After arguing on intuitive grounds that the minimum-uncertainty coherent states for general potentials are complete, the resolution of the identity for a specific example $V\propto {(z-\frac{1}{z})}^2$ is explicitly derived. It is then shown that these states are a generalization to arbitrary (noninteger) charge of the charged-boson coherent states.

• Received 10 April 1984

DOI:https://doi.org/10.1103/PhysRevD.30.770