D. Pallara

activity

20112025

most citedGradient estimates for perturbed Ornstein-Uhlenbeck semigroups on infinite dimensional convex domains

15 citations · 33 across the 19 of their papers we have counts for

collaborators

Showing 2021Show all

4 papers · 1 filter

math.AP2021

Mean value formulas for classical solutions to uniformly parabolic equations in divergence form

Emanuele Malagoli, Diego Pallara, Sergio Polidoro

We prove surface and volume mean value formulas for classical solutions to uniformly parabolic equations in divergence form. We then use them to prove the parabolic strong maximum…

math.AP2021

Asymptotics of the $s$ -fractional Gaussian perimeter as $s \to 0^{+}$

Alessandro Carbotti, Simone Cito, Domenico Angelo La Manna +1

We study the asymptotic behaviour of the renormalised $s$ -fractional Gaussian perimeter of a set $E$ inside a domain $Ω$ as $s \to 0^{+}$ . Contrary to the Euclidean case, as the Gauss…

math.AP2021

Functional inequalities for some generalised Mehler semigroups

L. Angiuli, S. Ferrari, D. Pallara

We consider generalised Mehler semigroups and, assuming the existence of an associated invariant measure $σ$ , we prove functional integral inequalities with respect to $σ$ , such as…

math.AP2021

Gamma-convergence of fractional Gaussian perimeter

Alessandro Carbotti, Simone Cito, Domenico Angelo La Manna +1

We prove the $Γ$ -convergence of the renormalised fractional Gaussian $s$ -perimeter to the Gaussian perimeter as $s \to 1^{-}$ . Our definition of fractional perimeter comes from that o…

Mean value formulas for classical solutions to uniformly parabolic equations in divergence form

Asymptotics of the s-fractional Gaussian perimeter as s→0+

Functional inequalities for some generalised Mehler semigroups

Gamma-convergence of fractional Gaussian perimeter

Asymptotics of the $s$ -fractional Gaussian perimeter as $s \to 0^{+}$