Ya-min Yang

most citedCharacterization of complementing pairs of

(Z_{\geq 0})^{n}

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.MG2020

Lipschitz classification of Bedford-McMullen carpets with uniform horizontal fibers

Ya-min Yang, Yuan Zhang

Let $M_{t, v, r} (n, m)$ , $2 \leq m < n$ , be the collection of self-affine carpets with expanding matrix $\diag(n,m)$ which are totally disconnected, possessing vacant rows and wit…

math.DS2020

Tilings of convex polyhedral cones and topological properties of self-affine tiles

Ya-min Yang, Yuan Zhang

Let $a_{1}, \dots, a_{r}$ be vectors in a half-space of $R^{n}$ . We call $C = a_{1} R^{+} + \dots + a_{r} R^{+}$ a convex polyhedral con…

math.DS2020★ 1 cited

Characterization of complementing pairs of $(Z_{\geq 0})^{n}$

Hui Rao, Ya-min Yang, Yuan Zhang

Let $A, B, C$ be subsets of an abelian group $G$ . A pair $(A, B)$ is called a $C$ -pair if $A, B \subset C$ and $C$ is the direct sum of $A$ and $B$ . The $(Z_{\geq 0})$ -pairs are ch…

Lipschitz classification of Bedford-McMullen carpets with uniform horizontal fibers

Tilings of convex polyhedral cones and topological properties of self-affine tiles

Characterization of complementing pairs of (Z≥0​)n

Characterization of complementing pairs of $(Z_{\geq 0})^{n}$