Title :
Electromagnetic Scattering by a Gyrotropic-Coated Conducting Sphere Illuminated From Arbitrary Spatial Angles
Author :
Yan Song ; Chun-Ming Tse ; Cheng-Wei Qiu
Author_Institution :
Dept. of Electr. & Comput. Eng., Nat. Univ. of Singapore, Singapore, Singapore
fDate :
6/1/2013 12:00:00 AM
Abstract :
This communication presents the development of a Mie-based scattering theory for a gyrotropic-coated conducting sphere such that an arbitrary incident angle can be modeled analytically from an eigen-system determined by gyrotropic permittivity and permeability tensors. The incident and scattered fields can be expanded in terms of spherical vector wave functions (SVWFs). After the unknown scattering coefficients are obtained in the general gyrotropic media, the expansion coefficients associated with the eigenvectors and scattering coefficients can be determined by matching boundary conditions at the interfaces between different media. The scattering property of a gyrotropic object relies on where the illumination comes from, and hence it is different from the isotropic cases. This analytical approach enables the modeling of scattering by a gyrotropic-coated conducting sphere under arbitrary incident angles and polarizations.
Keywords :
Mie scattering; eigenvalues and eigenfunctions; electromagnetic wave polarisation; permeability; permittivity; Mie-based scattering theory; SVWF; arbitrary incident angle; arbitrary spatial angle; boundary condition; eigen-system; eigenvector; electromagnetic scattering; electromagnetic wave polarization; gyrotropic permittivity; gyrotropic-coated conducting sphere illumination; isotropic case; permeability tensor; scattering coefficient; spherical vector wave function; Backscatter; Electromagnetic scattering; Radar cross-sections; Tensile stress; Azimuthal angle; electromagnetic scattering; gyrotropic media; gyrotropic ratio; radar cross section (RCS); radius ratio; spherical vector wave function;
Journal_Title :
Antennas and Propagation, IEEE Transactions on
DOI :
10.1109/TAP.2013.2253294