Extremities for statistical submanifolds in Кenmotsu statistical manifolds

Kenmotsu geometry is a valuable part of contact with nice applications in other fields such as theoretical physics. In this article, we study the statistical counterpart manifold, that is, manifold some related examples. We investigate curvature properties manifolds. It has been shown not Ricci-flat by constructing counter-example. Finally, prove very well-known Chen-Ricci inequality for submanifolds manifolds constant ?-sectional adopting optimization techniques on submanifolds. This article ends concluding remarks.