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Approximate Controllability of Fractional Sobolev Type Stochastic Differential Equations Driven by Mixed Fractional Brownian Motion

机译:分数阶布朗运动驱动的分数阶Sobolev型随机微分方程的近似可控性

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In this paper, the approximate controllability of nonlinear Fractional Sobolev type with order Caputo stochastic differential equations driven by mixed fractional Brownian motion in a real separable Hilbert spaces has been studied by using contraction mapping principle, fixed point theorem, stochastic analysis theory, fractional calculus and some sufficient conditions.
机译:本文利用收缩映射原理,不动点定理,随机分析理论,分数阶微积分和线性积分理论,研究了在分数阶布朗运动的混合分数布朗运动驱动的非线性分数阶Sobolev型算子在近似可分希尔伯特空间中的近似可控性。一些足够的条件。

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