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Learning physics-based models from data: perspectives from inverse problems and model reduction
This article addresses the inference of physics models from data, from the perspectives of
inverse problems and model reduction. These fields develop formulations that integrate data …
inverse problems and model reduction. These fields develop formulations that integrate data …
[KSIĄŻKA][B] Iterative methods for linear and nonlinear equations
CT Kelley - 1995 - SIAM
This book on iterative methods for linear and nonlinear equations can be used as a tutorial
and a reference by anyone who needs to solve nonlinear systems of equations or large …
and a reference by anyone who needs to solve nonlinear systems of equations or large …
Multi-physics and multi-scale methods used in nuclear reactor analysis
AG Mylonakis, M Varvayanni, N Catsaros… - Annals of Nuclear …, 2014 - Elsevier
In an operating nuclear reactor core, various physical phenomena of different nature are
interrelated. Multi-physics calculations that account for the interrelated nature of the …
interrelated. Multi-physics calculations that account for the interrelated nature of the …
[KSIĄŻKA][B] Solving nonlinear equations with Newton's method
CT Kelley - 2003 - SIAM
This small book on Newton's method is a user-oriented guide to algorithms and
implementation. Its purpose is to show, via algorithms in pseudocode, in MATLAB®, and …
implementation. Its purpose is to show, via algorithms in pseudocode, in MATLAB®, and …
GMRES algorithms over 35 years
Q Zou - Applied Mathematics and Computation, 2023 - Elsevier
This paper is about GMRES algorithms for the solution of nonsingular linear systems. We
first consider basic algorithms and study their convergence. We then focus on acceleration …
first consider basic algorithms and study their convergence. We then focus on acceleration …
[KSIĄŻKA][B] Computer solution of large linear systems
G Meurant - 1999 - books.google.com
This book deals with numerical methods for solving large sparse linear systems of
equations, particularly those arising from the discretization of partial differential equations. It …
equations, particularly those arising from the discretization of partial differential equations. It …
Constraint preconditioning for indefinite linear systems
C Keller, NIM Gould, AJ Wathen - SIAM Journal on matrix Analysis and …, 2000 - SIAM
The problem of finding good preconditioners for the numerical solution of indefinite linear
systems is considered. Special emphasis is put on preconditioners that have a 2× 2 block …
systems is considered. Special emphasis is put on preconditioners that have a 2× 2 block …
[KSIĄŻKA][B] Periodic integral and pseudodifferential equations with numerical approximation
J Saranen, G Vainikko - 2013 - books.google.com
Classical boundary integral equations arising from the potential theory and acoustics
(Laplace and Helmholtz equations) are derived. Using the parametrization of the boundary …
(Laplace and Helmholtz equations) are derived. Using the parametrization of the boundary …
[PDF][PDF] Multiquadric radial basis function approximation methods for the numerical solution of partial differential equations
SA Sarra, EJ Kansa - Advances in Computational Mechanics, 2009 - scottsarra.org
Radial Basis Function (RBF) methods have become the primary tool for interpolating
multidimensional scattered data. RBF methods also have become important tools for solving …
multidimensional scattered data. RBF methods also have become important tools for solving …
The idea behind Krylov methods
1. INTRODUCTION. We explain why Krylov methods make sense, and why it is natural to
represent a solution to a linear system as a member of a Krylov space. In particular we show …
represent a solution to a linear system as a member of a Krylov space. In particular we show …