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Entropy and ergodic probability for differentiable dynamical systems and their bundle extensions

机译:可微动力系统及其束扩展的熵和遍历概率

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摘要

We answer a problem of Liao [S.T. Liao, Standard systems of differential equations and obstruction sets-from linearity to perturbations, in: System Researches, Proceedings Dedicated to the 85th Anniversary of Qian Xue-Sen, Zhejiang Education Press, Hangzhou, China, 1996, pp. 279-290 (in Chinese)]: A C~1 vector field or a C~1 diffeomorphism on an n-dimensional manifold has equal entropy with that of its bundle extensions. We also prove that each ergodic probability with simple Lyapunov spectrum has at most 2~n n! covering probabilities on each bundle extension.
机译:我们回答廖的问题廖,微分方程和障碍集的标准系统-从线性到扰动,于:系统研究,钱学森诞辰85周年专着,浙江教育出版社,中国杭州,1996,pp。279-290(in中文]]:AC〜1向量场或n维流形上的C〜1微分同质具有与其束扩展相同的熵。我们还证明了具有简单Lyapunov谱的每个遍历概率最多为2〜n n!涵盖每个捆绑扩展上的概率。

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