We develop imaging conditions for converted waves
based on time-shifts between source and receiver wavefields.
This method is applicable to Kirchhoff, reverse-time and
wave-equation migrations and produces common-image gathers
indicative of velocity errors.
In wave-equation migration, time-shift imaging is
more efficient than space-shift imaging, since it only involves
a simple phase shift prior to the application
of the usual imaging cross-correlation.
Disk storage is also reduced, since the output volume
depends on only one parameter (time-shift ) instead
of three parameters (space-shift ).
We show how this imaging condition can be used to
construct angle-gathers from time-shift gathers.
Although time-shift imaging is, in principle, capable of
representing the same information as space-shift imaging,
in practice the angular resolution of the angle decomposition for
time-shift is much lower than the one for space-shift.
This inconvenience needs to be addressed by future research.