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Review of Nonlinear Methods and Modelling
Ruelle D: Chaotic Evolution and Strange Attractors.
Review of Nonlinear Methods and Modelling
The diversity of limit regimes of (1) varies from a stable fixed point to a strange attractor as a limit manifold.
The simplest model of spatially distributed population with reasonable migration of organisms
Ergodic theory of chaos and strange attractors.
Is it possible to experimentally verify the fluctuation relation? A review of theoretical motivations and numerical evidence
Independent coordinates for strange attractors from mutual information.
On the Implementation of the 0-1 Test for Chaos
Takens, Detecting strange attractors in turbulence, pp. 367-381, in Dynamical Systems and Turbulence, Lecture Notes in Mathematics Vol. 898, edited by D.A.
Reality or Locality? - Proposed test to decide \textit{how} Nature breaks Bell's inequality
Henon, A two dimensional mapping with a strange attractor .
Probabilistic and asymptotic methods with the Perron Frobenius's operator
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Porosities and dimensions of measures satisfying the doubling condition
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Porosities and dimensions of measures satisfying the doubling condition
Takens F. 1981 Detecting strange attractors in turbulence.
A New Test for Chaos
Grassberger P and Procaccia I, Characterisation of strange attractors.
Estimation of a Noise Level Using Coarse-Grained Entropy of Experimental Time Series of Internal Pressure in a Combustion Engine
Ergodic theory of chaos and strange attractors.
Deterministic Brownian Motion: The Effects of Perturbing a Dynamical System by a Chaotic Semi-Dynamical System
Eckmann, J.-P., and Ruelle, D., Ergodic theory of chaos and strange attractors, Rev.
Denoising Deterministic Time Series
False neighbors and false strands: a reliable minimum embedding dimension algorithm, Physical review E, 66, 026209, 2002. Takens, F., Detecting strange attractors in turbulence, In: Dynamical Systems and Turbulence, Lecture Notes in Mathematics, 898, Warwick 1980, Ed. D. A.
On the choice of coarse variables for dynamics
The infinite number of generalized dimensions of fractals and strange attractors.
Multifractal Analysis of inhomogeneous Bernoulli products
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