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20182026
most citedA quantitative Weinstock inequality

1 citations · 1 across the 5 of their papers we have counts for

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math.AP2026

Anisotropic gradient rearrangement of BV functions and applications

Gloria Paoli, Yabo Yang

In this paper, we introduce a symmetrization technique for the distributional gradient of a function of bounded variation in the anisotropic setting. This generalizes the result ob…

math.AP2026

Sharp bounds and geometric properties of the first non trivial Steklov Neumann Eigenvalue

Sagar Basak, Gloria Paoli, Rossano Sannipoli +1

In this article, we study the mixed Steklov--Neumann eigenvalue problem on doubly connected domains. First, we show that among all doubly connected domains in of the…

math.AP2023

A remark on solutions to semilinear equations with Robin boundary conditions

Antonio Celentano, Alba Lia Masiello, Gloria Paoli

Symmetry properties of solutions to elliptic quasilinear equations have been widely studied in the context of Dirichlet boundary conditions. We show that, in the context of Robin b…

math.AP2023

A stability result for the first Robin-Neumann eigenvalue: A double perturbation approach

Simone Cito, Gloria Paoli, Gianpaolo Piscitelli

Let , , where and are two open, bounded and convex sets such that and let be a given…

math.AP2021

A reverse quantitative isoperimetric type inequality for the Dirichlet Laplacian

Gloria Paoli

A stability result in terms of the perimeter is obtained for the first Dirichlet eigenvalue of the Laplacian operator. In particular, we prove that, once we fix the dimension $n\ge…

math.AP2020

An estimate for the anisotropic maximum curvature in the planar case

Gloria Paoli

We fix a Finsler norm and, using the anisotropic curvature flow, we prove that the anisotropic maximum curvature of a smooth Jordan curve is such that $ k^F_{\max}…