Fast and accurate solutions of electromagnetic scattering problems involving lossy dielectric objects are considered. Problems are formulated with two recently developed formulations, namely, the combined-tangential formulation (CTF) and the electric and magnetic current combined-field integral equation (JMCFIE), and solved iteratively using the multilevel fast multipole algorithm (MLFMA). Iterative solutions and accuracy of the results are investigated in detail for diverse geometries, frequencies, and conductivity values. It is demonstrated that CTF solutions are significantly accelerated as the conductivity increases to moderate values and CTF becomes comparable to JMCFIE in terms of efficiency. Considering also the superior accuracy of ...
The multilevel fast multipole algorithm (MLFMA) based on the Nystrm discretization of surface integr...
The electromagnetic (EM) scattering from three-dimensional (3D) conducting bodies has been studied. ...
The electromagnetic (EM) scattering from three-dimensional (3D) conducting bodies has been studied. ...
Fast and accurate solutions of electromagnetic scattering problems involving lossy dielectric object...
Rigorous solutions of electromagnetics problems involving lossy dielectric objects are considered. P...
We consider fast and accurate solutions of scattering problems involving increasingly large dielectr...
We consider fast and accurate solutions of scattering problems involving increasingly large dielectr...
Rigorous solutions of electromagnetics problems involving lossy dielectric objects are considered. P...
We consider the solution of electromagnetic scattering problems involving relatively large dielectri...
A higher order multilevel fast multipole algorithm (MLFMA) is presented for computing electromagneti...
Fast and accurate solutions of large-scale electromagnetics problems involving homogeneous dielectri...
Abstract—We present a parallel implementation of the multilevel fast multipole algorithm (MLFMA) for...
Fast and accurate solutions of large-scale electromagnetics problems involving homogeneous dielectri...
The fast multipole method (FMM) speeds up the matrix-vector multiply in the conjugate gradient metho...
A higher-order multilevel fast multipole algorithm (MLFMA) for computing electromagnetic scattering ...
The multilevel fast multipole algorithm (MLFMA) based on the Nystrm discretization of surface integr...
The electromagnetic (EM) scattering from three-dimensional (3D) conducting bodies has been studied. ...
The electromagnetic (EM) scattering from three-dimensional (3D) conducting bodies has been studied. ...
Fast and accurate solutions of electromagnetic scattering problems involving lossy dielectric object...
Rigorous solutions of electromagnetics problems involving lossy dielectric objects are considered. P...
We consider fast and accurate solutions of scattering problems involving increasingly large dielectr...
We consider fast and accurate solutions of scattering problems involving increasingly large dielectr...
Rigorous solutions of electromagnetics problems involving lossy dielectric objects are considered. P...
We consider the solution of electromagnetic scattering problems involving relatively large dielectri...
A higher order multilevel fast multipole algorithm (MLFMA) is presented for computing electromagneti...
Fast and accurate solutions of large-scale electromagnetics problems involving homogeneous dielectri...
Abstract—We present a parallel implementation of the multilevel fast multipole algorithm (MLFMA) for...
Fast and accurate solutions of large-scale electromagnetics problems involving homogeneous dielectri...
The fast multipole method (FMM) speeds up the matrix-vector multiply in the conjugate gradient metho...
A higher-order multilevel fast multipole algorithm (MLFMA) for computing electromagnetic scattering ...
The multilevel fast multipole algorithm (MLFMA) based on the Nystrm discretization of surface integr...
The electromagnetic (EM) scattering from three-dimensional (3D) conducting bodies has been studied. ...
The electromagnetic (EM) scattering from three-dimensional (3D) conducting bodies has been studied. ...