3 citations · 4 across the 5 of their papers we have counts for
5 papers · 1 filter
A quantitative Gidas-Ni-Nirenberg-type result for the -Laplacian via integral identities
Serena Dipierro, João Gonçalves da Silva, Giorgio Poggesi +1
We prove a quantitative version of a Gidas-Ni-Nirenberg-type symmetry result involving the -Laplacian. Quantitative stability is achieved here via integral identities based on t…
Optimal quantitative stability for a Serrin-type problem in convex cones
Filomena Pacella, Giorgio Poggesi, Alberto Roncoroni
We 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 par…
Quantitative stability for overdetermined nonlocal problems with parallel surfaces and investigation of the stability exponents
Serena Dipierro, Giorgio Poggesi, Jack Thompson +1
In this article, we analyze the stability of the parallel surface problem for semilinear equations driven by the fractional Laplacian. We prove a quantitative stability result that…
Remarks about the mean value property and some weighted Poincaré-type inequalities
Giorgio Poggesi
We start providing a quantitative stability theorem for the rigidity of an overdetermined problem involving harmonic functions in a punctured domain. Our approach is inspired by an…
Soap bubbles and convex cones: optimal quantitative rigidity
Giorgio Poggesi
We consider a class of rigidity results in a convex cone . These include overdetermined Serrin-type problems for a mixed boundary value problem relative to…