-matrices and Lyapunov scalar stability.
Hershkowitz, Daniel, Mashal, Nira (1998)
ELA. The Electronic Journal of Linear Algebra [electronic only]
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Displaying similar documents to “An algorithm for checking Hurwitz stability of K-symmetrizable interval matrices”
-matrices and Lyapunov scalar stability.
Matrix measure and application to stability of matrices and interval dynamical systems.
Zahreddine, Ziad (2003)
International Journal of Mathematics and Mathematical Sciences
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The -stability problem for real matrices
Serkan T. Impram, Russell Johnson, Raffaella Pavani (2005)
Archivum Mathematicum
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We give detailed discussion of a procedure for determining the robust -stability of a real matrix. The procedure begins from the Hurwitz stability criterion. The procedure is applied to two numerical examples.
On the stability of solutions of linear differential systems with slowly varying coefficients
Charles S. Kahane (1992)
Czechoslovak Mathematical Journal
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Intervals of certain classes of Z-matrices
M. Rajesh Kannan, K.C. Sivakumar (2014)
Discussiones Mathematicae - General Algebra and Applications
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Let A and B be M-matrices satisfying A ≤ B and J = [A,B] be the set of all matrices C such that A ≤ C ≤ B, where the order is component wise. It is rather well known that if A is an M-matrix and B is an invertible M-matrix and A ≤ B, then aA + bB is an invertible M-matrix for all a,b > 0. In this article, we present an elementary proof of a stronger version of this result and study corresponding results for certain other classes as well.