Pages that link to "Item:Q924352"
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The following pages link to A new iterative criterion for \(H\)-matrices: The reducible case (Q924352):
Displaying 13 items.
- Self-corrective iterations (SCI) for generalized diagonally dominant matrices (Q268346) (← links)
- Two-step modulus-based matrix splitting iteration method for linear complementarity problems (Q535254) (← links)
- Is \(A\in\mathbb C^{n,n}\) a general \(H\)-matrix? (Q651209) (← links)
- Diagonal dominance, Schur complements and some classes of \(H\)-matrices and \(P\)-matrices (Q652574) (← links)
- A new algorithmic characterization of \(H\)-matrices (Q864819) (← links)
- Nonstationary extrapolated modulus algorithms for the solution of the linear complementarity problem (Q1019647) (← links)
- Characterization of H-matrices (Q1779591) (← links)
- On general principles of eigenvalue localizations via diagonal dominance (Q2017601) (← links)
- Extended irreducible Nekrasov matrices as subclasses of irreducible \(H\)-matrices (Q2245936) (← links)
- A treatment of breakdowns and near breakdowns in a reduction of a matrix to upper \(J\)-Hessenberg form and related topics (Q2312666) (← links)
- On a new criterion for the H-matrix property (Q2371124) (← links)
- A linearly convergent iterative method for identifying H-matrices (Q5240730) (← links)
- A New Iterative Criterion for H‐Matrices (Q5446457) (← links)
