Quenched stochastic stability for eventually expanding-on-average random interval map cocycles
DOI10.1017/etds.2017.143zbMath1425.37027OpenAlexW2790251697MaRDI QIDQ5235022
Cecilia González-Tokman, Gary Froyland, Rua Murray
Publication date: 7 October 2019
Published in: Ergodic Theory and Dynamical Systems (Search for Journal in Brave)
Full work available at URL: https://semanticscholar.org/paper/26074f4128d9ab4398bf4be566b9ac13bcac6ab0
Random dynamical systems aspects of multiplicative ergodic theory, Lyapunov exponents (37H15) Generation, random and stochastic difference and differential equations (37H10) Strange attractors, chaotic dynamics of systems with hyperbolic behavior (37D45) Dynamical systems involving maps of the interval (37E05)
Related Items (1)
Uses Software
Cites Work
- A kernel-based method for data-driven Koopman spectral analysis
- Geometry of the ergodic quotient reveals coherent structures in flows
- Asymptotic behaviors of dynamical systems with random parameters
- Almost-invariant sets and invariant manifolds - connecting probabilistic and geometric descriptions of coherent structures in flows
- Deterministic version lemmas in ergodic theory of random dynamical systems
- Cell-to-cell mapping. A method of global analysis for nonlinear systems
- Stochastic stability in some chaotic dynamical systems
- Finite approximation for the Frobenius-Perron operator. A solution to Ulam's conjecture
- Correlation spectrum of quenched and annealed equilibrium states for random expanding maps
- Random perturbations of transformations of an interval
- The exact rate of approximation in Ulam's method
- Finite approximations of Frobenius-Perron operators. A solution of Ulam's conjecture to multi-dimensional transformations
- Exponential decay of correlations for random Lasota-Yorke maps
- Ulam's method for some non-uniformly expanding maps
- Applied and Computational Measurable Dynamics
- Ulam's Method for Lasota--Yorke Maps with Holes
- Rigorous numerical approximation of escape rates
- Cluster-based reduced-order modelling of a mixing layer
- On the Approximation of Transport Phenomena - a Dynamical Systems Approach
- Stochastic stability versus localization in one-dimensional chaotic dynamical systems
- Absolutely continuous invariant measures and random perturbations for certain one-dimensional maps
- On the Existence of Invariant Measures for Piecewise Monotonic Transformations
- On the Approximation of Complicated Dynamical Behavior
- Ulam's method for random interval maps
- Strong stochastic stability and rate of mixing for unimodal maps
- Absolutely continuous S.R.B. measures for random Lasota-Yorke maps
- Transport in time-dependent dynamical systems: Finite-time coherent sets
- Almost-Invariant and Finite-Time Coherent Sets: Directionality, Duration, and Diffusion
- TRANSPORT IN DYNAMICAL ASTRONOMY AND MULTIBODY PROBLEMS
- Stability and approximation of random invariant densities for Lasota–Yorke map cocycles
- Existence, mixing and approximation of invariant densities for expanding maps on \(\mathbb{R}^r\)
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
This page was built for publication: Quenched stochastic stability for eventually expanding-on-average random interval map cocycles
