Rearrangement and stripping in exactly solvable models with allowance for motion of the nuclei
Teoretičeskaâ i matematičeskaâ fizika, Tome 28 (1976) no. 2, pp. 240-249
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Models are considered in which a particle moves in the field of two moving zero-range potentials (ZRP). Exact wave functions of the three-dimensional problem are constructed for a special choice of the ZRP trajectories. For a one-dimensional model with two uniformly moving ZRPs, stripping and rearrangement are investigated. Oscillations of a new type in the rearrangement probability are considered. In the adiabatic approximation, a general expression is obtained for these oscillations. The results of numerical calculation are compared with the results of the adiabatic approximation.
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