Geometry of pointwise pseudo-slant warped product submanifolds in a K\"ahler manifold

The purpose of this paper is to study pointwise pseudo-slant warped product submanifolds of a K"{a}hler manifold $\tilde{M}$. We derive the conditions of integrability and totally geodesic foliation for the distributions allied to the characterization of a pointwise pseudo-slant submanifold of $\tilde{M}$. The necessary and sufficient conditions for isometrically immersed pointwise pseudo-slant submanfold of $\tilde{M}$ to be a pointwise pseudo-slant warped product and a locally Riemannian product are obtained.