14 citations · 63 across the 10 of their papers we have counts for
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math.OC2019★ 12 cited
Regularity of the Hamiltonian along Optimal Trajectories
Michele Palladino, Richard B. Vinter
This paper concerns state constrained optimal control problems, in which the dynamic constraint takes the form of a differential inclusion. If the differential inclusion does not d…
math.OC2019★ 14 cited
A geometrically based criterion to avoid infimum-gaps in Optimal Control
Michele Palladino, Franco Rampazzo
In optimal control theory the expression infimum gap means a strictly negative difference between the infimum value of a given minimum problem and the infimum value of a new proble…
math.OC2019★ 4 cited
Hamilton-Jacobi-Bellman Equation for Control Systems with Friction
Fabio Tedone, Michele Palladino
This paper proposes a new framework to model control systems in which a dynamic friction occurs. The model consists in a controlled differential inclusion with a discontinuous righ…