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math.AP2025

On the -limit of weighted fractional energies

Andrea Kubin, Giorgio Saracco, Giorgio Stefani

Given and a bounded open set with Lipschitz boundary, we study the -convergence of the weighted fractional seminorm \[ [u]_{s,p,f}^p = \…

math.AP2025

A variational approach to the volume-preserving anisotropic mean curvature flow in 2D

Andrea Kubin, Domenico Angelo La Manna, Enrico Pasqualetto

In this article, we introduce a variational algorithm, in the spirit of the minimizing movements scheme, to model the volume-preserving anisotropic mean curvature flow in 2D. We sh…

math.AP2025

On variational scheme modeling the anisotropic surface diffusion with elasticity in the plane

Andrea Kubin

In this paper, we prove the existence of classical solutions for the anisotropic surface diffusion with elasticity in the plane using a minimizing movements scheme, provided that t…

math.AP2025

Characterization of sets of finite local and non local perimeter via non local heat equation

Andrea Kubin, Domenico Angelo La Manna

In this paper we provide a characterization of sets of finite local and non local perimeter via a convergence result. As an application we give a proof of the isoperimetric in…

math.AP2024

Second-order asymptotics of fractional Gagliardo seminorms as and convergence of the associated gradient flows

Andrea Kubin, Valerio Pagliari, Antonio Tribuzio

We study the second-order asymptotic expansion of the -fractional Gagliardo seminorm as in terms of a higher order nonlocal functional. We prove a Mosco-convergence re…