Hypersurfaces of a Sasakian space form with recurrent shape operator

‎Let $(M^{2n},g)$ be a real hypersurface with recurrent shape‎ ‎operator and tangent to the structure vector field $\xi$ of the Sasakian space form‎ ‎$\widetilde{M}(c)$‎. ‎We show that if the shape operator $A$ of $M$ is‎ ‎recurrent then it is parallel‎. ‎Moreover‎, ‎we show that $M$‎ ‎is locally a product of two constant $\phi-$sectional curvature‎ ‎spaces‎.