  Vortex dipoles are generated when an obstacle moves through a superfluid. In
case of phase-separated binary condensates, with appropriate interaction
parameters in pan-cake shaped traps, we show that coreless vortex dipoles are
created when a Gaussian obstacle beam traverses across them above a critical
speed. As the obstacle passes through the inner component, it carries along a
bubble of the outer component. Using Thomas-Fermi approximation, we show that
phase-separated binary condensates can either support vortices with empty or
filled cores. For time dependent obstacle potentials, ramped down in the
present case, relative energy scales of the system influence the dynamical
evolution of the binary condensate.
