Comments on ``The common Re-nnd and Re-pd solutions to the matrix equations \(AX=C\) and \(XB=D\)
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Publication:273375
DOI10.1016/j.amc.2014.03.074zbMath1334.15043OpenAlexW127825923MaRDI QIDQ273375
Publication date: 21 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.2014.03.074
Related Items (9)
The common re-nonnegative definite and re-positive definite solutions to the matrix equations \(A_1XA_1^\ast = C_1\) and \(A_2XA_2^\ast = C_2 \) ⋮ A unified treatment for the restricted solutions of the matrix equation \(AXB=C\) ⋮ The common \((P,Q)\) generalized reflexive and anti-reflexive solutions to \(AX=B\) and \(XC=D\) ⋮ The re-nonnegative definite and re-positive definite solutions to the matrix equation \(AXB=D\) ⋮ The Re-nnd and Re-pd solutions to the matrix equationsAX = C,XB = D ⋮ The extremal ranks and inertias of matrix expressions with respect to generalized reflexive and anti-reflexive matrices with applications ⋮ On the solutions of two systems of quaternion matrix equations ⋮ Hermitian and non-negative definite reflexive and anti-reflexive solutions to AX=B ⋮ Generalized reflexive and anti-reflexive solutions of \(AX=B\)
Cites Work
- The common Re-nnd and Re-pd solutions to the matrix equations \(AX = C\) and \(XB = D\)
- Max-min problems on the ranks and inertias of the matrix expressions \(A - BXC \pm (BXC)^{\ast}\) with applications
- Maximization and minimization of the rank and inertia of the Hermitian matrix expression \(A-BX-(BX)^{*}\) with applications
- An expression of the general common least-squares solution to a pair of matrix equations with applications
- Equalities and inequalities for inertias of Hermitian matrices with applications
- More on maximal and minimal ranks of Schur complements with applications
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