A slack approach to reduced-basis approximation and error estimation for variational inequalities

DOI10.1016/j.crma.2015.10.024zbMath1387.65059OpenAlexW2261483800WikidataQ118178332 ScholiaQ118178332MaRDI QIDQ1695200

Eduard Bader, Karen Veroy, Zhenying Zhang

Publication date: 7 February 2018

Published in: Comptes Rendus. Mathématique. Académie des Sciences, Paris (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.crma.2015.10.024

Mathematics Subject Classification ID

Numerical methods for variational inequalities and related problems (65K15) Unilateral problems for linear elliptic equations and variational inequalities with linear elliptic operators (35J86)

Related Items (8)

Learning physics-based models from data: perspectives from inverse problems and model reduction ⋮ Stable model reduction for linear variational inequalities with parameter-dependent constraints ⋮ Certified Reduced Basis Methods for Parametrized Distributed Elliptic Optimal Control Problems with Control Constraints ⋮ Mini-workshop: Mathematics of dissipation -- dynamics, data and control. Abstracts from the mini-workshop held May 9--15, 2021 (hybrid meeting) ⋮ A Certified Reduced Basis Approach for Parametrized Optimal Control Problems with Two-Sided Control Constraints ⋮ A component-based hybrid reduced basis/finite element method for solid mechanics with local nonlinearities ⋮ An empirical interpolation approach to reduced basis approximations for variational inequalities ⋮ A multiscale method for the heterogeneous Signorini problem

Cites Work

• Unnamed Item
• Unnamed Item
• On the stability of the reduced basis method for Stokes equations in parametrized domains
• Error estimates for the finite element solution of variational inequalities. Part II. Mixed methods
• Mixed and Hybrid Finite Element Methods
• A Reduced Basis Method for Parametrized Variational Inequalities
• Variational inequalities

This page was built for publication: A slack approach to reduced-basis approximation and error estimation for variational inequalities