Zhiyong Wang

most citedThe spectrality of self-affine measure under the similarity transformation of

G L_{n} (p)

2 citations · 2 across the 3 of their papers we have counts for

collaborators

3 papers

math.FA2022

Fourier bases of a class of planar self-affine measures

Ming-Liang Chen, Jing-Cheng Liu, Zhi-Yong Wang

Let $μ_{M, D}$ be the planar self-affine measure generated by an expansive integer matrix $M \in M_{2} (Z)$ and a non-collinear integer digit set $D=\left\{\begin{pmatrix} 0\\0…

math.CA2020

Spectrality of generalized Sierpinski-type self-affine measures

Jing-Cheng Liu, Ying Zhang, Zhi-Yong Wang +1

For an expanding integer matrix $M \in M_{2} (Z)$ and an integer digit set $D = {(0, 0)^{t}, (α_{1}, α_{2})^{t}, (β_{1}, β_{2})^{t}}$ with $α_{1} β_{2} - α_{2} β_{1} \neq = 0$ , let $μ_{M, D}$ be the Sierpinski-t…

math.FA2020★ 2 cited

The spectrality of self-affine measure under the similarity transformation of $G L_{n} (p)$

Jing-Cheng Liu, Zhi-Yong Wang

Let $μ_{M, D}$ be the self-affine measure generated by an expanding integer matrix $M \in M_{n} (Z)$ and a finite digit set $D \subset Z^{n}$ . It is well known that the tw…

Fourier bases of a class of planar self-affine measures

Spectrality of generalized Sierpinski-type self-affine measures

The spectrality of self-affine measure under the similarity transformation of GLn​(p)

The spectrality of self-affine measure under the similarity transformation of $G L_{n} (p)$