The perfect revival time of localized wave packet consisting of superposition of bound states with an arbitrary energy spectrum
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文摘
A study is made of the long-term evolution of the wave packet, which is initially well localized in a one-dimensional confined potential. The wave packet consists of a linear superposition of bound states with an arbitrary energy spectrum. An exact analytical expression is derived, which predicts all revival times in any time scale. The perfect revival time is also calculated. The Pöschl–Teller oscillator has been considered as a simple example.

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