Contact points with integer frequencies in the thin obstacle problem
From MaRDI portal
Publication:6082693
DOI10.1002/cpa.22126arXiv2103.04013OpenAlexW3135436353MaRDI QIDQ6082693
Publication date: 30 October 2023
Published in: Communications on Pure and Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2103.04013
Related Items (5)
Regularity of solutions to nonlinear thin and boundary obstacle problems ⋮ Optimal regularity for supercritical parabolic obstacle problems ⋮ Free boundary regularity in the multiple membrane problem in the plane ⋮ Free boundary partial regularity in the thin obstacle problem ⋮ Half-space solutions with \(7/2\) frequency in the thin obstacle problem
Cites Work
- Unnamed Item
- Boundary Harnack estimates in slit domains and applications to thin free boundary problems
- Higher regularity of the free boundary in the elliptic Signorini problem
- Free boundary regularity for a problem with right hand side
- Generic regularity of free boundaries for the obstacle problem
- On the measure and the structure of the free boundary of the lower dimensional obstacle problem
- Correction to: ``On the measure and the structure of the free boundary of the lower dimensional obstacle problem
- A homogeneity improvement approach to the obstacle problem
- The thin obstacle problem: a survey
- On the fine regularity of the singular set in the nonlinear obstacle problem
- Some new monotonicity formulas and the singular set in the lower dimensional obstacle problem
- Optimal regularity of lower dimensional obstacle problems
- Free boundary regularity for almost every solution to the Signorini problem
- Regularity of the singular set in the fully nonlinear obstacle problem
- Regularity of solutions of variational inequalities
- The structure of the free boundary for lower dimensional obstacle problems
- Free boundary regularity in the triple membrane problem
- Direct Epiperimetric Inequalities for the Thin Obstacle Problem and Applications
This page was built for publication: Contact points with integer frequencies in the thin obstacle problem