APPROXIMATE CONTROLLABILITY OF FRACTIONAL STOCHASTIC FUNCTIONAL DIFFERENTIAL EQUATIONS DRIVEN BY FRACTIONAL BROWNIAN MOTION WITH INFINITE DELAY
Abstract
We examine the approximate controllability of fractional stochastic functional differential equations with infinite delay driven by fractional Brownian motion in a real
separable Hilbert space. We derive a new set of sufficient conditions for approximate controllability of the fractional functional differential equations driven by fBm with infinite delay.
An example is provided to show the applicability of our results.
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