Invariant measures for random expanding on average Saussol maps
DOI10.1142/S0219493722500150zbMath1501.37053arXiv2106.15712OpenAlexW3173719350MaRDI QIDQ5083428
Fawwaz Batayneh, Cecilia González-Tokman
Publication date: 20 June 2022
Published in: Stochastics and Dynamics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2106.15712
invariant measuretransfer operatorrandom dynamical systemmultiplicative ergodic theorempiecewise expanding map
Random dynamical systems aspects of multiplicative ergodic theory, Lyapunov exponents (37H15) Generation, random and stochastic difference and differential equations (37H10) Functional analytic techniques in dynamical systems; zeta functions, (Ruelle-Frobenius) transfer operators, etc. (37C30) Random iteration (37H12)
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- A semi-invertible Oseledets theorem with applications to transfer operator cocycles
- A spectral gap for transfer operators of piecewise expanding maps
- Absolutely continuous invariant measures for piecewise expanding \(C^ 2\) transformations in \(\mathbb R^N\)
- Fibres dynamiques asymptotiquement compacts, exposants de Lyapunov. Entropie. Dimension. (Asymptotically compact dynamical bundles, Lyapunov exponents. Entropy. Dimension)
- On the number of invariant measures for higher-dimensional chaotic transformations
- A spectral approach for quenched limit theorems for random expanding dynamical systems
- Absolutely continuous invariant measures for multidimensional expanding maps
- On the number of invariant measures for random expanding maps in higher dimensions
- Annealed and quenched limit theorems for random expanding dynamical systems
- Absolutely continuous invariant measures for random non-uniformly expanding maps
- Zeta functions and transfer operators for multidimensional piecewise affine and expanding maps
- A semi-invertible operator Oseledets theorem
- Robustness of ergodic properties of non-autonomous piecewise expanding maps
- Absolutely continuous invariant measures for non-uniformly expanding maps
- Generalized bounded variation and applications to piecewise monotonic transformations
- Absolutely continuous invariant probability measures for arbitrary expanding piecewise $\mathbb{R}$-analytic mappings of the plane
- Stochastic stability for piecewise expanding maps in ℝd
- Almost sure invariance principle for random piecewise expanding maps
- Piecewise expanding maps on the plane with singular ergodic properties
- Multidimensional expanding maps with singularities: a pedestrian approach
- Absolutely continuous S.R.B. measures for random Lasota-Yorke maps
- Almost Sure Invariance Principle for Random Distance Expanding Maps with a Nonuniform Decay of Correlations
- Absolutely continuous invariant measures for expanding piecewise linear maps
- No or infinitely many a. c. i. p. for piecewise expanding \(C^r\) maps in higher dimensions
This page was built for publication: Invariant measures for random expanding on average Saussol maps
