ON SOME SOLUTIONS OF THE DIRAC-EQUATION

The solutions of the Dirac equation with minimal and non-minimal coupl ing terms are investigated by transforming the relativistic equation i nto a Schrodinger-like one. Earlier results are discussed in a unified framework and certain solutions of a large class of potentials are gi ven. It is pointed out that techniques used in the analysis of quasi-e xactly solvable potentials of non-relativistic quantum mechanics can b e applied to relativistic problems as well.