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Algebraic Multilevel Krylov Methods
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What this work says
Outgoing claims: the papers this work cites, builds on, or argues with.
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Algebraic multigrid and algebraic multilevel methods: a theoretical comparison
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Variable steps for reversible integration methods
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Towards algebraic multigrid for elliptic problems of second order
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On the Algebraic Construction of Multilevel Transfer Operators
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An $O(n^2)$ Self-Stabilizing Algorithm for Computing Bridge-Connected Components
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A relaxation method for solving elliptic difference equations
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The speed of convergence of one iterative process
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On the convergence of a relaxation method with natural constraints on the elliptic operator
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Algebraic multigrid (AMG): experiences and comparisons
inferredcites →https://doi.org/10.1016/j.apnum.2004.01.009openalex-snapshot
On a class of preconditioners for solving the Helmholtz equation
inferredcites →https://doi.org/10.1016/j.apnum.2005.04.039openalex-snapshot
Comparison of multigrid and incomplete LU shifted-Laplace preconditioners for the inhomogeneous Helmholtz equation
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Multi-Level Adaptive Solutions to Boundary-Value Problems
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Recycling Krylov Subspaces for Sequences of Linear Systems
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A Comparison of Deflation and the Balancing Preconditioner
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Recycling Subspace Information for Diffuse Optical Tomography
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Aggregation-Based Algebraic Multilevel Preconditioning
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A Novel Multigrid Based Preconditioner For Heterogeneous Helmholtz Problems
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Deflation and Balancing Preconditioners for Krylov Subspace Methods Applied to Nonsymmetric Matrices
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Multilevel Projection-Based Nested Krylov Iteration for Boundary Value Problems
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Deflation of Conjugate Gradients with Applications to Boundary Value Problems
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A Flexible Inner-Outer Preconditioned GMRES Algorithm
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Flexible Inner-Outer Krylov Subspace Methods
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A Comparison of Deflation and Coarse Grid Correction Applied to Porous Media Flow
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A Restarted GMRES Method Augmented with Eigenvectors
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On the Construction of Deflation-Based Preconditioners
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A Multigrid Method Enhanced by Krylov Subspace Iteration for Discrete Helmholtz Equations
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An Evaluation of Parallel Multigrid as a Solver and a Preconditioner for Singularly Perturbed Problems
What points at this work
Incoming claims: where this work appears in other papers’ reference lists and arguments.
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Algebraic Preconditioning Approaches and Their Applications
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The Multilevel Krylov-Multigrid Method for the Helmholtz Equation Preconditioned by the Shifted Laplacian
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Some Experiences with Multilevel Krylov Methods
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Absolute-Value Based Preconditioner for Complex-Shifted Laplacian Systems
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On the design of two-stage multiprojection methods for distributed memory systems
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A multi-level preconditioned Krylov method for the efficient solution of algebraic tomographic reconstruction problems
inferred← citeshttps://doi.org/10.1016/j.jcp.2016.06.025openalex-snapshot
Accelerating the shifted Laplace preconditioner for the Helmholtz equation by multilevel deflation
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Avoiding singular coarse grid systems
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A Coarse Space Construction Based on Local Dirichlet-to-Neumann Maps
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An Efficient Multigrid Calculation of the Far Field Map for Helmholtz and Schrödinger Equations
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Deflated and Augmented Krylov Subspace Methods: A Framework for Deflated BiCG and Related Solvers
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On the Spectrum of Deflated Matrices with Applications to the Deflated Shifted Laplace Preconditioner for the Helmholtz Equation
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Parallel Schur Complement Techniques Based on Multiprojection Methods
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Projections, Deflation, and Multigrid for Nonsymmetric Matrices
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An iterative multilevel method for computing wavefields in frequency-domain seismic inversion
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An introduction to full waveform inversion
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Adaptive Multilevel Krylov Methods
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