Inverse tridiagonalZ-Martices∗
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Publication:4228254
DOI10.1080/03081089808818578zbMath0917.15016arXivmath/9803125OpenAlexW2024010377MaRDI QIDQ4228254
Hans Schneider, Michael Neumann, Reinhard Nabben, Michael J. Tsatsomeros, Judith Joanne Mcdonald
Publication date: 16 May 1999
Published in: Linear and Multilinear Algebra (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/9803125
Theory of matrix inversion and generalized inverses (15A09) Positive matrices and their generalizations; cones of matrices (15B48)
Related Items (9)
Potentials of random walks on trees ⋮ A Class ofM-matrices whose Graphs are Trees ⋮ Explicit inverse of nonsingular Jacobi matrices ⋮ The conditioning of FD matrix sequences coming from semi-elliptic differential equations ⋮ Explicit inverse of a tridiagonal \((p, r)\)-Toeplitz matrix ⋮ Green matrices associated with generalized linear polyominoes ⋮ A Note on Ultrametric Matrices ⋮ Inverse \(M\)-matrix, a new characterization ⋮ Boundary value problems for second order linear difference equations: application to the computation of the inverse of generalized Jacobi matrices
Cites Work
- The symmetrization of matrices by diagonal matrices
- A classification of matrices of class Z
- \(Z\)-matrices and inverse \(Z\)-matrices
- Cyclic and diagonal products on a matrix
- Inverse \(M\)-matrix inequalities and generalized ultrametric matrices
- Generalized ultrametric matrices -- a class of inverse \(M\)-matrices
- Some results on a partition of \(Z\)-matrices
- Theorems on M-splittings of a singular M-Matrix which depend on graph structure
- Totally Nonnegative, M-, and Jacobi Matrices
- Inverses of Unipathic M-Matrices
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