Another Class of Warped Product Skew CR-Submanifolds of Kenmotsu Manifolds

Recently, Naghi et al. [32] studied warped product skew CR-submanifold of the form M-1 x(f) M-perpendicular to of order 1 of a Kenmotsu manifold (M) over bar such that M-1 = M-T x M-theta, where M-T, M-perpendicular to and M-theta are invariant, anti-invariant and proper slant submanifolds of (M) over bar. The present paper deals with the study of warped product submanifolds by interchanging the two factors M-T and M-perpendicular to, i.e, the warped products of the form M-2 x(f) M-T such that M-2 = M-perpendicular to x M-theta. The existence of such warped product is ensured by an example and then we characterize such warped product submanifold. A lower bound of the squared norm of second fundamental form is derived with sharp relation, whose equality case is also considered.