(Log-)epiperimetric inequality and regularity over smooth cones for almost area-minimizing currents
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Publication:666718
DOI10.2140/gt.2019.23.513zbMath1409.53013arXiv1802.00418OpenAlexW3099911358WikidataQ128296327 ScholiaQ128296327MaRDI QIDQ666718
Max Engelstein, Luca Spolaor, Bozhidar Velichkov
Publication date: 12 March 2019
Published in: Geometry \& Topology (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1802.00418
Related Items (6)
On the logarithmic epiperimetric inequality for the obstacle problem ⋮ The symmetric (log-)epiperimetric inequality and a decay-growth estimate ⋮ The Riemannian quantitative isoperimetric inequality ⋮ On the asymptotic behavior of the solutions to parabolic variational inequalities ⋮ Regularity of the singular set in a two-phase problem for harmonic measure with Hölder data ⋮ Uniqueness of the blowup at isolated singularities for the Alt-Caffarelli functional
Cites Work
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- Tangent cones to two-dimensional area-minimizing integral currents are unique
- Asymptotics for a class of non-linear evolution equations, with applications to geometric problems
- On the Jacobi differential operators associated to minimal isometric immersions of symmetric spaces into spheres. III
- On the radial behavior of minimal surfaces and the uniqueness of their tangent cones
- The structure of singularities in solutions to ellipsoidal variational problems with constraints in \(R^3\)
- Regularity of the singular sets of two-dimensional area-minimizing flat chains modulo 3 in R\(^3\)
- A logarithmic epiperimetric inequality for the obstacle problem
- Uniqueness of blowups and Łojasiewicz inequalities
- An epiperimetric inequality related to the analyticity of minimal surfaces
- Uniqueness of Tangent Cones for Two‐Dimensional Almost‐Minimizing Currents
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