Linear variational approximation to the gx2nanharmonic oscillator

Abstract
An approximate, variational method for the study of the gx2n anharmonic oscillator is presented. The idea of the method is to introduce into the unperturbed oscillator states the correlations originated by the presence of the anharmonic term via a unitary operator exp(iF) which is expanded up to second order in F. The variational principle determines F and one is led to a linear system of equations. The whole unperturbed basis is employed.

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