Mixed-type reverse-order laws of \((AB)^{(1,2,3)}\) and \((AB)^{(1,2,4)}\)
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Publication:555489
DOI10.1016/j.amc.2011.05.046zbMath1227.15007OpenAlexW1975810550MaRDI QIDQ555489
Publication date: 22 July 2011
Published in: Applied Mathematics and Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.amc.2011.05.046
Theory of matrix inversion and generalized inverses (15A09) Vector spaces, linear dependence, rank, lineability (15A03)
Related Items (2)
Two groups of mixed reverse order laws for generalized inverses of two and three matrix products ⋮ On the mixed-type generalized inverses of the products of two operators
Cites Work
- Unnamed Item
- The reverse order law for \(\{1, 3, 4\}\)-inverse of the product of two matrices
- The reverse order laws for \(\{1,2,3\}\) - and \(\{1,2,4\}\) -inverses of a two-matrix product
- Mixed-type reverse order law of \((AB)^{(13)}\)
- On pseudoinverses of operator products
- The product of operators with closed range and an extension of the reverse order law
- Reverse order law for reflexive generalized inverses of products of matrices
- Reverse order laws for the generalized inverses of multiple matrix products
- Reverse order laws for least squares \(g\)-inverses and minimum norm \(g\)-inverses of products of two matrices
- Equivalent conditions for generalized inverses of products
- Using rank formulas to characterize equalities for Moore-Penrose inverses of matrix products.
- On mixed-type reverse-order laws for the Moore-Penrose inverse of a matrix product
- Generalized inverses. Theory and applications.
- On reverse-order laws for least-squares g-inverses and minimum norm g-inverses of a matrix product
- More on maximal and minimal ranks of Schur complements with applications
- Note on the Generalized Inverse of a Matrix Product
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