## Abstract A hybrid method for solution of Maxwell's equations of electromagnetics in the frequency domain is developed as a combination between the method of moments and the approximation in physical optics. The equations are discretized by a Galerkin method and solved by an iterative block Gauss
Stability conditions for using TVFEMs to solve Maxwell equations in the frequency domain
โ Scribed by R. Dyczij-Edlinger; G. Peng; J.-F. Lee
- Publisher
- John Wiley and Sons
- Year
- 2000
- Tongue
- English
- Weight
- 182 KB
- Volume
- 13
- Category
- Article
- ISSN
- 0894-3370
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โฆ Synopsis
The present paper shows that certain instabilities encountered with Nedelec-type "nite element implementations of the vector wave equation can be eliminated by a family of Lagrange multiplier methods. The considered approaches can be interpreted as coupled vector and scalar potential methods, including an ungauged formulation. We advocate the latter form for use with iterative solvers. We discuss an inexpensive high-frequency variant of the method and show how hierarchical "nite element bases can be utilized to derive e$cient, partially gauged formulations of higher order.
๐ SIMILAR VOLUMES
## Communicated by W. Tornig A linear stability condition is derived for explicit Runge-Kutta methods to solve the compressible Navier-Stokes equations by central second-order finite-difference and finite-volume methods. The equations in non-conservative form are simplified to quasilinear form, an
## Abstract A method to solve steady linear groundwater flow problems using generalized Fourier Series is developed and particularized for multiple Fourier series in twoโdimensional domains. It leads to a linear vector equation whose solution provides a finite number of generalized Fourier coeffici
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