Hui Rao

activity

20142024

most citedLipschitz invariance of walk dimension on connected self-similar sets

3 citations · 11 across the 8 of their papers we have counts for

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math.NT2024

Characterization of self-affine tile digit sets on $R^{n}$

Qian Li, Hui Rao

Let $R$ be an $n \times n$ expanding matrix with integral entries. A fundamental question in the fractal tiling theory is to understand the structure of the digit set $\mathcal{D}\s…

math.NT2014★ 1 cited

Higher dimensional Frobenius problem: Maximal saturated cone, growth function and rigidity

Ai-hua Fan, Hui Rao, Yuan Zhang

We consider $m$ integral vectors $X_{1}, ..., X_{m} \in Z^{s}$ located in a half-space of $R^{s}$ ( $m \geq s \geq 1$ ) and study the structure of the additive semi-group $X_1 \…

Characterization of self-affine tile digit sets on Rn

Higher dimensional Frobenius problem: Maximal saturated cone, growth function and rigidity

Characterization of self-affine tile digit sets on $R^{n}$