Stably Bernoullian Diffeomorphism That Is Not Anosov

机译：稳定的伯努利非均匀性不是阿诺索夫

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In this paper we construct new examples of diffeomorphisms with robuststatistical properties. Or interest in these examples arose from the insight they might give into a collect of natural, optimistic and still unresolved problems in the global theory of dynamic systems.

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作者
Shub, M.; Wilkinson, A.;
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年度 1998
页码 1-28
总页数 28
原文格式 PDF
正文语种 eng
中图分类工业技术;
关键词
Dynamics; Differential equations; Manifolds(Mathematics); Mathematical models; Stability;

机译：动力学;微分方程;流形（数学）;数学模型;稳定性;

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1. Finitely Additive Measures on the Unstable Leaves of Anosov Diffeomorphisms [J] . Zubov D. I Functional analysis and its applications . 2019,第3期

机译：Anosov Diffeomorphisms不稳定叶子的有限添加措施
2. ON MANIFOLDS ADMITTING STABLE TYPE Ⅲ_1 ANOSOV DIFFEOMORPHISMS [J] . Kosloff Zemer Journal of modern dynamics . 2018,第期

机译：关于允许稳定类型Ⅲ_1ANOSOV微分形的流形
3. A curve in the unstable foliation of an Anosov diffeomorphism with globally defined holonomy [J] . Kleptsyn Victor, Kudryashov Yury Ergodic Theory and Dynamical Systems . 2015,第Pta3期

机译：具有整体定义完整性的Anosov微分同态的不稳定叶型中的曲线
4. ANOSOV DIFFEOMORPHISMS [C] . Joao P. Almeida, Albert M. Fisher, Alberto A. Pinto AIMS International Conference on Dynamical Systems, Differential Equations and Applications . 2013

机译：Anosov Diffeomorphisms.
5. Pseudo-Anosov diffeomorphisms in the unit disk and a new proof of the uniqueness of a Teichmuller line left invariant by a hyperbolic modular transformation. [D] . Slutskin, Lev. 1987

机译：单位圆盘中的伪-Anosov微分和通过双曲模数变换不变地保持不变的Teichmuller线的唯一性的新证明。
6. The U(n) Gelfand–Zeitlin system as a tropical limit of Ginzburg–Weinstein diffeomorphisms [O] . A. Alekseev, J. Lane, Y. Li -1

机译：U（n）Gelfand–Zeitlin系统是Ginzburg–Weinstein变态的热带极限
7. On manifolds admitting stable type Ⅲ$_{extbf1}$ Anosov diffeomorphisms [O] . Zemer Kosloff 2018

机译：关于歧管承认Ⅲ型$ _ { textbf1} $ Anosov Diffeomorphisms

Stably Bernoullian Diffeomorphism That Is Not Anosov

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