A. Pinamonti

activity

20112026

most citedExistence and uniqueness theorems for some semi-linear equations on locally finite graphs

22 citations · 80 across the 66 of their papers we have counts for

collaborators

Showing 2019Show all

3 papers · 1 filter

math.MG2019★ 2 cited

A $C^{m}$ Lusin Approximation Theorem for Horizontal Curves in the Heisenberg Group

Marco Capolli, Andrea Pinamonti, Gareth Speight

We prove a $C^{m}$ Lusin approximation theorem for horizontal curves in the Heisenberg group. This states that every absolutely continuous horizontal curve whose horizontal velocity…

math.AP2019★ 2 cited

Variational approach to the asymptotic mean-value property for the p-Laplacian on Carnot groups

Tomasz Adamowicz, Antoni Kijowski, Andrea Pinamonti +1

Let $1 < p \leq \infty$ . We provide an asymptotic characterization of continuous viscosity solutions $u$ of the normalized $p$ -Laplacian $Δ_{p G}^{N} u = 0$ in any Carnot group…

math.AP2019★ 13 cited

$Γ$ -convergence for functionals depending on vector fields. I. Integral representation and compactness

Alberto Maione, Andrea Pinamonti, Francesco Serra Cassano

Given a family of locally Lipschitz vector fields $X (x) = (X_{1} (x), \dots, X_{m} (x))$ on $R^{n}$ , $m \leq n$ , we study functionals depending on $X$ . We prove an integral representat…

A Cm Lusin Approximation Theorem for Horizontal Curves in the Heisenberg Group

Variational approach to the asymptotic mean-value property for the p-Laplacian on Carnot groups

Γ-convergence for functionals depending on vector fields. I. Integral representation and compactness

A $C^{m}$ Lusin Approximation Theorem for Horizontal Curves in the Heisenberg Group

$Γ$ -convergence for functionals depending on vector fields. I. Integral representation and compactness