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A review of algebraic multigrid
K Stüben - Numerical Analysis: Historical Developments in the …, 2001 - Elsevier
Since the early 1990s, there has been a strongly increasing demand for more efficient
methods to solve large sparse, unstructured linear systems of equations. For practically …
methods to solve large sparse, unstructured linear systems of equations. For practically …
Survey and taxonomy of lossless graph compression and space-efficient graph representations
Various graphs such as web or social networks may contain up to trillions of edges.
Compressing such datasets can accelerate graph processing by reducing the amount of I/O …
Compressing such datasets can accelerate graph processing by reducing the amount of I/O …
[BOK][B] Matrix analysis and computations
ZZ Bai, JY Pan - 2021 - SIAM
Analysis and computation, the most important and indispensable methods for processing
matrices, are closely related but two significantly different areas. The former focuses more on …
matrices, are closely related but two significantly different areas. The former focuses more on …
Algebraic multigrid methods
This paper provides an overview of AMG methods for solving large-scale systems of
equations, such as those from discretizations of partial differential equations. AMG is often …
equations, such as those from discretizations of partial differential equations. AMG is often …
BoomerAMG: A parallel algebraic multigrid solver and preconditioner
UM Yang - Applied Numerical Mathematics, 2002 - Elsevier
Driven by the need to solve linear systems arising from problems posed on extremely large,
unstructured grids, there has been a recent resurgence of interest in algebraic multigrid …
unstructured grids, there has been a recent resurgence of interest in algebraic multigrid …
Diffusion wavelets
Our goal in this paper is to show that many of the tools of signal processing, adapted Fourier
and wavelet analysis can be naturally lifted to the setting of digital data clouds, graphs, and …
and wavelet analysis can be naturally lifted to the setting of digital data clouds, graphs, and …
Efficient multilevel brain tumor segmentation with integrated bayesian model classification
We present a new method for automatic segmentation of heterogeneous image data that
takes a step toward bridging the gap between bottom-up affinity-based segmentation …
takes a step toward bridging the gap between bottom-up affinity-based segmentation …
Algebraic multigrid theory: The symmetric case
A Brandt - Applied mathematics and computation, 1986 - Elsevier
A rigorous two-level theory is developed for general symmetric matrices (and nonsymmetric
ones using Kaczmarz relaxation), without assuming any regularity, not even any grid …
ones using Kaczmarz relaxation), without assuming any regularity, not even any grid …
[BOK][B] Multilevel block factorization preconditioners: Matrix-based analysis and algorithms for solving finite element equations
PS Vassilevski - 2008 - books.google.com
This monograph is the first to provide a comprehensive, self-contained and rigorous
presentation of some of the most powerful preconditioning methods for solving finite element …
presentation of some of the most powerful preconditioning methods for solving finite element …
Lean algebraic multigrid (LAMG): Fast graph Laplacian linear solver
OE Livne, A Brandt - SIAM Journal on Scientific Computing, 2012 - SIAM
Laplacian matrices of graphs arise in large-scale computational applications such as
semisupervised machine learning; spectral clustering of images, genetic data, and web …
semisupervised machine learning; spectral clustering of images, genetic data, and web …