Axel Målqvist
My area of research is numerical solution of partial differential equations. In particular I am interested in multiscale and multiphysics problems.
Showing 40 publications
FINITE ELEMENT MODELLING OF LINEAR ROLLING CONTACT PROBLEMS
Well-posedness and finite element approximation of mixed dimensional partial differential equations
Iterative method for large-scale Timoshenko beam models assessed on commercial-grade paperboard
ITERATIVE SOLUTION OF SPATIAL NETWORK MODELS BY SUBSPACE DECOMPOSITION
Numerical homogenization of spatial network models
Super-localization of spatial network models
Multiscale methods for solving wave equations on spatial networks
A space-time multiscale method for parabolic problems
An offline-online strategy for multiscale problems with random defects
Network model for predicting structural properties of paper
Numerical upscaling for heterogeneous materials in fractured domains
Numerical homogenization by localized orthogonal decomposition
A generalized finite element method for the strongly damped wave equation with rapidly varying data
A numerical multiscale method for fiber networks
Numerical upscaling of perturbed diffusion problems
Numerical upscaling of discrete network models
A Multiscale Methodology for Simulation of Mechanical Properties of Paper
Numerical Homogenization of Elliptic PDEs with Similar Coefficients
Efficient implementation of the localized orthogonal decomposition method
Multiscale techniques for parabolic equations
Multiscale differential riccati equations for linear quadratic regulator problems
Multiscale methods for problems with complex geometry
Generalized finite element methods for quadratic eigenvalue problems
Finite element convergence analysis for the thermoviscoelastic Joule heating problem
A Generalized Finite Element Method for Linear Thermoelasticity
Contrast Independent Localization of Multiscale Problems
Multilevel Monte Carlo methods for computing failure probability of porous media flow systems
A Multilevel Monte Carlo Method for Computing Failure Probabilities
Multiscale Mixed Finite Elements
Computation of eigenvalues by numerical upscaling
A localized orthogonal decomposition method for semi-linear elliptic problems
Localized orthogonal decomposition techniques for boundary value problems
Localization of elliptic multiscale problems
Uncertainty Quantification for Approximate p-Quantiles for Physical Models with Stochastic Inputs
Two-level discretization techniques for ground state computations of Bose-Einstein condensates
On adaptive finite element methods based on a posteriori estimates
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