Under the influence of long-range attractive and short-range repulsive forc
es, thin liquid films rupture and form complex dewetting patterns. This pap
er studies this phenomenon in one space dimension within the framework of f
ourth-order degenerate parabolic equations of lubrication type. We derive t
he global structure of the bifurcation diagram for steady-state solutions.
A stability analysis of the solution branches and numerical simulations sug
gest coarsening occurs. Furthermore, we study the behaviour of solutions in
the limit that short-range repulsive forces are neglected. Both asymptotic
analysis and numerical experiments show that this limit can concentrate ma
ss in delta -distributions.