Quasipotentials for simple noisy maps with complicated dynamics
From MaRDI portal
Publication:1203304
DOI10.1007/BF01055697zbMath0892.58067OpenAlexW2077470472MaRDI QIDQ1203304
Publication date: 27 October 1993
Published in: Journal of Statistical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf01055697
Related Items
Noise-induced escape through a chaotic saddle: lowering of the activation energy ⋮ Uncertain dynamical systems defined by pseudomeasures ⋮ A trace formula for activated escape in noisy maps ⋮ Entropy Analysis of Noise Contaminated Sequences ⋮ Large deviations from the thermodynamic limit in globally coupled maps ⋮ Noisy one-dimensional maps near a crisis. II: General uncorrelated weak noise ⋮ Noisy one-dimensional maps near a crisis. I: Weak Gaussian white and colored noise. ⋮ Influence of noise on dynamics with fractal Fourier spectra
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- On the iteration of a rational function: Computer experiments with Newton's method
- Cayley's problem and Julia sets
- Attractors via random perturbations
- Nonlinear oscillations, dynamical systems, and bifurcations of vector fields
- Stochastic analysis of symmetry-breaking bifurcations: Master equation approach
- On the weak-noise limit of Fokker-Planck models
- Bifurcations in one dimension. I. The nonwandering set
- Small random perturbations of dynamical systems and the definition of attractors
- The dynamics of density dependent population models
- The influence of noise on the logistic model
- Chaotic Bursts in Nonlinear Dynamical Systems
- Bifurcations of one- and two-dimensional maps
- On Lyapunov and dimension spectra of 2D attractors, with an application to the Lozi map
- Deterministic Properties of Stochastically Perturbed Dynamic Systems
- On the abundance of aperiodic behaviour for maps on the unit interval
- ON SMALL RANDOM PERTURBATIONS OF DYNAMICAL SYSTEMS
- Nonequilibrium potentials for dynamical systems with fractal attractors or repellers
- Feigenbaum universality and the thermodynamic formalism
- Universal f(α) spectrum as an eigenvalue