Concrete-to-concrete friction contributes in many cases to the stability of
a structure. At different scales, the slope stability of rock joints is de
eply influenced by the surface morphology and shows a marked size-dependenc
e. In this paper, the closure and sliding-dilatant behaviour of cracks in c
oncrete and rocks is investigated by means of a coupled numerical/experimen
tal approach. These natural interfaces show self-affine properties in the r
elevant scale range. Attention has been focused on the stress transfer mech
anism across the interfaces, showing that the sets of contact points posses
s the self-similar character of lacunar fractal sets. Scaling laws come int
o play and the size-effects on the shear strength of rough interfaces, and
on their closure deformability, can be explained.