Abstract

By applying a Pekeris-type approximation to the centrifugal term, we study the spin symmetry of a Dirac nucleon subjected to scalar and vector modified Rosen—Morse potentials. A complicated energy equation and associated two-component spinors with arbitrary spin—orbit coupling quantum number k are presented. The positive-energy bound states are checked numerically in the case of spin symmetry. The relativistic modified Rosen—Morse potential cannot trap a Dirac nucleon in the limiting case α → 0.

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