Circle maps driven by a class of uniformly distributed sequences on T$\mathbb {T}$
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Publication:6133377
DOI10.1112/blms.12603zbMath1526.37045OpenAlexW4220928135MaRDI QIDQ6133377
Publication date: 18 August 2023
Published in: Bulletin of the London Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1112/blms.12603
Cites Work
- Unnamed Item
- On stochastic perturbations of iterations of circle maps
- Une méthode pour minorer les exposants de Lyapounov et quelques exemples montrant le caractère local d'un théorème d'Arnold et de Moser sur le tore de dimension 2
- Uniform exponential growth for some \(SL(2,\mathbb R)\) matrix products
- Multidimensional nonhyperbolic attractors
- On the Lyapunov exponents for a class of circle diffeomorphisms driven by expanding circle endomorphisms
- Nonuniformly hyperbolic systems arising from coupling of chaotic and gradient-like systems
- Positive Lyapunov exponent for some Schrödinger cocycles over strongly expanding circle endomorphisms
- A note on Lyapunov exponents of deterministic strongly mixing potentials
- Almost everywhere positivity of the Lyapunov exponent for the doubling map
- Positive fibered Lyapunov exponents for some quasi-periodically driven circle endomorphisms with critical points
- Non-periodic bifurcations of one-dimensional maps
- Schrödinger operators with dynamically defined potentials
- A note on circle maps driven by strongly expanding endomorphisms on
- Circle diffeomorphisms forced by expanding circle maps
- Probability Inequalities for Sums of Bounded Random Variables
- Exponential growth of product of matrices in {\rm SL}(2,{\mathbb{R}})
- Products of Random Matrices
- Noncommuting Random Products
- Anderson localization for Schrödinger operators on \(\mathbb{Z}\) with strongly mixing potentials.
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