A generalization of Straube's theorem: existence of absolutely continuous invariant measures for random maps (Q2495090)

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A generalization of Straube's theorem: existence of absolutely continuous invariant measures for random maps
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    A generalization of Straube's theorem: existence of absolutely continuous invariant measures for random maps (English)
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    30 June 2006
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    Summary: A random map is a discrete-time dynamical system in which one of a number of transformations is randomly selected and applied at each iteration of the process. In this paper, we study random maps. The main result provides a necessary and sufficient condition for the existence of absolutely continuous invariant measure for a random map with constant probabilities and position-dependent probabilities.
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