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Seleção de parâmetros ADI para resolução da equação de Lyapunov
作者: Tiago Costa Borges
DOI:
10.26512/2007.12.TCC.926
关键词:
Mathematics
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参考文章
(11)
1.
W. E. Arnoldi,
The principle of minimized iterations in the solution of the matrix eigenvalue problem
Quarterly of Applied Mathematics.
,vol. 9, pp. 17- 29 ,(1951) ,
10.1090/QAM/42792
2.
Youcef Saad,
Numerical solution of large Lyapunov equations
,(1989)
3.
M.G. Safonov, R.Y. Chiang,
A Schur method for balanced-truncation model reduction
IEEE Transactions on Automatic Control.
,vol. 34, pp. 729- 733 ,(1989) ,
10.1109/9.29399
4.
M. Januszewski, J. Machowski, J.W. Bialek,
Application of the direct Lyapunov method to improve damping of power swings by control of UPFC
IEE Proceedings - Generation, Transmission and Distribution.
,vol. 151, pp. 252- 260 ,(2004) ,
10.1049/IP-GTD:20040054
5.
Danny C. Sorensen, Yunkai Zhou,
Direct methods for matrix Sylvester and Lyapunov equations
Journal of Applied Mathematics.
,vol. 2003, pp. 277- 303 ,(2003) ,
10.1155/S1110757X03212055
6.
D. Kleinman,
On an iterative technique for Riccati equation computations
IEEE Transactions on Automatic Control.
,vol. 13, pp. 114- 115 ,(1968) ,
10.1109/TAC.1968.1098829
7.
Jing-Rebecca Li, Jacob White,
Low-Rank Solution of Lyapunov Equations
SIAM Review.
,vol. 46, pp. 693- 713 ,(2004) ,
10.1137/S0036144504443389
8.
D. C. Sorensen,
Implicit application of polynomial filters in a k-step Arnoldi method
SIAM Journal on Matrix Analysis and Applications.
,vol. 13, pp. 357- 385 ,(1992) ,
10.1137/0613025
9.
Donald W Peaceman, Henry H Rachford, Jr,
The Numerical Solution of Parabolic and Elliptic Differential Equations
Journal of The Society for Industrial and Applied Mathematics.
,vol. 3, pp. 28- 41 ,(1955) ,
10.1137/0103003
10.
T. Penzl,
A cyclic low rank Smith method for large, sparse Lyapunov equations with applications in model reduction and optimal control
,(1998)
来源期刊
Biblioteca Central da UNB
2007 年,
Volume: , Issue: ,
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