The method of moving planes: a quantitative approach

DOI10.6092/ISSN.2240-2829/8944zbMath1444.35004arXiv1811.05202OpenAlexW2900987093MaRDI QIDQ5215073

Alberto Roncoroni, Giulio Ciraolo

Publication date: 6 February 2020

Full work available at URL: https://arxiv.org/abs/1811.05202

zbMATH Keywords

rigiditymean curvatureAlexandrov soap bubble theorem

Mathematics Subject Classification ID

Stability in context of PDEs (35B35) Minimal surfaces in differential geometry, surfaces with prescribed mean curvature (53A10) Maximum principles in context of PDEs (35B50) Degenerate elliptic equations (35J70) Rigidity results (53C24) Research exposition (monographs, survey articles) pertaining to partial differential equations (35-02) Comparison principles in context of PDEs (35B51) Overdetermined boundary value problems for PDEs and systems of PDEs (35N25)

Related Items (5)

An overview on extremals and critical points of the Sobolev inequality in convex cones ⋮ Moving plane method for varifolds and applications ⋮ On the Harnack inequality for antisymmetric \(s\)-harmonic functions ⋮ The moving plane method for doubly singular elliptic equations involving a first-order term ⋮ Quantitative estimates for almost constant mean curvature hypersurfaces

This page was built for publication: The method of moving planes: a quantitative approach