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APPROXIMATE CONTROLLABILITY OF FRACTIONAL STOCHASTIC FUNCTIONAL EVOLUTION EQUATIONS DRIVEN BY A FRACTIONAL BROWNIAN MOTION

机译:分数布朗运动驱动的分数阶随机函数演化方程的近似可控性

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In this paper, the approximate controllability result of a class of dynamic control systems described by nonlinear fractional stochastic functional differential equations in Hilbert space driven by a fractional Brownian motion with Hurst parameter H > 1/2 has been established and discussed by using the theory of fractional calculus, fixed point tech- nique, stochastic analysis technique and methods adopted directly from deterministic control problems. As an application that illustrates the abstract results, an example is given.
机译:本文建立了由Hurst参数H> 1/2的分数布朗运动驱动的希尔伯特空间中非线性分数阶随机泛函微分方程描述的一类动态控制系统的近似可控制性结果,并利用分数演算,定点技术,随机分析技术和直接从确定性控制问题中采用的方法。作为说明抽象结果的应用程序,给出了一个示例。

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