Parallel domain decomposition applied to 3D poisson equation for gradual HBT

被引：0
|
作者：
García-Loureiro, AJ [1 ]
Pena, TF [1 ]
López-González, JM [1 ]
Viñas, LP [1 ]
机构：
[1] Univ Santiago de Compostela, Dept Elect & Computac, Santiago De Compostela 15706, Spain
来源：
1999 INTERNATIONAL CONFERENCE ON MODELING AND SIMULATION OF MICROSYSTEMS | 1999年
关键词：
3D Poisson equation; gradual HBT; Domain Decomposition; multiprocessors;
D O I：
暂无
中图分类号：
TM [电工技术]; TN [电子技术、通信技术];
学科分类号：
0808 ; 0809 ;
摘要：
This paper presents the implementation of a parallel solver for the 3D Poisson equation applied to gradual HBT simulation in a memory distributed multiprocessor. The Poisson equation was discretized using a finite element method (FEM) on an unstructured tetrahedral mesh. Domain decomposition methods were used to solve the linear systems. We have simulated a gradual HBT, and we present electrical results and some measures of the efficiency of the parallel execution for several solvers. This code was implemented using a message-passing standard library MPI and was tested on a CRAY T3E.
引用
收藏
页码：322 / 325
页数：4
相关论文
共 50 条
  • [41] A domain decomposition method for the 3D shallow water equations
    deGoede, ED
    Tan, KH
    Borsboom, MJA
    Stelling, GS
    EUROSIM '96 - HPCN CHALLENGES IN TELECOMP AND TELECOM: PARALLEL SIMULATION OF COMPLEX SYSTEMS AND LARGE-SCALE APPLICATIONS, 1996, : 429 - 436
  • [42] Local and parallel finite element algorithms based on domain decomposition for the 2D/3D Stokes equations with damping
    Zheng, Bo
    Shang, Yueqiang
    COMPUTERS & MATHEMATICS WITH APPLICATIONS, 2021, 103 : 82 - 103
  • [43] A parallel 3D Poisson solver for space charge simulation in cylindrical coordinates
    Xu, J.
    Ostroumov, P. N.
    Nolen, J.
    COMPUTER PHYSICS COMMUNICATIONS, 2008, 178 (04) : 290 - 300
  • [44] A parallel distributed fast 3D Poisson solver for Meso-NH
    Giraud, L
    Guivarch, R
    Stein, J
    EURO-PAR'99: PARALLEL PROCESSING, 1999, 1685 : 1431 - 1434
  • [45] Parallel analysis of transient scattering by 3D conducting objects using time domain integral equation method
    Zhang, G. H.
    Xia, M. Y.
    IEEE 2007 INTERNATIONAL SYMPOSIUM ON MICROWAVE, ANTENNA, PROPAGATION AND EMC TECHNOLOGIES FOR WIRELESS COMMUNICATIONS, VOLS I AND II, 2007, : 970 - 973
  • [46] 3D Helmholtz wave equation by fictitious domain method
    Kuznetsov, YA
    Lipnikov, KN
    RUSSIAN JOURNAL OF NUMERICAL ANALYSIS AND MATHEMATICAL MODELLING, 1998, 13 (05) : 371 - 387
  • [47] 3D Helmholtz wave equation by fictitious domain method
    Kuznetsov, Yu. A.
    Lipnikov, K.N.
    Russian Journal of Numerical Analysis and Mathematical Modelling, 13 (05): : 371 - 387
  • [48] Convergence of parallel overlapping domain decomposition methods for the Helmholtz equation
    Shihua Gong
    Martin J. Gander
    Ivan G. Graham
    David Lafontaine
    Euan A. Spence
    Numerische Mathematik, 2022, 152 : 259 - 306
  • [49] Convergence of parallel overlapping domain decomposition methods for the Helmholtz equation
    Gong, Shihua
    Gander, Martin J.
    Graham, Ivan G.
    Lafontaine, David
    Spence, Euan A.
    NUMERISCHE MATHEMATIK, 2022, 152 (02) : 259 - 306
  • [50] A symmetry result for the torsion equation in an unbounded domain in 3D
    Wang Lizhou
    JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 2017, 455 (01) : 477 - 499
12345