Yi Shi

most citedA robustly transitive diffeomorphism of Kan's type

1 citations · 1 across the 2 of their papers we have counts for

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math.DS2024

Global rigidity of smooth $Z ⋉_{λ} R$ -actions on $T^{2}$

Changguang Dong, Yi Shi

For $λ > 1$ , we consider the locally free $Z ⋉_{λ} R$ actions on $T^{2}$ . We show that, if the action is $C^{r}$ with $r \geq 2$ , then it is $C^{r - ε}$ -conju…

math.DS2017★ 1 cited

A robustly transitive diffeomorphism of Kan's type

Cheng Cheng, Shaobo Gan, Yi Shi

We construct a family of partially hyperbolic skew-product diffeomorphisms on $T^{3}$ that are robustly transitive and admitting two physical measures with intermingled basi…

math.DS2016

A chain transitive accessible partially hyperbolic diffeomorphism

Shaobo Gan, Yi Shi

In this paper, we construct a partially hyperbolic skew-product diffeomorphism $f$ on $T^{3}$ , such that $f$ is accessible and chain transitive, but not transitive.

Global rigidity of smooth Z⋉λ​R-actions on T2

A robustly transitive diffeomorphism of Kan's type

A chain transitive accessible partially hyperbolic diffeomorphism

Global rigidity of smooth $Z ⋉_{λ} R$ -actions on $T^{2}$