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Vector coherent state representations, induced representations and geometric quantization: II. Vector coherent state representations

机译:矢量相干态表示,诱导表示和几何量化:II。向量相干态表示

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It is shown here and in the preceding paper (Bartlett S D, Rowe D J and Repka J 2002 J. Phys. A: Math. Gen. 35) that vector coherent state theory, the theory of induced representations and geometric quantization provide alternative but equivalent quantizations of an algebraic model. The relationships are useful because some constructions are simpler and more natural from one perspective than another. More importantly, each approach suggests ways of generalizing its counterparts. In this paper, we focus on the construction of quantum models for algebraic systems with intrinsic degrees of freedom. Semi-classical partial quantizations, for which only the intrinsic degrees of freedom are quantized, arise naturally out of this construction. The quantization of the SU(3) and rigid rotor models are considered as examples. [References: 42]
机译:在这里和先前的论文(Bartlett SD,Rowe DJ和Repka J 2002 J. Phys。A:Math。Gen. 35)中显示,矢量相干态理论,归纳表示和几何量化理论提供了替代但等效的量化方法代数模型。这种关系非常有用,因为从一个角度来看,某些构造比另一种更为简单自然。更重要的是,每种方法都提出了概括其对应方法的方法。在本文中,我们专注于具有固有自由度的代数系统的量子模型的构建。通过这种构造自然会产生半经典的局部量化,仅对其固有的自由度进行了量化。 SU(3)和刚性转子模型的量化被视为示例。 [参考:42]

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