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Volume 131,
Issue 3
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Square-root solution for the discrete-time lyapunov equation
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- Author(s): K.V. Fernando 1 and H. Nicholson 1
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Affiliations:
1: Department of Control Engineering, University of Sheffield, Sheffield, UK
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Affiliations:
1: Department of Control Engineering, University of Sheffield, Sheffield, UK
- Source:
Volume 131, Issue 3,
May 1984,
p.
107 – 108
DOI: 10.1049/ip-d.1984.0019 , Print ISSN 0143-7054, Online ISSN 2053-793X
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© The Institution of Electrical Engineers
Published
There is no abstract available for this article.
Inspec keywords: Lyapunov methods; discrete time systems; linear systems
Other keywords:
Subjects: Stability in control theory; Discrete control systems
References
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1)
- S. Barnett , C. Storey . (1970) , Matrix methods in stability theory.
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2)
- B.S. Garbo , J.M. Boyle , J.J. Dongarra , C.B. Moler . (1977) Matrix eigensystem routines—EISPACK guide extension, Lecture Notes in Computer Science.
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3)
- G. Bierman . (1977) , Factorization methods for discrete estimation.
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4)
- G. Kitagawa . An algorithm for solving the matrix equation X = FXFT + S. Int. J. Control , 745 - 753
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5)
- J.H.M. Wedderburn . Note on the linear matrix equation. Proc. Edinburgh Math. Soc. , 49 - 53
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6)
- E.J. Davison , E.T. Man . The numerical solution of A'Q + QA = –C. IEEE Trans. , 448 - 449
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7)
- L. Pernerbo , L.M. Silverman . Model reduction via balanced state space representations. IEEE Trans. , 382 - 387
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8)
- R.A. Smith . Matrix equation XA + BX = C. SIAM J. Appl. Math. , 198 - 201
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9)
- R.J. Schwarz , B. Friedland . (1965) , Linear systems.
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10)
- G.W. Stewart . (1976) , Introduction to matrix computations.
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