35 citations · 49 across the 8 of their papers we have counts for
8 papers
Unstable Topological Pressure for Partially Hyperbolic Diffeomorphisms with Sub-additive Potentials
Wenda Zhang, Zhiqiang Li, Yunhua Zhou
In this paper, we introduce the unstable topological pressure for C^1-smooth partially hyperbolic diffeomorphisms with sub-additive potentials. Moreover, without any additional ass…
On the topological entropy of saturated sets for amenable group actions
Xiankun Ren, Xueting Tian, Yunhua zhou
Let be a action topological system, where is a countable infinite discrete amenable group and a compact metric space. We prove a variational principle for top…
Unstable Metric Pressure of Partially Hyperbolic Diffeomorphisms with sub-additive Potentials
Wenda Zhang, Zhiqiang Li, Yunhua Zhou
In this paper, we define and study unstable measure theoretic pressure for C^1-smooth partially hyperbolic diffeomorphisms with sub-additive potentials. For any ergodic measure, we…
Quasi-Shadowing and Quasi-Stability for Dynamically Coherent Partially Hyperbolic Diffeomorphisms
Huyi Hu, Yunhua Zhou, Yujun Zhu
Let be a partially hyperbolic diffeomorphism. is called has the quasi-shadowing property if for any pseudo orbit , there is a sequence $\{y_k\}_{…
Generic Continuity of Metric Entropy for Volume-preserving Diffeomorphisms
Jiagang Yang, Yunhua Zhou
Let be a compact manifold and be the set of volume-preserving diffeomorphisms of . We prove that there is a residual subset $\mathcal {R}\subset \…
Quasi-Shadowing for Partially Hyperbolic Diffeomorphisms
Huyi Hu, Yunhua Zhou, Yujun Zhu
A partially hyperbolic diffeomorphism has quasi-shadowing property if for any pseudo orbit , there is a sequence of points tr…
The local -density of stable ergodicity
Yunhua Zhou
The center bundle of a conservative partially hyperbolic diffeomorphism is called robustly non-hyperbolic if any conservative diffeomorphism which is -close to has non…
Topological entropies of equivalent smooth flows
Wenxiang Sun, Todd Young, Yunhua Zhou
Two flows defined on a smooth manifold are equivalent if there exists a homeomorphism of the manifold that sends each orbit of one flow onto an orbit of the other flow while preser…