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[HTML][HTML] Solvers for the cardiac bidomain equations
The bidomain equations are widely used for the simulation of electrical activity in cardiac
tissue. They are especially important for accurately modeling extracellular stimulation, as …
tissue. They are especially important for accurately modeling extracellular stimulation, as …
Flow mechanism and simulation approaches for shale gas reservoirs: A review
The past two decades have borne remarkable progress in our understanding of flow
mechanisms and numerical simulation approaches of shale gas reservoir, with much larger …
mechanisms and numerical simulation approaches of shale gas reservoir, with much larger …
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 …
An algebraic multigrid method with guaranteed convergence rate
We consider the iterative solution of large sparse symmetric positive definite linear systems.
We present an algebraic multigrid method which has a guaranteed convergence rate for the …
We present an algebraic multigrid method which has a guaranteed convergence rate for the …
Truly monolithic algebraic multigrid for fluid–structure interaction
The coupling of flexible structures to incompressible fluids draws a lot of attention during the
last decade. Many different solution schemes have been proposed. In this contribution, we …
last decade. Many different solution schemes have been proposed. In this contribution, we …
[PDF][PDF] An introduction to algebraic multigrid
RD Falgout - 2006 - osti.gov
Algebraic multigrid (AMG) solves linear systems based on multigrid principles, but in a way
that only depends on the coefficients in the underlying matrix. The author begins with a basic …
that only depends on the coefficients in the underlying matrix. The author begins with a basic …
Adaptive aggregation-based domain decomposition multigrid for the lattice Wilson--Dirac operator
In lattice quantum chromodynamics (QCD) computations a substantial amount of work is
spent in solving discretized versions of the Dirac equation. Conventional Krylov solvers …
spent in solving discretized versions of the Dirac equation. Conventional Krylov solvers …
Aggregation-based algebraic multigrid for convection-diffusion equations
Y Notay - SIAM journal on scientific computing, 2012 - SIAM
We consider the iterative solution of large sparse linear systems arising from the upwind
finite difference discretization of convection-diffusion equations. The system matrix is then an …
finite difference discretization of convection-diffusion equations. The system matrix is then an …
A multiscale restriction-smoothed basis method for high contrast porous media represented on unstructured grids
A wide variety of multiscale methods have been proposed in the literature to reduce runtime
and provide better scaling for the solution of Poisson-type equations modeling flow in …
and provide better scaling for the solution of Poisson-type equations modeling flow in …
PyAMG: Algebraic multigrid solvers in python
PyAMG is a Python package of algebraic multigrid (AMG) solvers and supporting tools for
approximating the solution to large, sparse linear systems of algebraic equations, Ax= b …
approximating the solution to large, sparse linear systems of algebraic equations, Ax= b …