  In this paper I have studied about CR(Cauchy-Riemann)-submanifolds of
Lorentzian Concircular Structure manifold ((LCS)n-manifold), Lorentzian
Para-Sasakian(LP)-cosymplectic manifold, S-manifold and Generalized Kenmotsu
(GKM) manifold. I have discussed some results regarding distribution, structure
vector field, totally geodesic submanifold, leaf etc.. I have obtained results
on totally umbilical contact CR-submanifold where the anti-invariant
distribution has some properties. Next, I have studied some results about
D-totally geodesic CR-submanifold (D is the distribution), a contact
CR-submanifold, D(perp)-totally geodesic CR-submanifold, xi-horizontal
CR-submanifold where the distribution is integrable (here xi is the structure
vector field). Also I have proved some results on D-umbilic CR-submanifold,
mixed totally geodesic CR-submanifold, foliate xi-horizontal mixed totally
geodesic CR-submanifold, leaf of the distribution, totally geodesic leaf,
CR-product etc.. I have given an example of a CR-submanifold of an
(LCS)n-manifold and at last, I have given an example of a GKM manifold.
