Study of hyperbolic measures for meromorphic maps
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Publication:2187691
DOI10.1007/S12220-017-9956-3zbMath1440.32004OpenAlexW2963321823MaRDI QIDQ2187691
Franck Nguyen Van Sang, Henry de Thélin
Publication date: 3 June 2020
Published in: The Journal of Geometric Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s12220-017-9956-3
Iteration of holomorphic maps, fixed points of holomorphic maps and related problems for several complex variables (32H50) Dynamical systems with hyperbolic behavior (37Dxx)
Cites Work
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- Repellers for non-uniformly expanding maps with singular or critical points
- Smooth ergodic theory for endomorphisms
- Bernoulli coding map and almost sure invariance principle for endomorphisms of \(\mathbb P^k\)
- Fibres dynamiques asymptotiquement compacts, exposants de Lyapunov. Entropie. Dimension. (Asymptotically compact dynamical bundles, Lyapunov exponents. Entropy. Dimension)
- Invariant manifolds, entropy and billiards; smooth maps with singularities. With the collab. of F. Ledrappier and F. Przytycki
- Lyapunov exponents, entropy and periodic orbits for diffeomorphisms
- Dimension of the equilibrium measure of holomorphic maps
- Large entropy measures for endomorphisms of \(\mathbb{CP}^k\)
- Pseudo-random endomorphisms in projective spaces. II
- A semi-continuity theorem for the entropy of meromorphic maps
- On the Lyapunov exponents of meromorphic maps.
- Coherent structures and isolated spectrum for Perron–Frobenius cocycles
- Entropy and volume
- Closing lemma for holomorphic functions in ${\Bbb C}$
- The closing lemma for holomorphic maps
- La propriété de Bernoulli pour les endomorphismes de \mathsf{P}^k(\mathbb{C})
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