  We propose a time-space discretization of a general notion of quasistatic
growth of brittle fractures in elastic bodies proposed in [13] by G. Dal Maso,
G.A. Francfort, and R. Toader, which takes into account body forces and surface
loads. We employ adaptive triangulations and prove convergence results for the
total, elastic and surface energies. In the case in which the elastic energy is
strictly convex, we prove also a convergence result for the deformations.
