ON THE GEOMETRY OF WARPED PRODUCT PSEUDO-SLANT SUBMANIFOLDS IN A NEARLY COSYMPLECTIC MANIFOLD.

In this paper, we study the non-trivial warped product pseudo-slant submanifold of a nearly cosymplectic manifold such that the extrinsic sphere is slant immersion. outset of the considering, we also show some integrability and totally geodesic foliations results for the distributions of pseudo-slant submanifold. Next, we demonstrate the characterization theorem for the existence of warped product isometrically immersed into nearly cosymplectic manifolds. [ABSTRACT FROM AUTHOR]