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Abstract: We consider a second order damped-vibration equation M x+C _ x+Kx = 0, where M;C;K (called mass, damping, sti ness matrix, respectively) are real, symmetric matrices of order n with M;K positive de nite and C positive semide nite with rank(C) = r. (Update)
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BibTeX entry: (Update)
@misc{ truhar-optimizing,
author = "Ninoslav Truhar and Kresimir Veselic",
title = "Optimizing The Solution Of The Ljapunov Equation",
url = "citeseer.ist.psu.edu/701641.html" }
Citations (may not include all citations):171 The Theory of Matrices (context) - Lancaster, Tismenetsky - 1985
13 A solution of the matrix equation AX + XB = C (context) - Bartels, Stewart - 1972
9 Hopkins University Press (context) - Golub, van Loan - 1989
7 On linear vibrational systems with one dimensional damping (context) - Veseli - 1988
7 On linear vibrational systems with one dimensional damping I.. (context) - Veseli - 1990
2 Akademische Verlagsgesellschaft Wiesbaden (context) - uller, Schiehlen - 1976
1 Applied Mathematics and Computation (context) - Veseli, Brabender et al. - 2001
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Block Diagonalization of Nearly Diagonal Matrices - Striko, Veselic (2001) (Correct)
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