  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.
