A numerical model of the front of a planar crack propagating between two co
nnected elastic plates is investigated. The plates are modeled as square la
ttices of elastic beams. The plates are connected by similar but breakable
beams with a randomly varying stiffness. The crack is driven by pulling bot
h plates at one end in Mode I at a constant rate. We find zeta=1/3, z=4/3,
and beta=1/4 for the roughness, dynamical, and growth exponents, respective
ly, that describe the front behavior. This is similar to continuum limit an
alyses based on a perturbative stress-intensity treatment of the front [H.
Gao and J. R. Rice, J. Appl. Mech. 56, 828 (1989)]. We discuss the differen
ces to recent experiments.