  We study generalized Dirac oscillators with complex interactions in $(1+1)$
dimensions. It is shown that for the choice of interactions considered here,
the Dirac Hamiltonians are $\eta$ pseudo Hermitian with respect to certain
metric operators $\eta$. Exact solutions of the generalized Dirac Oscillator
for some choices of the interactions have also been obtained. It is also shown
that generalized Dirac oscillators can be identified with Anti Jaynes Cummings
type model and by spin flip it can also be identified with Jaynes Cummings type
model.
