[BOOK][B] Numerical models for differential problems
A Quarteroni, S Quarteroni - 2009 - Springer
Alfio Quarteroni Third Edition Page 1 MS&A – Modeling, Simulation and Applications 16
Numerical Models for Di erential Problems Alfio Quarteroni Third Edition Page 2 MS&A Volume …
Numerical Models for Di erential Problems Alfio Quarteroni Third Edition Page 2 MS&A Volume …
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 …
Ot-flow: Fast and accurate continuous normalizing flows via optimal transport
A normalizing flow is an invertible map** between an arbitrary probability distribution and
a standard normal distribution; it can be used for density estimation and statistical inference …
a standard normal distribution; it can be used for density estimation and statistical inference …
A high-order discontinuous Galerkin method for wave propagation through coupled elastic–acoustic media
We introduce a high-order discontinuous Galerkin (dG) scheme for the numerical solution of
three-dimensional (3D) wave propagation problems in coupled elastic–acoustic media. A …
three-dimensional (3D) wave propagation problems in coupled elastic–acoustic media. A …
Optimal solvers for PDE-constrained optimization
T Rees, HS Dollar, AJ Wathen - SIAM Journal on Scientific Computing, 2010 - SIAM
Optimization problems with constraints which require the solution of a partial differential
equation arise widely in many areas of the sciences and engineering, particularly in …
equation arise widely in many areas of the sciences and engineering, particularly in …
Optimal control of the convection-diffusion equation using stabilized finite element methods
In this paper we analyze the discretization of optimal control problems governed by
convection-diffusion equations which are subject to pointwise control constraints. We …
convection-diffusion equations which are subject to pointwise control constraints. We …
[HTML][HTML] Reduced basis approximation of parametrized optimal flow control problems for the Stokes equations
This paper extends the reduced basis method for the solution of parametrized optimal
control problems presented in Negri et al.(2013) to the case of noncoercive (elliptic) …
control problems presented in Negri et al.(2013) to the case of noncoercive (elliptic) …
Scalable implicit incompressible resistive MHD with stabilized FE and fully-coupled Newton–Krylov-AMG
The computational solution of the governing balance equations for mass, momentum, heat
transfer and magnetic induction for resistive magnetohydrodynamics (MHD) systems can be …
transfer and magnetic induction for resistive magnetohydrodynamics (MHD) systems can be …
Finite elements with local projection stabilization for incompressible flow problems
In this paper we review recent developments in the analysis of finite element methods for
incompressible flow problems with local projection stabilization (LPS). These methods …
incompressible flow problems with local projection stabilization (LPS). These methods …
An a posteriori error control framework for adaptive precision optimization using discontinuous Galerkin finite element method
J Lu - 2005 - dspace.mit.edu
Introduction: Aerodynamic design optimization has seen significant development over the
past decade. Adjoint-based shape design for elliptic systems was first proposed by …
past decade. Adjoint-based shape design for elliptic systems was first proposed by …