An Algebraic Construction of Generalized Coherent States for   Shape-Invariant Potentials
  Generalized coherent states for shape invariant potentials are constructed using an algebraic approach based on supersymmetric quantum mechanics. We show this generalized formalism is able to: a) supply the essential requirements necessary to establish a connection between classical and quantum formulations of a given system (continuity of labeling, resolution of unity, temporal stability, and action identity); b) reproduce results already known for shape-invariant systems, like harmonic oscillator, double anharmonic, Poschl-Teller and self-similar potentials and; c) point to a formalism that provides an unified description of the different kind of coherent states for quantum systems. 
A. N. F. Aleixo (Rio de Janeiro Federal U.), A. B. Balantekin   (Wisconsin U., Madison)