
doi: 10.7151/dmdico.1036
Summary: We consider a class of infinite dimensional stochastic impulsive evolution inclusions driven by vector measures. We use stochastic vector measures as controls adapted to an increasing family of complete sigma algebras and prove the existence of optimal controls.
optimal control, Evolution inclusions, differential inclusions, impulse perturbations, stochastic systems, Optimal stochastic control, Functional-differential equations with impulses, vector measures, \(C_0\)-semigroups, Existence of optimal solutions to problems involving randomness, Control problems involving ordinary differential equations
optimal control, Evolution inclusions, differential inclusions, impulse perturbations, stochastic systems, Optimal stochastic control, Functional-differential equations with impulses, vector measures, \(C_0\)-semigroups, Existence of optimal solutions to problems involving randomness, Control problems involving ordinary differential equations
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