Dimension of measures for suspension flows

DOI10.1080/1468936042000203543zbMath1066.37014OpenAlexW2099836461MaRDI QIDQ3155187

Christian Wolf, Lucian Radu, Luis Barreira

Publication date: 14 January 2005

Published in: Dynamical Systems (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/1468936042000203543

zbMATH Keywords

invariant setsHausdorff dimensionhyperbolic flowssubshifts of finite typemaximal measures

Mathematics Subject Classification ID

Related Items (9)

Nonlinear thermodynamic formalism for flows ⋮ Entropy in the cusp and phase transitions for geodesic flows ⋮ (Non)Invariance of dynamical quantities for orbit equivalent flows ⋮ Recurrence and transience for suspension flows ⋮ Suspension flows over countable Markov shifts ⋮ Expansive measures for flows ⋮ Phase transitions for suspension flows ⋮ Measure topologically stable flows ⋮ Time change for flows and thermodynamic formalism

Cites Work

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• The ergodic theory of axiom A flows
• Dimension and product structure of hyperbolic measures
• Measures of maximal dimension for hyperbolic diffeomorphisms
• Expansive one-parameter flows
• Markov partitions for Anosov flows on \(n\)-dimensional manifolds
• Dimension, entropy and Lyapunov exponents
• Symbolic Dynamics for Hyperbolic Flows
• Pointwise dimension and ergodic decompositions
• Multifractal analysis of hyperbolic flows
• Multifractal analysis of conformal Axiom A flows
• Entropy preservation under Markov coding.

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