We deal with the two-dimensional numerical solution of the Van Roosbroeck system, widely employed in modern semiconductor device simulation. Using the well-known Gummel's decoupled algorithm leads to the iterative solution of a nonlinear Poisson equation for the electric potential and two linearized
Study of parallel numerical methods for semiconductor device simulation
✍ Scribed by Natalia Seoane; Antonio J. García-Loureiro
- Publisher
- John Wiley and Sons
- Year
- 2005
- Tongue
- English
- Weight
- 289 KB
- Volume
- 19
- Category
- Article
- ISSN
- 0894-3370
- DOI
- 10.1002/jnm.596
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✦ Synopsis
Simulators of semiconductor devices have to solve systems of equations generated by the discretization of partial differential equations, which are the most time-consuming part of the simulation process. Therefore, the use of an effective method to solve these linear systems is essential. In this work we have evaluated the efficiency of different parallel direct and iterative solvers used for the solution of the drift-diffusion equations in semiconductor device simulation. Several preconditioning techniques have been applied in order to minimize the execution times. We have found that FGMRES and BCGSTAB solvers preconditioned with Additive Schwarz are the most suitable for these types of problems. The results were obtained in an HP Superdome cluster with 128 Itanium2 1.5 GHz.
📜 SIMILAR VOLUMES
## Abstract We investigate the application of preconditioned generalized minimal residual (GMRES) algorithm to the equations of hydrodynamic model of semiconductor devices. An introduction to such a model is presented. We use finite‐element method __P__~1~‐__isoP__~2~ element to discretize the equa
## Abstract In this paper, we present a parallel three‐dimensional semiconductor device simulator for gradual heterojunction bipolar transistor. This simulator uses the drift‐diffusion transport model. The Poisson equation and continuity equations were discretized using a finite element method (FEM