On the Hausdorff dimension of invariant measures of weakly contracting on average measurable IFS

Mathematics – Dynamical Systems

Scientific paper

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16 pages; to appear in Journal of Stat. Phys

Scientific paper

10.1007/s10955-008-9566-3

We consider measures which are invariant under a measurable iterated function
system with positive, place-dependent probabilities in a separable metric
space. We provide an upper bound of the Hausdorff dimension of such a measure
if it is ergodic. We also prove that it is ergodic iff the related skew product
is.

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