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Lowering topological entropy over subsets revisited
entropy principal extension lowerable hereditarily lowerable
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2012/6/19
Let $(X, T)$ be a topological dynamical system. Denote by $h (T, K)$ and $h^B (T, K)$ the covering entropy and dimensional entropy of $K\subseteq X$, respectively. $(X, T)$ is called D-{\it lowerable}...
Computing the topological entropy of unimodal maps
Topological entropy interval maps symbolic dynamics
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2011/3/2
We derive an algorithm to determine recursively the lap number (minimal number of monotone pieces) of the iterates of unimodal maps of an interval with free end-points. The algorithm
is obtained by t...
Computing the topological entropy of unimodal maps
Topological entropy interval maps symbolic dynamics
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2010/12/28
We derive an algorithm to determine recursively the lap number (minimal number of monotone pieces) of the iterates of unimodal maps of an interval with free end-points. The algorithm
is obtained by t...
A lower bound for topological entropy of generic non Anosov symplectic diffeomorphisms
topological entropy Anosov symplectic diffeomorphisms
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2010/11/17
We prove that a $C^1-$generic symplectic diffeomorphism is either Anosov or the topological entropy is bounded from below by the supremum over the smallest positive Lyapunov exponent of the periodic ...
Topological Entropy of a Sequence of Monotone Maps on Circles
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2007/7/28
专著信息
书名
Topological Entropy of a Sequence of Monotone Maps on Circles
语种
英文
撰写或编译
作者
Zhu Yujun,Zhang Jinlian
第一作者单位
出版社
J. Korean Math. Soc., 2006. (SCI,已录用)
出版地
出版日期
2006年
月
日
标准书号
介质类型
页数
字数
开本
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