Slant submanifolds with prescribed scalar curvature into cosymplectic space form

In this paper, we have proved that locally there exist infinitely many three dimensional slant submanifolds with prescribed scalar curvature into cosymplectic space form (M) over bar (5) (c) with c epsilon {-4, 4}while there does not exist flat minimal proper slant surface in (M) over bar (5) (c) with c not equal 0. In section 5, we have established an inequality between mean curvature and sectional curvature of the subamnifold and have given an example which satisfies the equality sign.