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Title: Minimal realizations of the inverse of a polynomial matrix using finite and infinite Jordan pairs (English)
Author: Fragulis, George F.
Language: English
Journal: Kybernetika
ISSN: 0023-5954
Volume: 30
Issue: 6
Year: 1994
Pages: 607-616
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Category: math
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MSC: 93B15
MSC: 93B20
MSC: 93B25
MSC: 93C35
idZBL: Zbl 0829.93012
idMR: MR1323663
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Date available: 2009-09-24T18:51:31Z
Last updated: 2012-06-06
Stable URL: http://hdl.handle.net/10338.dmlcz/125495
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Reference: [3] G. F. Fragulis: Analysis of Generalized Singular Systems.Ph.D. Dissertation, Aristotle Univ. of Thessaloniki, Thessaloniki, Greece 1990.
Reference: [4] F. R. Gantmacher: Theory of Matrices.Chelsea, New York 1959. Zbl 0085.01001
Reference: [5] I. Gohberg P. Lancaster, L. Rodman: Matrix Polynomials.Academic Press, New York--London 1982. MR 0662418
Reference: [6] H. H. Rosenbrock: State-Space and Multivariable Theory.Wiley, New York 1970. Zbl 0246.93010, MR 0325201
Reference: [7] A. J. J. Van der Weiden: The Use of Structural Properties in Linear Multivariable Control System Design.Ph.D. Dissertation, Delft University of Technology, The Netherlands 1983.
Reference: [8] A. I. G. Vardulakis D. Limebeer, N. Karcanias: Structure and Smith-McMillan form of a rational matrix at infinity.Internat. J. Control 35 (1982), 4, 701. MR 0669973
Reference: [9] A. I. G. Vardulakis: Linear Multivariable Control: Algebraic Analysis and Synthesis Methods.Wiley, New York 1991. Zbl 0751.93002, MR 1104222
Reference: [10] A. I. G. Vardulakis, G. F. Fragulis: Infinite elementary divisors of polynomial matrices and impulsive solutions of linear homogeneous matrix differential equations.Circuits Systems Signal Process. 8 (1989), 3, 357-373. Zbl 0678.34002, MR 1015177
Reference: [11] N. Cohen: Spectral analysis of regular matrix polynomials.Integral Equations Operator Theory 6 (1983), 161-183. Zbl 0521.15015, MR 0720106
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