Yingqing Xiao

activity

20102022

collaborators

6 papers

math.CA2022

Spectrality of a class of infinite convolutions on $R$

Sha Wu, Yingqing Xiao

Given an integer $m \geq 1$ . Let $Σ^{(m)} = {1, 2, \dots, m}^{N}$ be a symbolic space, and let $\{(b_{k},D_{k})\}_{k=1}^{m}:=\{(b_{k}, \{0,1,\cdots, p_{k}-1\}t_{k}) \}_{k=1}…

math.MG2018

Three strongly hyperbolic metrics on ptolemy spaces

Yingqing Xiao, Zhanqi Zhang

Recently, strongly hyperbolic space as certain analytic enhancements of Gromov hyperbolic space was introduced by B. Nica and J. Spakula. In this note, we prove that the log-metric…

math.MG2018

On the quasisymmetric minimality of homogeneous perfect sets

Yingqing Xiao, Zhanqi Zhang

Z. Wen and J. Wu introduced the notion of homogeneous perfect sets as a generalization of Cantor type sets and determined their exact Hausdorff dimension based on the length of the…

math.DS2016

Singular perturbations with multiple poles of the simple polynomials

Yingqing Xiao, Fei Yang

In this article, we study the dynamics of the following family of rational maps with one parameter: \begin{equation*} f_λ(z)= z^n+\frac{λ^2}{z^n-λ}, \end{equation*} where $n \geq 3$ …

math.MG2014

On the Hyperbolizing metric spaces

Xin Luo, Yingqing Xiao, Yueping Jiang

In this paper, we prove that the metric space $(Z ∖ M, u_{Z})$ defined by Z.Ibragimov is asymptotically $P T_{- 1}$ if the metric space $(Z, d)$ is $P T_{0}$ , where $M$ is a nonemp…

math.CV2010

Quasisymmetrically minimal homogeneous perfect sets