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David Ruelle

Known as: Ruelle, David P. Ruelle, David Pierre Ruelle 
David Pierre Ruelle (French: [ʁɥɛl]; born 20 August 1935 Ghent, Belgium) is a Belgian-French mathematical physicist. He has worked on statistical… 
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Related topics

Related topics

11 relations
Artin–Mazur zeta functionChaos theoryDynamical systemFloris Takens

Papers overview

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2016
2016
Stochastic parametrization of subgrid‐scale processes in coupled ocean–atmosphere systems: benefits and limitations of response theory
A stochastic subgrid‐scale parametrization based on the Ruelle's response theory and proposed by Wouters and Lucarini is tested… 
2014
2014
Interactions, Specifications, DLR probabilities and the Ruelle Operator in the One-Dimensional Lattice
In this paper, we describe several different meanings for the concept of Gibbs measure on the lattice $\mathbb{N}$ in the context… 
2011
2011
Selection of measure and a Large Deviation Principle for the general XY model
We consider $(M,d)$ a connected and compact manifold and we denote by $X$ the Bernoulli space $M^{\mathbb{N}}$. The shift acting… 
2010
2010
e Duality and Spectral Triples for Hyperbolic Dynamical Systems
We study aspects of noncommutative geometry on hyperbolic dynamical systems known as Smale spaces. In particular, there are two C… 
2008
2008
RUELLE ZETA FUNCTION AND PRIME GEODESIC THEOREM FOR HYPERBOLIC MANIFOLDS WITH CUSPS
A gyroscopic motion device constructed for relative motion over an external support structure. The device includes a frame… 
2004
2004
On the zero-temperature or vanishing viscosity limit for certain Markov processes arising from Lagrangian dynamics
We study the zero-temperature limit for Gibbs measures associated to Frenkel-Kontoro- va models on(R d ) Z /Z d . We prove that… 
Highly Cited
1999
Highly Cited
1999
Microscopic chaos and chemical reactions
1990
1990
Elements of Differentiable Dynamics and Bifurcation Theory (David Ruelle)
This book is a thin gem having two main parts: Part mDifferential Dynamical Systems and Part 2--Bifurcations. The approach to… 
1989
1989
On the organisation of transient chaos―application to irregular scattering
It is shown how the local structure of chaotic repellers, being responsible for transient chaotic behaviour, is deduced from the… 
Highly Cited
1980
Highly Cited
1980
Chaos, External Noise and Fredholm Theory
Y oshitsugu OONO*l and Y oichiro TAKAHASHI* Research Institute of Industrial Science Kyushu University, Fukuoka 812 *Department… 
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