均匀弯曲空间中径向库仑问题的Klauder相干态及其平空间极限
Klauder's coherent states for the radial Coulomb problem in a uniformly curved space and their flat-space limits
摘要:
首先在常曲率弯曲空间中构造了库仑问题的一组Klauder相干态。然后采取平坦空间限制,以减少径向库仑问题的一组氢原子相干态对应于一个固定的\ell部门的频谱的离散和连续部分。
英文摘要:
First a set of coherent states a la Klauder is formally constructed for the Coulomb problem in a curved space of constant curvature. Then the flat-space limit is taken to reduce the set for the radial Coulomb problem to a set of hydrogen atom coherent states corresponding to both the discrete and the continuous portions of the spectrum for a fixed \ell sector.
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