activity
20172026
most citedTopological entropy of nonautonomous dynamical systems

100 citations · 106 across the 7 of their papers we have counts for

collaborators

8 papers

math.DS2026

Topological entropy, mean dimension, and weakly equivalent flows

Lei Jin, Yixiao Qiao

In this paper, we mainly revisit a nice theory for topological entropy of weakly equivalent flows, which was originally investigated by Ohno in 1980. We will develop a new approach…

math.DS2025

Relative topological entropy and relative mean dimension of induced factors

Kairan Liu, Yixiao Qiao

We study the relation of relative topological entropy and relative mean dimension between a factor map and its induced factor map for amenable group actions. On the one hand, we pr…

math.DS2025

Infinite topological entropy, positive mean dimension, and factors of subshifts

Lei Jin, Yixiao Qiao

We study dynamical systems with the property that all the nontrivial factors have infinite topological entropy (or, positive mean dimension). We establish an ``if and only if'' con…

cond-mat.mes-hall20232 cited

Deterministic Spin-Orbit Torque Switching of Mn3Sn with the Interplay between Spin Polarization and Kagome Plane

Zhengde Xu, Xue Zhang, Yixiao Qiao +3

Previous studies have demonstrated spin-orbit torque (SOT) switching of Mn3Sn where the spin polarization lies in the kagome plane (configuration I). However, the critical current…

math.DS20211 cited

Mean dimension and a non-embeddable example for amenable group actions

Lei Jin, Kyewon Koh Park, Yixiao Qiao

For every infinite (countable discrete) amenable group and every positive integer we construct a minimal -action of mean dimension which cannot be embedded in the…

math.DS2019100 cited

Topological entropy of nonautonomous dynamical systems

Kairan Liu, Yixiao Qiao, Leiye Xu

Let be the space of Borel probability measures on a compact metric space endowed with the weak-topology. In this paper, we prove that if the topological…