Non-stationary smooth geometric structures for contracting measurable cocycles

DOI10.1017/etds.2017.38zbMath1410.37055arXiv1604.04423OpenAlexW3105593911MaRDI QIDQ4645902

Karin Melnick

Publication date: 11 January 2019

Published in: Ergodic Theory and Dynamical Systems (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1604.04423

zbMATH Keywords

polynomial diffeomorphismsmeasurable cocyclesinvariant differential-geometric structures

Mathematics Subject Classification ID

Normal forms for dynamical systems (37G05) Random dynamical systems aspects of multiplicative ergodic theory, Lyapunov exponents (37H15) General theory of random and stochastic dynamical systems (37H05)

Related Items (3)

Normal forms for non-uniform contractions ⋮ Hyperbolic rank rigidity for manifolds of -pinched negative curvature ⋮ On classification of higher rank Anosov actions on compact manifold

Cites Work

• Normal forms on contracting foliations: smoothness and homogeneous structure
• Normal forms and invariant geometric structures for dynamical systems with invariant contracting foliations
• Ergodic theory of differentiable dynamical systems
• Normal forms for non-uniform contractions
• Transformation groups in differential geometry.
• Local rigidity of affine actions of higher rank groups and lattices
• Global rigidity for totally nonsymplectic Anosov \(\mathbb Z^k\) actions
• Almost isometric actions, property (T), and local rigidity
• On Hölder-continuity of Oseledets subspaces
• Sternberg theorems for random dynamical systems
• The theory of non-stationary normal forms
• Local Contractions and a Theorem of Poincare
• Differential Rigidity of Anosov Actions of Higher Rank Abelian Groups and Algebraic Lattice Actions
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