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Orbits of complete families of vector fields on a subcartesian space are shown to be
smooth manifolds. This allows a description of the structure of the reduced phase space
of a Hamiltonian system in terms of the reduced Poisson algebra. Moreover, one can give a
global description of smooth geometric structures on a family of manifolds, which form a
singular foliation of a subcartesian space, in terms of objects defined on the
corresponding family of vector fields. Stratified...
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