Pages that link to "Item:Q4907156"
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The following pages link to A Geometric Convergence Theory for the Preconditioned Steepest Descent Iteration (Q4907156):
Displaying 18 items.
- An indefinite variant of LOBPCG for definite matrix pencils (Q403080) (← links)
- On convergence of iterative projection methods for symmetric eigenvalue problems (Q730577) (← links)
- A geometric theory for preconditioned inverse iteration. I: Extrema of Rayleigh quotient (Q1595116) (← links)
- A geometric theory for preconditioned inverse iteration. II: Convergence estimates (Q1595117) (← links)
- Sharp Ritz value estimates for restarted Krylov subspace iterations (Q1744300) (← links)
- Convergence theory for preconditioned eigenvalue solvers in a nutshell (Q2362287) (← links)
- A geometric theory for preconditioned inverse iteration IV: On the fastest convergence cases (Q2368743) (← links)
- The block preconditioned steepest descent iteration for elliptic operator eigenvalue problems (Q2510839) (← links)
- A geometric theory for preconditioned inverse iteration applied to a subspace (Q2759092) (← links)
- Steepest descent preconditioning for nonlinear GMRES optimization (Q2931517) (← links)
- Iterative minimization of the Rayleigh quotient by block steepest descent iterations (Q2948072) (← links)
- Convergence Analysis of Restarted Krylov Subspace Eigensolvers (Q3185675) (← links)
- Preconditioned gradient iterations for the eigenproblem of definite matrix pairs (Q5218397) (← links)
- Cluster robust estimates for block gradient-type eigensolvers (Q5226658) (← links)
- Convergence Analysis of a Locally Accelerated Preconditioned Steepest Descent Method for Hermitian-Definite Generalized Eigenvalue Problems (Q5381487) (← links)
- Convergence theory of exact interpolation scheme for computing several eigenvectors (Q5739766) (← links)
- Hybrid eigensolvers for nuclear configuration interaction calculations (Q6051371) (← links)
- Convergence rates of individual Ritz values in block preconditioned gradient-type eigensolvers (Q6146165) (← links)
