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20182021
most citedA quantitative Weinstock inequality

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

collaborators

6 papers

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}…

math.AP2020

The orthotropic -Laplace eigenvalue problem of Steklov type as

Giacomo Ascione, Gloria Paoli

We study the Steklov eigenvalue problem for the orthotropic Laplace operator defined on convex sets of , with , considering the limit for $p\to+\inft…

math.AP20191 cited

A quantitative Weinstock inequality

Nunzia Gavitone, Domenico Angelo La Manna, Gloria Paoli +1

The paper is devoted to the study of a quantitative Weinstock inequality in higher dimension for the first non trivial Steklov eigenvalue of Laplace operator for convex sets. The k…

math.AP2018

Two estimates for the first Robin eigenvalue of the Finsler Laplacian with negative boundary parameter

Gloria Paoli, Leonardo Trani

We prove two bounds for the first Robin eigenvalue of the Finsler Laplacian with negative boundary parameter in the planar case. In the constant area problem, we show that the Wulf…

math.AP2018

Anisotropic Isoperimetric Inequalities involving Boundary Momentum, Perimeter and Volume

Gloria Paoli, Leonardo Trani

We consider a scale invariant functional involving the anisotropic momentum, the anisotropic perimeter and the volume. We show that the Wulff shape, associated with the Finsler…