DOI10.1137/1.9781611976458zbMath1479.65001OpenAlexW3109896535MaRDI QIDQ5151803
Axel Målqvist, Daniel Peterseim
Publication date: 22 February 2021
Full work available at URL: https://doi.org/10.1137/1.9781611976458
Numerical homogenization beyond scale separation,
Numerical Upscaling for Wave Equations with Time-Dependent Multiscale Coefficients,
An offline-online strategy for multiscale problems with random defects,
Multiscale finite element methods for an elliptic optimal control problem with rough coefficients,
Multi-Resolution Localized Orthogonal Decomposition for Helmholtz Problems,
A Space-Time Multiscale Method for Parabolic Problems,
Neural Network Approximation of Coarse-Scale Surrogates in Numerical Homogenization,
Optimization problems for PDEs in weak space-time form. Abstracts from the workshop held March 5--10, 2023,
Iterative solution of spatial network models by subspace decomposition,
Multiscale methods for solving wave equations on spatial networks,
Enhanced error estimates for augmented subspace method,
Constraint Energy Minimizing Generalized Multiscale Finite Element Method for Inhomogeneous Boundary Value Problems with High Contrast Coefficients,
An Elliptic Local Problem with Exponential Decay of the Resonance Error for Numerical Homogenization,
An Online Efficient Two-Scale Reduced Basis Approach for the Localized Orthogonal Decomposition,
Numerical multiscale methods for waves in high-contrast media,
Numerical homogenization of spatial network models,
On Optimal Convergence Rates for Discrete Minimizers of the Gross–Pitaevskii Energy in Localized Orthogonal Decomposition Spaces,
An Improved High-Order Method for Elliptic Multiscale Problems,
Homogenization with the quasistatic Tresca friction law: qualitative and quantitative results,
A relaxed localized trust-region reduced basis approach for optimization of multiscale problems,
A super-localized generalized finite element method,
A reduced basis super-localized orthogonal decomposition for reaction-convection-diffusion problems,
Convergence of trigonometric and finite-difference discretization schemes for FFT-based computational micromechanics,
Convergence analysis of the localized orthogonal decomposition method for the semiclassical Schrödinger equations with multiscale potentials,
Superconvergence of time invariants for the Gross–Pitaevskii equation,
Super-localization of elliptic multiscale problems
