Abstract
AbstractWithin the framework of the KleinâGordon equation, the relativistic bound states for the PöschlâTeller potential are obtained for arbitrary angular momentum quantum numbers by using an approximation for the centrifugal term. The special case for equally scalar and vector PöschlâTeller potential is studied. The energy eigenvalues are obtained in closed form and the corresponding normalized radial wave functions are expressed in terms of the generalized hypergeometric functions. The sâwave (đ = 0) case and bound state conditions are also investigated.
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