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We consider a Riemannian submersion π : M → N , where M is a CRsubmanifold of a locally conformal Kaehler manifold L with the Lee form ω which is strongly non-Kaehler and N is an almost Hermitian manifold. First, we study some geometric structures of N and the relation between the holomorphic sectional curvatures of L and N . Next, we consider the leaves M of the foliation given by ω = 0 and give a necessary and sufficient condition for M to be a Sasakian manifold.

CR-submanifolds of locally conformal Kaehler manifolds and Riemannian submersions