Wenya Wang

most citedSpanning Trees on Lattices and Integration Identities

20 citations · 20 across the 2 of their papers we have counts for

collaborators

2 papers

math.DS2014

Note on the points with dense orbit under $\times 2$ and $\times 3$ maps

Wenya Wang

It was conjectured by Furstenberg that for any $x \in [0, 1] \ Q$ , $$ \dim_H \bar{\{2^nx ({\text{mod}}\ 1): n\ge 1\}}+ \dim_H \bar{\{3^nx ({\text{mod}}\ 1): n\ge 1\}}\ge 1. $…

cond-mat.stat-mech2006★ 20 cited

Spanning Trees on Lattices and Integration Identities

Shu-Chiuan Chang, Wenya Wang

For a lattice $Λ$ with $n$ vertices and dimension $d$ equal or higher than two, the number of spanning trees $N_{S T} (Λ)$ grows asymptotically as $exp (n z_{Λ})$ in the thermodynamic…

Note on the points with dense orbit under ×2 and ×3 maps

Spanning Trees on Lattices and Integration Identities

Note on the points with dense orbit under $\times 2$ and $\times 3$ maps