  In this work, we study the wave equations in 2D Euclidian space for a new
non-central potential consisting of a Kratzer term and a dipole term. For
Schrodinger equation, we obtain the analytical expressions of the energies and
the wave functions of the system. For Klein-Gordon and Dirac equations, we do
the study in both spin and pseudo-spin symmetries to get the eigenfunctions and
the eingenvalues. Then we study the dependence of energies on the radial moment
D_{r} and the angular moment D_{theta}. We find that the D_{theta} term tends
to dissociate the system, and thus counteracts the Coulomb binding effect, and
that the D_{r} term can either amplify or decrease this effect according to its
sign.
