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Oseledets theorem

Known as: Multiplicative ergodic theorem, Oseldec theorem, Oseledec theorem 
In mathematics, the multiplicative ergodic theorem, or Oseledets theorem provides the theoretical background for computation of Lyapunov exponents of… 
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Related topics

Related topics

4 relations
David RuelleDynamical systemErgodicity

Broader (1)

Ergodic theory

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2015
2015
Subadditive and multiplicative ergodic theorems
A result for subadditive ergodic cocycles is proved that provides more delicate information than Kingman's subadditive ergodic… 
Highly Cited
2013
Highly Cited
2013
Every flat surface is Birkhoff and Oseledets generic in almost every direction
We prove that the Birkhoff pointwise ergodic theorem and the Oseledets multiplicative ergodic theorem hold for every flat surface… 
Highly Cited
2010
Highly Cited
2010
A semi-invertible Oseledets Theorem with applications to transfer operator cocycles
Oseledets' celebrated Multiplicative Ergodic Theorem (MET) [V.I. Oseledec, A multiplicative ergodic theorem. Characteristic… 
2008
2008
THE MULTIPLICATIVE ERGODIC THEOREM OF OSELEDETS
  • 2008
  • Corpus ID: 18634548
(n) (x) · v). The map F is called a linear cocycle. Fix some norm ·· on R d , and use the same symbol to indicate the induced… 
2006
2006
RANDOM DYNAMICAL SYSTEMS ON ORDERED TOPOLOGICAL SPACES
Let (Xn, n ≥ 0) be a random dynamical system and its state space be endowed with a reasonable topology. Instead of completing the… 
2004
2004
Space–time complexity and multifractal predictability
Highly Cited
1999
Highly Cited
1999
A Multiplicative Ergodic Theorem and Nonpositively Curved Spaces
Abstract:We study integrable cocycles u(n,x) over an ergodic measure preserving transformation that take values in a semigroup of… 
Highly Cited
1997
Highly Cited
1997
On the multiplicative ergodic theorem for uniquely ergodic systems
Highly Cited
1979
Highly Cited
1979
Ergodic theory of differentiable dynamical systems
Iff is a C1 + ɛ diffeomorphism of a compact manifold M, we prove the existence of stable manifolds, almost everywhere with… 
Highly Cited
1968
Highly Cited
1968
A multiplicative ergodic theorem: Lyapunov characteristic num-bers for dynamical systems
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