
doi: 10.1007/bf02756875
LetG be a finitely-generated group of non-singular measurable transformations of a measure space (X, β,p). FixA∈β withp(A)>0. A general technique for groups gives sufficient conditions for there to exist aG-invariant measure ν equivalent top with ν((A)=1. These conditions are phrased in terms of the growth behavior ofg→p(gB) forB∈β. The question of necessity is handled in some special cases.
Measures, integration, derivative, holomorphy (all involving infinite-dimensional spaces), Measure-preserving transformations
Measures, integration, derivative, holomorphy (all involving infinite-dimensional spaces), Measure-preserving transformations
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