Lixuan Zheng

activity

20042022

most citedOrbital ordering and fluctuations in a kagome superconductor CsV3Sb5

13 citations · 29 across the 9 of their papers we have counts for

collaborators

9 papers

cond-mat.supr-con2022★ 1 cited

Emergent charge order and unconventional superconductivity in pressurized kagome superconductor CsV3Sb5

Lixuan Zheng, Zhimian Wu, Ye Yang +16

The discovery of multiple electronic orders in kagome superconductors AV3Sb5 (A = K, Rb, Cs) provides a promising platform for exploring unprecedented emergent physics. Under moder…

cond-mat.supr-con2021★ 13 cited

Orbital ordering and fluctuations in a kagome superconductor CsV3Sb5

D. W. Song, L. X. Zheng, F. H. Yu +16

Recently, competing electronic instabilities, including superconductivity and density-wave-like order, have been discovered in vanadium-based kagome metals AV3Sb5 (A = K, Rb, Cs) w…

math.DS2019

Dimension theory of Diophantine approximation related to $β$ -transformations

Wanlou Wu, Lixuan Zheng

Let $T_{β}$ be the $β$ -transformation on $[0, 1)$ defined by $T_{β} (x) = β x mod 1.$ We study the Diophantine approximation of the orbit of a point $x$ under $T_{β}$ . Precisely, for…

math.DS2019★ 5 cited

Uniform recurrence properties for beta-transformation

Lixuan Zheng, Min Wu

For any $β > 1$ , let $T_{β} : [0, 1) \to [0, 1)$ be the $β$ -transformation defined by $T_{β} x = β x mod 1$ . We study the uniform recurrence properties of the orbit of a point under th…

math.DS2018

Diophantine approximation and run-length function on β-expansions

Lixuan Zheng

For any $β > 1$ , denoted by $r_{n} (x, β)$ the maximal length of consecutive zeros amongst the first $n$ digits of the $β$ -expansion of $x \in [0, 1]$ . The limit superior (respectively lim…

math.DS2017★ 8 cited

The exceptional sets on the run-length function of beta-expansions

Lixuan Zheng, Min Wu, Bing Li

Let $β > 1$ and the run-length function $r_{n} (x, β)$ be the maximal length of consecutive zeros amongst the first n digits in the $β$ -expansion of $x \in [0, 1]$ . The exceptional set $$E…