We present the linear-linear (LL) basis functions to improve the accuracy of the magnetic-field integral equation (MFIE) and the combined-field integral equation (CFIE) for three-dimensional electromagnetic scattering problems involving closed conductors. We consider the solutions of relatively large scattering problems by employing the multilevel fast multipole algorithm. Accuracy problems of MFIE and CFIE arising from their implementations with the conventional Rao-Wilton-Glisson (RWG) basis functions can be mitigated by using the LL functions for discretization. This is achieved without increasing the computational requirements and with only minor modifications in the existing codes based on the RWG functions. © 2007 IEEE
The multilevel fast multipole algorithm (MLFMA) based on the Nystrm discretization of surface integr...
We present the solution of extremely large electromagnetics problems formulated with surface integra...
We consider fast and accurate solutions of scattering problems involving increasingly large dielectr...
Cataloged from PDF version of article.We present the linear-linear (LL) basis functions to improve ...
We present the linear-linear (LL) basis functions to improve the accuracy of the magnetic-field inte...
Basis functions with linear variations are investigated in terms of the accuracy of the magnetic fie...
We present the linear-linear (LL) basis functions to improve the accuracy of the magnetic-field inte...
The dual basis function proposed by Chen and Wilton in 1990 is used to represent the magnetic curren...
In the method-of-moments (MOM) and the fast-multipole-method (FMM) solutions of the electromagnetic ...
We investigate the accuracy of the combined-field integral equation (CFIE) discretized with the Rao-...
We consider fast and accurate solutions of scattering problems involving increasingly large dielectr...
The conventional combined-field integral equation (CFIE) using a Galerkin scheme suffers from inaccu...
The electromagnetic (EM) scattering from three-dimensional (3D) conducting bodies has been studied. ...
The fast multipole method (FMM) speeds up the matrix-vector multiply in the conjugate gradient metho...
In this thesis, the magnetic-field integral equation (MFIE) for three-dimensional perfectly conducti...
The multilevel fast multipole algorithm (MLFMA) based on the Nystrm discretization of surface integr...
We present the solution of extremely large electromagnetics problems formulated with surface integra...
We consider fast and accurate solutions of scattering problems involving increasingly large dielectr...
Cataloged from PDF version of article.We present the linear-linear (LL) basis functions to improve ...
We present the linear-linear (LL) basis functions to improve the accuracy of the magnetic-field inte...
Basis functions with linear variations are investigated in terms of the accuracy of the magnetic fie...
We present the linear-linear (LL) basis functions to improve the accuracy of the magnetic-field inte...
The dual basis function proposed by Chen and Wilton in 1990 is used to represent the magnetic curren...
In the method-of-moments (MOM) and the fast-multipole-method (FMM) solutions of the electromagnetic ...
We investigate the accuracy of the combined-field integral equation (CFIE) discretized with the Rao-...
We consider fast and accurate solutions of scattering problems involving increasingly large dielectr...
The conventional combined-field integral equation (CFIE) using a Galerkin scheme suffers from inaccu...
The electromagnetic (EM) scattering from three-dimensional (3D) conducting bodies has been studied. ...
The fast multipole method (FMM) speeds up the matrix-vector multiply in the conjugate gradient metho...
In this thesis, the magnetic-field integral equation (MFIE) for three-dimensional perfectly conducti...
The multilevel fast multipole algorithm (MLFMA) based on the Nystrm discretization of surface integr...
We present the solution of extremely large electromagnetics problems formulated with surface integra...
We consider fast and accurate solutions of scattering problems involving increasingly large dielectr...