activity
20112026
most citedMean Dimension, Mean Rank, and von Neumann-Lück Rank

4 citations · 8 across the 12 of their papers we have counts for

collaborators

12 papers

math.RA2026

Mean weak length

Zihan Bai, Bingbing Liang

We introduce a weak version of the classical length function, termed the weak length function, defined on subsets of -modules relative to the ambient -modules over a unital r…

math.DS2024

Conditional sofic mean dimension

Bingbing Liang

We undertake a study of the conditional mean dimensions for a factor map between continuous actions of a sofic group on two compact metrizable spaces. When the group is infinitely…

math.DS2022

Mean dimension of natural extension of algebraic systems

Bingbing Liang, Ruxi Shi

Mean dimension may decrease after taking the natural extension. In this paper we show that mean dimension is preserved by natural extension for an endomorphism on a compact metriza…

math.DS2021★ 1 cited

The non-coexistence of distality and expansivity for group actions on infinite compacta

Bingbing Liang, Enhui Shi, Zhiwen Xie +1

Let be a compact metric space and a finitely generated group. Suppose is a continuous action. We show that if is both distal and expansi…

math.DS2021★ 1 cited

The nonexistence of expansive actions on Suslinian continua by groups of subexponential growth

Bingbing Liang, Enhui Shi, Zhiwen Xie +1

We show that if is a finitely generated group of subexponential growth and is a Suslinian continuum, then any action of on cannot be expansive.

math.DS2020★ 1 cited

On the structure theory of cubespace fibrations

Yonatan Gutman, Bingbing Liang

We study fibrations in the category of cubespaces/nilspaces. We show that a fibration of finite degree between compact ergodic gluing cubespaces (in parti…