Parallel Solution of Matrix Inversion for Semiconductor Device Simultaion
碩士 === 國立交通大學 === 電子工程學系 === 85 === In this work, we implement equation parallelization and grid-point parallelization for semiconductor device simulation using the CONVEX SPP-1000 parallel computer in the PVM environment. In equ...
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ndltd-TW-085NCTU04281132015-10-13T17:59:38Z http://ndltd.ncl.edu.tw/handle/68102441507379146986 Parallel Solution of Matrix Inversion for Semiconductor Device Simultaion 半導體元件模擬之矩陣解法平行化 Shen, Jev-Jyh 沈志哲 碩士 國立交通大學 電子工程學系 85 In this work, we implement equation parallelization and grid-point parallelization for semiconductor device simulation using the CONVEX SPP-1000 parallel computer in the PVM environment. In equation parallelization, we solve the three basic equations concurrently. The speedup of equation parallelization is about 1.52. Because of the asymmetric characteristics of coefficient matrix, a BiCGST algorithm has been employed to achieve better convergence. The convergence speed is decided by the choice of the preconditioning matrix. Three parallel preconditioners: truncated IC factorization, conventional polynomial, and Chebyshev polynomial have been compared in this work. The grid-point parallelization is based on the parallel preconditioner in BiCGST algorithm. The truncated IC factorization and conventional polynomial preconditioners have almost the same performance. The Chebyshev polynomial preconditioner can reduce the computation time by a factor of 1.24.Because the CPU time required in parallel algorithm is longer than that required in serial algorithm by a factor of about 5.61 using sequential computation, the speedup of grid-point parallelization is only 1.72 using 6 processes in the PVM environment. Shuang-Fa Guo 郭雙發 1997 學位論文 ; thesis 45 zh-TW |
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碩士 === 國立交通大學 === 電子工程學系 === 85 === In this work, we implement equation parallelization and
grid-point parallelization for semiconductor device
simulation using the CONVEX SPP-1000 parallel computer in the
PVM environment. In equation parallelization, we solve the
three basic equations concurrently. The speedup of equation
parallelization is about 1.52. Because of the asymmetric
characteristics of coefficient matrix, a BiCGST algorithm has
been employed to achieve better convergence. The convergence
speed is decided by the choice of the preconditioning
matrix. Three parallel preconditioners: truncated IC
factorization, conventional polynomial, and Chebyshev polynomial
have been compared in this work.
The grid-point parallelization is based on the parallel
preconditioner in BiCGST algorithm. The truncated IC
factorization and conventional polynomial
preconditioners have almost the same performance. The Chebyshev
polynomial preconditioner can reduce the computation time by a
factor of 1.24.Because the CPU time required in parallel
algorithm is longer than that required in serial algorithm
by a factor of about 5.61 using sequential computation,
the speedup of grid-point parallelization is only 1.72 using 6
processes in the PVM environment.
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author2 |
Shuang-Fa Guo |
author_facet |
Shuang-Fa Guo Shen, Jev-Jyh 沈志哲 |
author |
Shen, Jev-Jyh 沈志哲 |
spellingShingle |
Shen, Jev-Jyh 沈志哲 Parallel Solution of Matrix Inversion for Semiconductor Device Simultaion |
author_sort |
Shen, Jev-Jyh |
title |
Parallel Solution of Matrix Inversion for Semiconductor Device Simultaion |
title_short |
Parallel Solution of Matrix Inversion for Semiconductor Device Simultaion |
title_full |
Parallel Solution of Matrix Inversion for Semiconductor Device Simultaion |
title_fullStr |
Parallel Solution of Matrix Inversion for Semiconductor Device Simultaion |
title_full_unstemmed |
Parallel Solution of Matrix Inversion for Semiconductor Device Simultaion |
title_sort |
parallel solution of matrix inversion for semiconductor device simultaion |
publishDate |
1997 |
url |
http://ndltd.ncl.edu.tw/handle/68102441507379146986 |
work_keys_str_mv |
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