Franco Rampazzo

collaborators

3 papers

math.OC2026

Higher-Order Normality and No-Gap Conditions in Impulsive Control with $L^{1}$ -Control Topology

Monica Motta, Michele Palladino, Franco Rampazzo

In optimal control, extending the class of admissible controls is a common strategy to guarantee the existence of optimal solutions. However, such extensions may introduce a gap be…

math.DS2025

An $L^{\infty}$ Rashevskii-Chow Theorem

Ermal Feleqi, Rohit Gupta, Franco Rampazzo

Consider a finite family ${f_{1}, \dots, f_{ν}}$ of $C^{\infty}$ vector fields on a $n$ -dimensional ( $n \in N$ ), smooth manifold $M$ . The celebrated Rashevskii-Chow theo…

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…

Higher-Order Normality and No-Gap Conditions in Impulsive Control with L1-Control Topology

An L∞ Rashevskii-Chow Theorem

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

Higher-Order Normality and No-Gap Conditions in Impulsive Control with $L^{1}$ -Control Topology

An $L^{\infty}$ Rashevskii-Chow Theorem