The article treats the question of how to numerically solve the Dirichlet problem for the Stokes system in the exterior of a three-dimensional bounded Lipschitz domain. In a first step, the solution of this problem is approximated by functions solving the Stokes system in a truncated domain and sati
Numerical dispersion in the finite-element method using three-dimensional edge elements
β Scribed by Gregory S. Warren; Waymond R. Scott Jr.
- Publisher
- John Wiley and Sons
- Year
- 1998
- Tongue
- English
- Weight
- 281 KB
- Volume
- 18
- Category
- Article
- ISSN
- 0895-2477
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β¦ Synopsis
w x Figure 8 Results obtained in 7 for the Gaussian beam propagation through the left arm of a nonlinear directional coupler. Reprinted with permission of the OSA and the authors.
when analyzing nonlinear devices, which can lead to an 80% reduction of the computational time with respect to the standard CNαFDBPM technique.
From the presented results, it can be stated that the proposed technique can be a very fast and inexpensive simulation tool for the analysis and design of slightly powerradiating 3-D nonlinear optical devices with small requirements on the reflection coefficient from the numerical boundaries.
π SIMILAR VOLUMES
We present a numerical algorithm for the determination of muscle response by the ΓΏnite element method. Hill's three-element model is used as a basis for our analysis. The model consists of one linear elastic element, coupled in parallel with one non-linear elastic element, and one non-linear contrac
The performance of three different stress recovery procedures, namely, the superconvergent patch recovery technique (SPR), the recovery by equilibrium in patches (REP) and a combined method known as the LP procedure is reviewed. Different order of polynomials and various patch formation strategies h
Steady flows in a three-dimensional lid-driven cavity at moderate Reynolds number are studied using various methods of parallel programming on the Cray T3D and Thinking Machines CM-5. These three-dimensional flows are compared with flows computed in a two-dimensional cavity. Solutions at Reynolds nu