The Hausdorff Dimension of an Ergodic Invariant Measure for a Piecewise Monotonic Map of the Interval
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Publication:3478650
DOI10.4153/CMB-1992-013-xzbMath0701.28005MaRDI QIDQ3478650
Publication date: 1992
Published in: Canadian Mathematical Bulletin (Search for Journal in Brave)
Related Items (21)
The Lyapunov spectrum of some parabolic systems ⋮ Unnamed Item ⋮ Equilibrium States and Hausdorff Measures for Interval Maps ⋮ Multifractal analysis of non-uniformly hyperbolic systems ⋮ Non-sequential recursive pair substitutions and numerical entropy estimates in symbolic dynamical systems ⋮ The Sullivan dictionary and Bowen-Series maps ⋮ Free Energy and Equilibrium States for Families of Interval Maps ⋮ Dimension of the repeller for a piecewise expanding affine map ⋮ Dimension of Gibbs measures with infinite entropy ⋮ Diabolical entropy ⋮ On cusps and flat tops ⋮ Birkhoff spectrum for piecewise monotone interval maps ⋮ Hausdorff dimension of attractors for two dimensional Lorenz transformations ⋮ Transience and multifractal analysis ⋮ Embedding the symbolic dynamics of Lorenz maps ⋮ Fractal Properties of Invariant Subsets for Piecewise Monotonic Maps on the Interval ⋮ Mixed multifractal spectra of Birkhoff averages for non-uniformly expanding one-dimensional Markov maps with countably many branches ⋮ Multifractal analysis of weak Gibbs measures for non-uniformly expanding C1 maps ⋮ Geometry of limit sets for expansive Markov systems ⋮ Estimating entropy rate from censored symbolic time series: A test for time-irreversibility ⋮ Dimension theory of some non-Markovian repellers. I: A gentle introduction
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