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Ergodic theory of Random Anosov systems mixing on fibers
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In this paper, we study the complicated dynamics of Anosov systems driven by an external force in the context of geometric theory (an abundance of random periodic points and random horseshoes) and smooth ergodic theory (random periodic measures and random Liv\v sic Theorem).
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Thermodynamic formalism for hyperbolic random dynamical systems
Unique P-relative equilibrium states exist for uniformly Hölder potentials on random Anosov systems with one-dimensional stable leaves and fibrewise mixing, and they enjoy quenched exponential decay of correlations.
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