  We prove existence of flips and the base point free theorem for log canonical
foliated pairs of rank one on a Q-factorial projective klt threefold. This, in
particular, provides a proof of the existence of a minimal model for a rank one
foliation on a threefold for a wider range of singularities, after McQuillan.
Moreover, we show abundance in the case of numerically trivial log canonical
foliated pairs of rank one.
