## Abstract This article introduces a simple and efficient technique for generating the initial guess for iterative solutions of a large dense system of linear equations arising in the methodโofโmoments (MoM) formulation of electromagnetic (EM) problems. The proposed approach is based on an extrapo
Parametric interpolation of the moment matrix in surface integral equation formulation
โ Scribed by Krishna Naishadham; Todd W. Nuteson; Raj Mittra
- Publisher
- John Wiley and Sons
- Year
- 1999
- Tongue
- English
- Weight
- 483 KB
- Volume
- 9
- Category
- Article
- ISSN
- 1096-4290
No coin nor oath required. For personal study only.
โฆ Synopsis
In the analysis of electromagnetic scattering and radiation from objects of ( ) arbitrary shape using the method of moments MoM , it is desirable to fill the impedance ( ) or moment matrix efficiently so that larger size problems can be solved. This article describes a general MoM technique in which the matrix is filled by spatial interpolation with respect to a parametrized electrical separation between source and test elements. The parametrization is accomplished such that the same algorithm also provides frequency interpolation, thus facilitating efficient computations over a wide frequency band. The spatial interpolation method is illustrated by application to the analysis of radiation from tunable microstrip patch antennas over multiple frequency bands. By specializing the interpolation scheme to a surface integral equation formulation that employs rooftop basis functions on a grid of rectangular cells, it is shown that the interpolation method results in considerable reduction of the storage and CPU time requirements.
๐ SIMILAR VOLUMES
## Abstract We consider the Dirichlet and Robin boundary value problems for the Helmholtz equation in a nonโlocally perturbed halfโplane, modelling time harmonic acoustic scattering of an incident field by, respectively, soundโsoft and impedance infinite rough surfaces.Recently proposed novel bound
## Abstract This Letter presents a simple and efficient approach for preconditioning a large dense system of linear equations arising in the methodโofโmoments (MoM) solution of electromagnetic (EM) problems. A twoโstep process is presented in which the condition number of the matrix is first improv
## Abstract An efficient packing algorithm is presented for filling the method of moments (MoM) matrix in problems containing both electric and magnetic currents, and multiple coupled regions separated by infinite conducting ground planes. Provision is made for symmetric and unsymmetrical submatric