New inequalities for the Hadamard product of an M-matrix and its inverse
Author:
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Discrete Mathematics and Combinatorics,Analysis
Link
http://link.springer.com/content/pdf/10.1186/s13660-015-0555-1.pdf
Reference13 articles.
1. Berman A, Plemmons RJ: Nonnegative Matrices in the Mathematical Sciences. SIAM, Philadelphia; 1979.
2. Horn RA, Johnson CR: Topics in Matrix Analysis. Cambridge University Press, Cambridge; 1991.
3. Fiedler M, Markham TL: An inequality for the Hadamard product of an M -matrix and inverse M -matrix. Linear Algebra Appl. 1988, 101: 1–8. 10.1016/0024-3795(88)90139-5
4. Fiedler M, Johnson CR, Markham TL, Neumann M: A trace inequality for M -matrix and the symmetrizability of a real matrix by a positive diagonal matrix. Linear Algebra Appl. 1985, 71: 81–94. 10.1016/0024-3795(85)90237-X
5. Chen SC: A lower bound for the minimum eigenvalue of the Hadamard product of matrices. Linear Algebra Appl. 2004, 378: 159–166. 10.1016/j.laa.2003.09.011
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1. Some Lower Bounds with a Parameter for the Minimum Eigenvalue of Hadamard Product of M-Matrices and Inverse M-Matrices;Bulletin of the Iranian Mathematical Society;2022-11-05
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3. Lower Bound Estimation of the Minimum Eigenvalue of Hadamard Product of an M-Matrix and its Inverse;Bulletin of the Iranian Mathematical Society;2021-05-08
4. Some new bounds of the minimum eigenvalue for the Hadamard product of an M-matrix and an inverse M-matrix;Open Mathematics;2016-01-01
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