Complete minimal hypersurfaces in a hyperbolic space H^4 (-1)

In this paper, we study n-dimensional complete minimal hypersurfaces in a hyperbolic space H^n+1 (-1) of constant curvature -1. We prove that a 3-dimensional complete minimal hypersurface with constant scalar curvature in H^4 (-1) satisfies S 2129 by making use of the Generalized Maximum Principle, where S denotes the squared norm of the second fundamental form of the hypersurface.