  Magnetization processes of spin-1/2 Heisenberg ladders are studied using
strong-coupling expansions, numerical diagonalization of finite systems and a
bosonization approach. We find that the magnetization exhibits plateaux as a
function of the applied field at certain rational fractions of the saturation
value. Our main focus are ladders with 3 legs where plateaux with magnetization
one third of the saturation value are shown to exist.
