On the convergence of the usual perturbative expansions
arXiv:hep-th/9701108
Abstract
The study of the convergence of power series expansions of energy eigenvalues for anharmonic oscillators in quantum mechanics differs from general understanding, in the case of quasi-exactly solvable potentials. They provide examples of expansions with finite radius and suggest techniques useful to analyze more generic potentials.
11 pages, Latex (1 EPS figure included)