精确可解量子系统的广义相干态和智能态
Generalized coherent and intelligent states for exact solvable quantum systems
摘要：
对任意量子系统引入了Gazeau-Klauder相干态和Perelomov相干态。我们也给出了一般的框架，以构建广义智能态，最小化Robertson-Schrödinger的不确定性关系。作为示例，将选择三角型的Pöschl-Teller势。我们展示了Gazeau-Klauder和Perelomov相干态的解析表示在用解析方法获得广义智能态方面的优势。
英文摘要：
The so-called Gazeau-Klauder and Perelomov coherent states are introduced for an arbitrary quantum system. We give also the general framework to construct the generalized intelligent states which minimize the Robertson-Schrödinger uncertainty relation. As illustration, the Pöschl-Teller potentials of trigonometric type will be chosen. We show the advantage of the analytical representations of Gazeau-Klauder and Perelomov coherent states in obtaining the generalized intelligent states in analytical way.
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