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Stieltjes Differential Inclusions with Periodic Boundary Conditions without Upper Semicontinuity

2021

We are studying first order differential inclusions with periodic boundary conditions where the Stieltjes derivative with respect to a left-continuous non-decreasing function replaces the classical derivative. The involved set-valued mapping is not assumed to have compact and convex values, nor to be upper semicontinuous concerning the second argument everywhere, as in other related works. A condition involving the contingent derivative relative to the non-decreasing function (recently introduced and applied to initial value problems by R.L. Pouso, I.M. Marquez Albes, and J. Rodriguez-Lopez) is imposed on the set where the upper semicontinuity and the assumption to have compact convex value…

dynamic equation on time scalesSettore MAT/05 - Analisi MatematicaGeneral MathematicsComputer Science (miscellaneous)QA1-939differential inclusionEngineering (miscellaneous)Stieltjes derivativeimpulseMathematicsdifferential inclusion; periodic boundary value condition; Stieltjes derivative; impulse; dynamic equation on time scalesperiodic boundary value conditionMathematics
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