  We study continuum-wise expansive flows with fixed points on metric spaces
and low dimensional manifolds. We give sufficient conditions for a surface flow
to be singular cw-expansive and examples showing that cw-expansivity does not
imply expansivity. We also construct a singular Axiom A vector field on a
three-manifold being singular cw-expansive and with a Lorenz attractor and a
Lorenz repeller in its non-wandering set.
