publication title -

mathematical methods in the applied sciences

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.719

H-Index - 65

eISSN - 1099-1476

pISSN - 0170-4214

DOI - 10.1002/mma.321

Subject(s) - mathematics , scattering , obstacle , isotropy , mathematical analysis , bounded function , boundary value problem , integral equation , homogeneous , electromagnetic field , plane wave , electric field integral equation , harmonic , plane (geometry) , field (mathematics) , physics , geometry , pure mathematics , quantum mechanics , combinatorics , political science , law

The scattering of plane time‐harmonic electromagnetic waves propagating in a homogeneous isotropic chiral environment by a bounded perfectly conducting obstacle is studied. The unique solvability of the arising exterior boundary value problem is established by a boundary integral method. Integral representations of the total exterior field, as well as of the left and right electric far‐field patterns are derived. A low‐frequency theory for the approximation of the solution to the above problem, and the derivation of the far‐field patterns is also presented. Copyright © 2002 John Wiley & Sons, Ltd.

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