• APPROXIMATE CONTROLLABILITY OF SECOND-ORDER NEUTRAL IMPULSIVE EVOLUTION DIFFERENTIAL INCLUSIONS OF SOBOLEV-TYPE WITH NONLOCAL CONDITIONS
Abstract
In this paper, we consider a class of second-order neutral impulsive evolution differential inclusions of Sobolev- type in Hilbert spaces. This paper deals with the approximate controllability for a class of second-order control systems. We establish a set of sufficient conditions for the approximate controllability for a class of second- order neutral impulsive evolution differential inclusions of Sobolev-type in Hilbert spaces by using the Bohnenblust- Karlin’s fixed point theorem. Finally, an example is given to illustrate our main results.
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