Abstract
This study focuses on a class of neutral stochastic fractional differential equations of order α∈(1,2] in a separable Hilbert space. The existence and uniqueness of approximate solutions are demonstrated using semigroup theory of bounded linear operators, stochastic analysis techniques, and the Banach contraction principle. The convergence of approximate solutions is illustrated using Faedo–Galerkin approximations. Finally, we give an example to illustrate the abstract results.
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