On the Solution Sets of Nonconvex Differential Inclusions

Improving the Solution of Fuzzy Differential Inclusions

On The Solution Sets Of Semicontinuous Quantum Stochastic Differential Inclusions∗

The aim of this paper is to provide a unified treatment of the existence of solution of both upper and lower semicontinuous quantum stochastic differential inclusions. The quantum stochastic differential inclusion is driven by operatorvalued stochastic processes lying in certain metrizable locally convex space. The unification of solution sets to these two discontinuous non-commutative stochast...

On controllability for nonconvex semilinear differential inclusions

We consider a semilinear differential inclusion and we obtain sufficient conditions for h-local controllability along a reference trajectory.

Optimal Control of Nonconvex Differential Inclusions

The paper deals· with dynamic optimization problems of the Bolza and Mayer types for evolution systems governed by nonconvex Lipschitzian differential inclusions in Banach spaces under endpoint constraints described by finitely many equalities and inequalities with generally nonsmooth functions. We develop a variational analysis of such problems mainly based on their discrete approximations and...

Euler Approximation of Nonconvex Discontinuous Differential Inclusions

In the paper we study two types of time-discretization of one sided Lipschitz differential inclusions which right-hand side is neither upper nor lower semicontinuous. In the first one the original right-hand side is used. In the second one we use its closed graph convex regularization. It is remarkable that the both schemes give O(h) approximation of the solution set of the regularized differen...