An inequality for the Ljapunov exponent of an ergodic invariant measure for a piecewise monotonic map of the interval
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- Published
- 1991-01-01
- Cited by
- 17
- References
- 4
- Semantic Scholar
- https://api.semanticscholar.org/CorpusID:115552854
References
Cited by
- The recurrence dimension for piecewise monotonic maps of the interval
- Recurrence, Dimensions, and Lyapunov Exponents
- Fractal properties of invariant subsets for piecewise monotonic maps on the interval
- Equilibrium states beyond specification and the Bowen property
- Multifractal dimensions for invariant subsets of piecewise monotonic interval maps
- Multifractal spectra of Birkhoff averages for a piecewise monotone interval map
- On the relations between positive Lyapunov exponents, positive entropy, and sensitivity for interval maps
- Possible jumps of entropy for interval maps
- Equilibrium States and Hausdorff Measures for Interval Maps
- Hausdorff and packing dimensions for ergodic invariant measures of two-dimensional Lorenz transformations
- Entropy formula and continuity of entropy for piecewise expanding maps
- Free Energy and Equilibrium States for Families of Interval Maps
- Phase transitions for transitive local diffeomorphism with break points on the circle and Holder continuous potentials
- Entropy formula for systems with inducing schemes
- Hofbauer Hausdorff and packing dimensions for ergodic invariant measures of two-dimensional Lorenz transformations
- THE FRACTAL DIMENSION OF INVARIANT SUBSETS FOR PIECEWISE MONOTONIC MAPS ON THE INTERVAL
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