DocumentCode :
1182235
Title :
Numerical solution of the CFIE using vector bases and dual interlocking meshes
Author :
Smith, Mark H. ; Peterson, Andrew F.
Author_Institution :
Radar Syst. Div., Georgia Tech Res. Inst., Smyrna, GA, USA
Volume :
53
Issue :
10
fYear :
2005
Firstpage :
3334
Lastpage :
3339
Abstract :
A numerical solution of the combined-field integral equation for wave scattering from homogeneous dielectric bodies is proposed. The approach uses a simultaneous representation of the equivalent surface current densities in both curl-conforming and divergence-conforming bases, defined on a dual interlocking mesh representing the scatterer surface. The dual-mesh based approach is stable at internal resonances and allows the use of the optimum type of basis function for each integral operator within the combined field equation. The procedure can also be used to obtain a radiation boundary condition for differential equation formulations.
Keywords :
boundary integral equations; dielectric bodies; dielectric resonance; differential equations; electric field integral equations; electromagnetic wave scattering; magnetic field integral equations; mesh generation; method of moments; surface electromagnetic waves; CFIE; combined-field integral equation; curl-conforming base; differential equation formulation; divergence-conforming base; dual interlocking mesh; equivalent surface current density; homogeneous dielectric body; integral operator; internal resonance; method of moments; radiation boundary condition; vector base; wave scattering; Boundary conditions; Current density; Dielectrics; Electromagnetic scattering; Integral equations; Magnetic domains; Magnetic fields; Magnetic resonance; Testing; Topology; Dielectric scattering; integral equations; internal resonances; method of moments; radiation boundary condition;
fLanguage :
English
Journal_Title :
Antennas and Propagation, IEEE Transactions on
Publisher :
ieee
ISSN :
0018-926X
Type :
jour
DOI :
10.1109/TAP.2005.856332
Filename :
1514590
Link To Document :
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