Some Properties of Curvature Tensors and Foliations of Locally Conformal Almost Kähler Manifolds

We investigate a class of locally conformal almost Kähler structures and prove that, under some conditions, this is subclass structures. show that manifold admits canonical foliation whose leaves are hypersurfaces with the mean curvature vector field proportional to Lee field. The geodesibility also characterized, their minimality coincides incompressibility along leaves.