BOUND, VIRTUAL AND RESONANCE STATES OF THE THREE-DIMENSIONAL DIRAC AND SCHRÖDINGER SQUARE WELL
Abstract
The transition scenario between bound, virtual and resonance states is investigated for the Dirac and Schrödinger operator with a spherically symmetric square well potential of varying depth λ≥0. This includes rigorous results derived with the help of the Birman–Schwinger principle and perturbation methods, and a numerical study of the motion of the corresponding S-matrix poles as a function of λ by displaying the computed energy curves in the complex plane.
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