The minimal rank of \(A - BX\) with respect to Hermitian matrix
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Publication:272538
DOI10.1016/j.amc.2014.01.116zbMath1334.15047OpenAlexW2002818625MaRDI QIDQ272538
Publication date: 20 April 2016
Published in: Applied Mathematics and Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.amc.2014.01.116
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The minimal rank of matrix expressions with respect to Hermitian matrix-revised ⋮ The extremal ranks and inertias of matrix expressions with respect to generalized reflexive and anti-reflexive matrices with applications ⋮ Rank constrained matrix best approximation problem with respect to (skew) Hermitian matrices ⋮ Some results on characterizations of matrix partial orderings
Cites Work
- Solutions with special structure to the linear matrix equation \(AX=B\)
- Extremal ranks of matrix expression of \(A - BXC\) with respect to Hermitian matrix
- Equalities and inequalities for inertias of Hermitian matrices with applications
- On equality of ordinary least squares estimator, best linear unbiased estimator and best linear unbiased predictor in the general linear model
- Minimal rank completions for block matrices
- Generalized inverses. Theory and applications.
- Solvability conditions and general solution for mixed Sylvester equations
- On the Computation of the Restricted Singular Value Decomposition via the Cosine-Sine Decomposition
- A simultaneous decomposition of a matrix triplet with applications
- On least squares solutions subject to a rank restriction
- Inertia and Rank Characterizations of Some Matrix Expressions
- On rank-constrained Hermitian nonnegative-definite least squares solutions to the matrix equationAXAH=B
- Hermitian and Nonnegative Definite Solutions of Linear Matrix Equations
- Regularization of Singular Systems by Derivative and Proportional Output Feedback
- Minimum Rank Solutions to the Matrix Approximation Problems in the Spectral Norm
- Extremal Ranks of Some Symmetric Matrix Expressions with Applications
- Solution of linear matrix equations in a *-congruence class
