Diego Pallara

most cited

L^{1}

-elliptic regularity and

H = W

on the whole

L^{p}

-scale on arbitrary manifolds

4 citations · 4 across the 3 of their papers we have counts for

collaborators

3 papers

math.AP2023

Mean value formulas for classical solutions to subelliptic evolution equations in stratified Lie groups

Diego Pallara, Sergio Polidoro

We prove mean value formulas for classical solutions to second order linear differential equations in the form $\partial_{t} u = i, j = 1 \sum m X_{i} (a_{ij} X_{j} u) + X_{0} u + f,$ w…

math.AP2014★ 4 cited

$L^{1}$ -elliptic regularity and $H = W$ on the whole $L^{p}$ -scale on arbitrary manifolds

Davide Guidetti, Batu Güneysu, Diego Pallara

We define abstract Sobolev type spaces on $L^{p}$ -scales, $p \in [1, \infty)$ , on Hermitian vector bundles over possibly noncompact manifolds, which are induced by smooth meas…

math.FA2014

BV functions on convex domains in Wiener spaces

Alessandra Lunardi, Michele Miranda, Diego Pallara

We study functions of bounded variation defined in an abstract Wiener space X, relating the variation of a function u on a convex open set O in X to the behavior near t=0 of T(t)u,…

Mean value formulas for classical solutions to subelliptic evolution equations in stratified Lie groups

L1-elliptic regularity and H=W on the whole Lp-scale on arbitrary manifolds

BV functions on convex domains in Wiener spaces

$L^{1}$ -elliptic regularity and $H = W$ on the whole $L^{p}$ -scale on arbitrary manifolds