DOIAbstract
We prove the optimal regularity and a detailed analysis of the free boundary of the solutions to the thin obstacle problem for nonparametric minimal surfaces with flat obstacles
We prove the optimal regularity and a detailed analysis of the free boundary of the solutions to the thin obstacle problem for nonparametric minimal surfaces with flat obstacles
For the thin obstacle problem in 3d, we show that half-space solutions form an isolated family in th...
We prove C1, α regularity for a thin obstacle problem for the p-Laplace equation. Due to the non-lin...
We prove an epiperimetric inequality for the thin obstacle problem, extending the pioneering results...
In this work we establish the optimal regularity for solutions to the fully nonlinear thin obstacle ...
In this work we present a general introduction to the Signorini problem (or thin obstacle problem). ...
The goal of this PhD thesis is to collect the results of the author in the study of thin obstacle pr...
AbstractWe study the regularity of the solution to a fully nonlinear version of the thin obstacle pr...
In this dissertation, we consider almost minimizers for the thin obstacle problems in different sett...
We study the Plateau problem with a lower-dimensional obstacle in R-n. Intuitively, in R-3 this corr...
We introduce a new logarithmic epiperimetric inequality for the 2m‐Weiss energy in any dimension, an...
The free boundary for the Signorini problem in $\mathbb{R}^{n+1}$ is smooth outside of a degenerate ...
This paper is devoted to the existence, the optimal regularity of solutions, and the regularity of t...
We study the regularity of the solution to a fully nonlinear version of the thin obstacle problem. I...
"Regularity of Minimal Surfaces" begins with a survey of minimal surfaces with free bounda...
This monograph treats parametric minimal surfaces of codimension one in the Euclidean space $R^{n+1}...
For the thin obstacle problem in 3d, we show that half-space solutions form an isolated family in th...
We prove C1, α regularity for a thin obstacle problem for the p-Laplace equation. Due to the non-lin...
We prove an epiperimetric inequality for the thin obstacle problem, extending the pioneering results...
In this work we establish the optimal regularity for solutions to the fully nonlinear thin obstacle ...
In this work we present a general introduction to the Signorini problem (or thin obstacle problem). ...
The goal of this PhD thesis is to collect the results of the author in the study of thin obstacle pr...
AbstractWe study the regularity of the solution to a fully nonlinear version of the thin obstacle pr...
In this dissertation, we consider almost minimizers for the thin obstacle problems in different sett...
We study the Plateau problem with a lower-dimensional obstacle in R-n. Intuitively, in R-3 this corr...
We introduce a new logarithmic epiperimetric inequality for the 2m‐Weiss energy in any dimension, an...
The free boundary for the Signorini problem in $\mathbb{R}^{n+1}$ is smooth outside of a degenerate ...
This paper is devoted to the existence, the optimal regularity of solutions, and the regularity of t...
We study the regularity of the solution to a fully nonlinear version of the thin obstacle problem. I...
"Regularity of Minimal Surfaces" begins with a survey of minimal surfaces with free bounda...
This monograph treats parametric minimal surfaces of codimension one in the Euclidean space $R^{n+1}...
For the thin obstacle problem in 3d, we show that half-space solutions form an isolated family in th...
We prove C1, α regularity for a thin obstacle problem for the p-Laplace equation. Due to the non-lin...
We prove an epiperimetric inequality for the thin obstacle problem, extending the pioneering results...
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