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MULTIGRID-AUGMENTED DEEP LEARNING PRECONDITIONERS FOR THE HELMHOLTZ EQUATION
Yael Azulay,
Eran Treister
Department of Computer Science
Research output
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Contribution to journal
›
Article
›
peer-review
4
Scopus citations
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Dive into the research topics of 'MULTIGRID-AUGMENTED DEEP LEARNING PRECONDITIONERS FOR THE HELMHOLTZ EQUATION'. Together they form a unique fingerprint.
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Keyphrases
Deep Learning
100%
Convolutional Neural Network
100%
Multigrid
100%
Helmholtz Equation
100%
U-Net
100%
Two-dimensional Problems
33%
Encoder
33%
Data-driven Approach
33%
Inverse Problem
33%
Coarse Grid
33%
Mini
33%
General Set
33%
Iterative Solvers
33%
Training Data
33%
Deflation
33%
Data Augmentation
33%
Generalization Ability
33%
Shifted Laplacian
33%
Training Scheme
33%
Encoder Networks
33%
Context Vector
33%
Krylov Solvers
33%
V-cycle
33%
Helmholtz Equation at High Wavenumber
33%
Computer Science
Deep Learning
100%
Preconditioner
100%
Convolutional Neural Network
60%
U-Net
60%
Driven Approach
20%
Inverse Problem
20%
Laplace Operator
20%
Dimensional Problem
20%
Data Augmentation
20%
Generalization Ability
20%
Mathematics
Deep Learning
100%
Convolutional Neural Network
100%
Helmholtz Equation
100%
Residuals
33%
Dimensional Problem
33%
Laplace Operator
33%