In this paper, we study warped product pointwise semi-slant submanifolds of a
Kaehler manifold. First, we prove some characterizations results in terms of
the tensor fields T and F and then, we obtain a geometric inequality for the
second fundamental form in terms of intrinsic invariants. Furthermore, the
equality case is also discussed. Moreover, we give some applications for
Riemannian and compact Remannian submanifolds as well, i.e., we construct
necessary and sufficient conditions for the non-existence of compact warped
product pointwise semi-slant submanifold in complex space forms.
In this paper, we study non-trivial warped product pseudo-slant submanifolds of nearly Kenmotsu manifolds. In the beginning, we obtain some lemmas and then develop the general sharp inequalities for mixed totally geodesic warped products pseudo-slant submanifolds. The equality cases are also considered.MSC: 53C40; 53C42; 53B25
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