The quantum quasi-invariant of the time-dependent nonlinear oscillator and application to betatron dynamics

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Both the classical and quantum approximate invariants are found for the nonlinar r time-dependent oscillator of sextupole transverse betatron dynamics. They are represented in terms of the elements of a Lie algebra associated with powers of phase space coordinates. The first order quantum correction to the classical quasi-invariant is found.
22 pages, Two postscript figures

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