  In this article, we study topological and noninertial effects on the motion
of the two-dimensional Dirac oscillator in the presence of a uniform magnetic
field and the Aharonov-Bohm potential. We obtain the Dirac equation that
describes the model. Expressions for the wave functions and energy spectrum are
derived. The energy spectrum of the oscillator as a function of the various
physical parameters involved in the problem is rigorously studied. Finally, we
present some analogies between our results and others of the condensed matter
physics.
