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Linear solvers for reservoir simulation problems: An overview and recent developments
Linear solvers for reservoir simulation applications are the objective of this review.
Specifically, we focus on techniques for Fully Implicit (FI) solution methods, in which the set …
Specifically, we focus on techniques for Fully Implicit (FI) solution methods, in which the set …
Multiscale finite-element method for linear elastic geomechanics
The demand for accurate and efficient simulation of geomechanical effects is widely
increasing in the geoscience community. High resolution characterizations of the …
increasing in the geoscience community. High resolution characterizations of the …
Multiscale two-stage solver for Biot's poroelasticity equations in subsurface media
We propose a two-stage preconditioner for accelerating the iterative solution by a Krylov
subspace method of Biot's poroelasticity equations based on a displacement-pressure …
subspace method of Biot's poroelasticity equations based on a displacement-pressure …
Preconditioned least‐squares Petrov–Galerkin reduced order models
P Lindsay, J Fike, I Tezaur… - International Journal for …, 2022 - Wiley Online Library
In this article, we introduce a methodology for improving the accuracy and efficiency of
reduced order models (ROMs) constructed using the least‐squares Petrov–Galerkin (LSPG) …
reduced order models (ROMs) constructed using the least‐squares Petrov–Galerkin (LSPG) …
AI‐enhanced iterative solvers for accelerating the solution of large‐scale parametrized systems
Recent advances in the field of machine learning open a new era in high performance
computing for challenging computational science and engineering applications. In this …
computing for challenging computational science and engineering applications. In this …
: Preconditioned Inexact Newton with Learning Capability for Nonlinear System of Equations
Nonlinearly preconditioned inexact Newton methods have been applied successfully for
some difficult nonlinear systems of algebraic equations arising from the discretization of …
some difficult nonlinear systems of algebraic equations arising from the discretization of …
A reduced-basis element method for pin-by-pin reactor core calculations in diffusion and SP3 approximations
The reduced order model (ROM) methods allow to significantly improve the computation
time and memory usage. Therefore these methods are very useful for real-time or many …
time and memory usage. Therefore these methods are very useful for real-time or many …
Improving pseudo-time step** convergence for cfd simulations with neural networks
Computational fluid dynamics (CFD) simulations of viscous fluids described by the Navier-
Stokes equations are considered. Depending on the Reynolds number of the flow, the …
Stokes equations are considered. Depending on the Reynolds number of the flow, the …
A scalable preconditioning framework for stabilized contact mechanics with hydraulically active fractures
A preconditioning framework for the coupled problem of frictional contact mechanics and
fluid flow in the fracture network is presented. We focus on a blended finite element/finite …
fluid flow in the fracture network is presented. We focus on a blended finite element/finite …
[HTML][HTML] On POD-based deflation vectors for DPCG applied to porous media problems
We study fast and robust iterative solvers for large systems of linear equations resulting from
simulation of flow through strongly heterogeneous porous media. We propose the use of …
simulation of flow through strongly heterogeneous porous media. We propose the use of …