The Mañé–Conze–Guivarc’h lemma for intermittent maps of the circle
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Publication:3645391
DOI10.1017/S0143385708000837zbMath1181.37057WikidataQ124990024 ScholiaQ124990024MaRDI QIDQ3645391
Publication date: 18 November 2009
Published in: Ergodic Theory and Dynamical Systems (Search for Journal in Brave)
Dynamical aspects of measure-preserving transformations (37A05) Dynamical systems involving maps of the circle (37E10)
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Cites Work
- Infinite horizon autonomous systems with unbounded cost
- Recurrence times and rates of mixing
- The fish has no bones
- Cohomology classes of dynamically non-negative \(C^ k\) functions.
- Cohomological inequalities for finite topological Markov chains
- Zero temperature limits of Gibbs-equilibrium states for countable alphabet subshifts of finite type
- Rotation, entropy, and equilibrium states
- Lyapunov minimizing measures for expanding maps of the circle
- Asymptotic height optimization for topical IFS, Tetris heaps, and the finiteness conjecture
- A Combinatorial Application of the Maximal Ergodic Theorem
- A probabilistic approach to intermittency
- Optimal orbits of hyperbolic systems
- Gibbs measures at temperature zero
- Sub-actions for weakly hyperbolic one-dimensional systems
- Decay of correlations for piecewise smooth maps with indifferent fixed points
- Transitivity of Euclidean extensions of Anosov diffeomorphisms
