Reverse order law for generalized inverses of multiple operator product
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Publication:5741204
DOI10.1080/03081087.2015.1082961zbMath1372.47003OpenAlexW2336646715MaRDI QIDQ5741204
Publication date: 22 July 2016
Published in: Linear and Multilinear Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/03081087.2015.1082961
generalized inverseinner inversereverse order law\(\{1\}\)-inverseoperator product\(\{1,3\}\)-inverse\(\{1,2\}\)-inverse
Related Items (4)
Improvements on the reverse order laws ⋮ Reverse order laws for {1, 3}-generalized inverses ⋮ Algebraic proof methods for identities of matrices and operators: improvements of Hartwig's triple reverse order law ⋮ The forward order laws for {1,2,3}- and {1,2,4}-inverses of a three matrix products
Cites Work
- Further results on the reverse-order law
- The reverse order law revisited
- The reverse order law \((AB)^-\) = \(B^-A^-\)
- When is \(B^ -A^ -\) a generalized inverse of \(AB\)?
- Reverse order laws for the generalized inverses of multiple matrix products
- Equivalent conditions for generalized inverses of products
- Reverse order laws for generalized inverses of multiple matrix products
- New results on reverse order law for $\{1,2,3\}$- and $\{1,2,4\}$-inverses of bounded operators
- Hartwig’s triple reverse order law revisited
- Reverse order law for least squares g-inverses of multiple matrix products
- Further Results on the Reverse Order Law for Generalized Inverses
- The reverse order laws for {1, 2, 3}- and {1, 2, 4}-inverses of multiple matrix products
- Reverse order laws for reflexive generalized inverse of operators
- Note on the Generalized Inverse of a Matrix Product
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