DocumentCode
1065562
Title
A Jacobian-free Newton-GMRES(m) method with adaptive preconditioner and its application for power flow calculations
Author
Chen, Ying ; Shen, Chen
Author_Institution
Dept. of Electr. Eng., Tsinghua Univ., Beijing
Volume
21
Issue
3
fYear
2006
Firstpage
1096
Lastpage
1103
Abstract
In this paper, an adaptive preconditioner is constructed for Jacobian-free Newton-GMRES(m) [JFNG(m)] methods, which is devised for solving coordination equations in distributed simulations of power systems. The preconditioner is updated during both Newton iterations and GMRES iterations by means of a rank-one update algorithm. The proposed preconditioned JFNG(m) is applied to power flow calculations for test. The results show that the adaptive preconditioner can enhance convergence of Newton-GMRES(m) iteration schemes greatly and has stronger robustness compared with other precondition methods. Moreover, the proposed method has strong parallelism and scalability, which makes it feasible to solve distributed simulation problems of power systems
Keywords
Newton method; load flow; power system simulation; GMRES iterations; Jacobian-free Newton-GMRES(m) method; Newton iterations; adaptive preconditioner; distributed simulations; power flow calculations; power system simulations; rank-one update algorithm; Computational modeling; Convergence; Eigenvalues and eigenfunctions; Jacobian matrices; Load flow; Nonlinear equations; Parallel processing; Power system modeling; Power system simulation; Testing; Newton-GMRES(m); power flow; precondition;
fLanguage
English
Journal_Title
Power Systems, IEEE Transactions on
Publisher
ieee
ISSN
0885-8950
Type
jour
DOI
10.1109/TPWRS.2006.876696
Filename
1664943
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