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Classical mappings of the symplectic model and their application to the theory of large-amplitude collective motion

1994
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Physical Review C
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We study the algebra Sp(n,R) of the symplectic model, in particular for the cases n=1,2,3, in a new way. Starting from the Poisson-bracket realization we derive a set of partial differential equations for the generators as functions of classical canonical variables. We obtain a solution to these equations that represents the classical limit of a boson mapping of the algebra. The relationship to the collective dynamics is formulated as a theorem that associates the mapping with an exact solution

doi:10.1103/physrevc.49.840
pmid:9969290
fatcat:crhwrhwtojdyva3awoarsrgtai