\(Z\)-matrices and inverse \(Z\)-matrices
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Publication:1355225
DOI10.1016/S0024-3795(97)81111-1zbMath0874.15003MaRDI QIDQ1355225
Publication date: 11 November 1997
Published in: Linear Algebra and its Applications (Search for Journal in Brave)
Theory of matrix inversion and generalized inverses (15A09) Hermitian, skew-Hermitian, and related matrices (15B57)
Related Items (8)
On relationships between several classes of Z-matrices, M-matrices and nonnegative matrices ⋮ On Perron complements of inverse \(N_{0}\)-matrices ⋮ On the second real eigenvalue of nonegative and Z-matrices ⋮ Classes of general \(H\)-matrices ⋮ Schur complements and its applications to symmetric nonnegative and \(Z\)-matrices ⋮ Matrices whose inverses are generalizedM-matrices ⋮ Inverse tridiagonalZ-Martices∗ ⋮ Eigenvalue location for nonnegative and Z-matrices
Cites Work
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- On the second real eigenvalue of nonegative and Z-matrices
- Inverse \(N_ 0\)-matrices
- Bounds on the spectrum of nonnegative matrices and certain Z-matrices
- Some notes on Z-matrices
- Inverse M-matrices
- A generalization of N-matrices
- A classification of matrices of class Z
- Generalized ultrametric matrices -- a class of inverse \(M\)-matrices
- On classes of inverse \(Z\)-matrices
- Some results on a partition of \(Z\)-matrices
- Some matrix inequalities
- Notes on \(F_ 0\)-matrices
- Matrix Analysis
- A Linear Algebra Proof that the Inverse of a Strictly Ultrametric Matrix is a Strictly Diagonally Dominant Stieltjes Matrix
- Nonnegative Matrices whose Inverses are M-Matrices
- Diagonally dominant matrices
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