In this paper we give a numerical method based on ®nite element discretizations to simulate the thermoelectrical behaviour of electrodes for electric reduction furnaces. After introducing the mathematical model we take advantage of the cylindrical symmetry of the problem to compute boundary conditio
A 3D finite element method for the modelling of bounded and unbounded electromagnetic problems in the time domain
✍ Scribed by W. P. Carpes Jr; L. Pichon; A. Razek
- Publisher
- John Wiley and Sons
- Year
- 2000
- Tongue
- English
- Weight
- 237 KB
- Volume
- 13
- Category
- Article
- ISSN
- 0894-3370
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✦ Synopsis
This paper presents a 3D body-conforming "nite element solution of the time-dependent vector wave equation. The method uses edge elements on tetrahedra for the electric "eld interpolation. This kind of element is suited to model Maxwell's equations since it only enforces tangential continuity of vector "elds. For the discretization of time derivatives we use the Newmark method, which allows obtaining an unconditionally stable scheme with second-order accuracy. The Silver}MuK ller absorbing boundary condition is employed for the domain truncation in unbounded problems. Numerical results for some examples are provided to validate the presented method.
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A comprehensive simulation procedure is presented for describing the behaviour of high-frequency "eld e!ect transistors (FETs). It combines a circuit model of the intrinsic part of the device with a hybrid "nite elements/"nite di!erences (FE/FD) technique directly implemented in time domain (TD). Th
TABLE 3 Simulation Results of Parallel Adding Method Number of P -Code 1 2 3 3 Successful Number of P -Code 15044 77 0 7 Total Number of P -Code 823543 823543 823543 7 creases. The interference between the P -code and P -code 7 3 is more serious in VAD. That is, the interference from K is more impo
An iterative procedure is described for the finite-element solution of scalar scattering problems in unbounded domains. The scattering objects may have multiple connectivity, may be of different materials or with different boundary conditions. A fictitious boundary enclosing all the objects involved
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This article is a continuation of the work [M. Feistauer et al., Num Methods PDEs 13 (1997), 163-190] devoted to the convergence analysis of an efficient numerical method for the solution of an initial-boundary value problem for a scalar nonlinear conservation law equation with a diffusion term. Non