Perturbation anaysis for the matrix equation
Main Article Content
Abstract
Article Details
References
[1] P. Benner and H. Fabbender, On the solution of the rational matrix equation
[2] M. Berzig, X. Duan and B. Samet, Positive definite solution of the matrix equation
[3] T.G. Bhaskar and V. Lakshmikantham, Fixed point theorems in partially ordered metric spaces and applications, Nonlinear Anal. 65 (2006), 13791393. Google Scholar
[4] X. Duan and Q. Wang, Perturbation analysis for the matrix equation
[5] J.C. Engwerda, A.C.M. Ran, and A.L. Rijkeboer, Necessary and sufficient con- ditions for the existence of a positive definite solution of the matrix equation Google Scholar
[6]
[7] B.R. Fang, J.D. Zhou, and Y.M. Li, Matrix Theory, Tsinghua University Press, Beijing, China, 2006. Google Scholar
[8] A. Ferrante and B.C. Levy, Hermitian solutions of the equations
[9] V.I. Hasanov, Positive definite solutions of the matrix equations
[10] T.P. Minka, Old and new matrix algebra useful for statistics, December 2000. Notes. Google Scholar
[11] X. Zhan, Computing the extreme positive definite solutions of a matrix equation, SIAM J. Sci. Comput. 17 (1996), 632–645. Google Scholar