  In a recent paper Robicheaux and Shaw [Phys. Rev. A 58, 1043 (1998)]
calculate the recurrence spectra of atoms in electric fields with non-vanishing
angular momentum <L_z> not equal to 0. Features are observed at scaled actions
``an order of magnitude shorter than for any classical closed orbit of this
system.'' We investigate the transition from zero to nonzero angular momentum
and demonstrate the existence of short closed orbits with L_z not equal to 0.
The real and complex ``ghost'' orbits are created in bifurcations of the
``uphill'' and ``downhill'' orbit along the electric field axis, and can serve
to interpret the observed features in the quantum recurrence spectra.
