Francesca Angrisani

activity

20192025

collaborators

9 papers

math.OC2025

Higher order necessary conditions for optimal controls not ranging in the interior

Francesca Angrisani, Franco Rampazzo

Goh's and Legendre-Clebsch necessary conditions for optimal controls of affine-control systems are usually established under the hypothesis that the minimizing control lies in the…

math.OC2023

Goh and Legendre-Clebsh conditions for nonsmooth control systems

Francesca Angrisani, Franco Rampazzo

Higher order necessary conditions for a minimizer of an optimal control problem are generally obtained for systems whose dynamics is at least continuously differentiable in the sta…

math.FA2023

A new norm on BLO and matters of approximability and duality

Francesca Angrisani

In this paper, we obtain an alternative expression for the distance of a function in $B L O$ from the subspace $L^{\infty}$ . The distance is the one induced by choosing a new "norm" on…

math.AP2023

Asymptotically quasiconvex functionals with general growth conditions

Francesca Angrisani

We establish local regularity results for minimizers of autonomous vectorial integrals of Calculus of Variations, assuming $ψ$ -growth conditions and imposing $φ$ -quasiconvexity onl…

math.OC2022

Goh conditions for minima of nonsmooth problems with unbounded controls

Francesca Angrisani, Franco Rampazzo

Higher order necessary conditions for a minimizer of an optimal control problem are generally obtained for systems whose dynamics is continuously differentiable in the state variab…

math.OC2021

Quasi Differential Quotients

Francesca Angrisani, Franco Rampazzo

We explore basic properties and some applications of Quasi Differential Quotients ( $Q D Q$ s) and the related $Q D Q$ -approximating multi-cones. A $Q D Q$ , which is a special kind of H.Su…

math.AP2020

Autonomous functionals with asymptotic $(p, q)$ -structure

Francesca Angrisani

We obtain local Lipschitz regularity for minima of autonomous integrals in the calculus of variations, assuming $q$ -growth hypothesis and $W^{1, p}$ -quasiconvexity only asymptotical…

math.FA2020

Atomic decomposition of finite signed measures on compacts of $R^{n}$

Francesca Angrisani, Giacomo Ascione, Gianluigi Manzo

Recently there has been interest in pairs of Banach spaces $(E_{0}, E)$ in an $o - O$ relation and with $E_{0}^{**} = E$ . It is known that this can be done for Lipschitz spaces on suitable…

math.FA2019

Duality and distance formulas in Lipschitz-Hölder spaces

Francesca Angrisani, Giacomo Ascione, Luigi D'Onofrio +1

For a compact metric space $(K, ρ)$ , the predual of $L i p (K, ρ)$ can be identified with the normed space $M (K)$ of finite (signed) Borel measures on $K$ equipped with the Kantorovic…

Higher order necessary conditions for optimal controls not ranging in the interior

Goh and Legendre-Clebsh conditions for nonsmooth control systems

A new norm on BLO and matters of approximability and duality

Asymptotically quasiconvex functionals with general growth conditions

Goh conditions for minima of nonsmooth problems with unbounded controls

Quasi Differential Quotients

Autonomous functionals with asymptotic (p,q)-structure

Atomic decomposition of finite signed measures on compacts of Rn

Duality and distance formulas in Lipschitz-Hölder spaces

Autonomous functionals with asymptotic $(p, q)$ -structure

Atomic decomposition of finite signed measures on compacts of $R^{n}$