Add to ORKGWe consider a Serrin-type problem in convex cones in the Euclidean space and motivated by recent rigidity results we study the quantitative stability issue for this problem. In particular, we prove both sharp Lipschitz estimates for an $L^2-$pseudodistance and estimates in terms of the Hausdorff distance.Comment: arXiv admin note: substantial text overlap with arXiv:2211.0942
We study the exact effect of the anisotropic convexity of domains on the boundary estimate for two M...
AbstractWe investigate the behavior of strong solutions to the Robin boundary value problem for line...
In this work we address the question of the existence of nonradial domains inside a nonconvex cone f...
We consider overdetermined problems of Serrin\u2019s type in convex cones for (possibly) degenerate ...
We investigate the stability of the radial symmetry for the overdetermined Serrin problem in a plana...
We investigate the stability of the radial symmetry for the overdetermined Serrin problem in a plana...
We investigate the stability of the radial symmetry for the overdetermined Serrin problem in a plana...
We prove that the boundary of a (not necessarily connected) bounded smooth set with constant nonloca...
We prove that the boundary of a (not necessarily connected) bounded smooth set with constant nonloca...
We consider a partially overdetermined problem in a sector-like domain Ω in a cone Σ in RN, N ≥ 2, a...
AbstractWe investigate stability issues concerning the radial symmetry of solutions to Serrin's over...
In a bounded domain Ω, we consider a positive solution of the problem Δu+f(u)=0 in Ω, u=0 on ∂Ω, whe...
In a bounded domain \u3a9, we consider a positive solution of the problem \u394u+f(u)=0 in \u3a9, u=...
In this paper we prove an optimal upper bound for the first eigenvalue of a Robin-Neumann boundary v...
Consider a point on a convex surface in R^d, d ≥ 2 and a plane of support Π to the surface at this p...
We study the exact effect of the anisotropic convexity of domains on the boundary estimate for two M...
AbstractWe investigate the behavior of strong solutions to the Robin boundary value problem for line...
In this work we address the question of the existence of nonradial domains inside a nonconvex cone f...
We consider overdetermined problems of Serrin\u2019s type in convex cones for (possibly) degenerate ...
We investigate the stability of the radial symmetry for the overdetermined Serrin problem in a plana...
We investigate the stability of the radial symmetry for the overdetermined Serrin problem in a plana...
We investigate the stability of the radial symmetry for the overdetermined Serrin problem in a plana...
We prove that the boundary of a (not necessarily connected) bounded smooth set with constant nonloca...
We prove that the boundary of a (not necessarily connected) bounded smooth set with constant nonloca...
We consider a partially overdetermined problem in a sector-like domain Ω in a cone Σ in RN, N ≥ 2, a...
AbstractWe investigate stability issues concerning the radial symmetry of solutions to Serrin's over...
In a bounded domain Ω, we consider a positive solution of the problem Δu+f(u)=0 in Ω, u=0 on ∂Ω, whe...
In a bounded domain \u3a9, we consider a positive solution of the problem \u394u+f(u)=0 in \u3a9, u=...
In this paper we prove an optimal upper bound for the first eigenvalue of a Robin-Neumann boundary v...
Consider a point on a convex surface in R^d, d ≥ 2 and a plane of support Π to the surface at this p...
We study the exact effect of the anisotropic convexity of domains on the boundary estimate for two M...
AbstractWe investigate the behavior of strong solutions to the Robin boundary value problem for line...
In this work we address the question of the existence of nonradial domains inside a nonconvex cone f...