Chin-Lung Wang

most citedGeometric quantities arising from bubbling analysis of mean field equations

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

collaborators

2 papers

math.DG2024

Characterization and enumeration on Lamé equations with finite monodromy

You-Cheng Chou, Chin-Lung Wang, Po-Sheng Wu

We give a complete characterization of the classical Lamé equations $y^{''} = (n (n + 1) ℘ (z) + B) y$ , $n \in R$ , $B \in C$ on flat tori $E_{τ} = C / (Z + Z τ)$ wi…

math.AP2016★ 3 cited

Geometric quantities arising from bubbling analysis of mean field equations

Chang-Shou Lin, Chin-Lung Wang

Let $E = C /Λ$ be a flat torus and $G$ be its Green function with singularity at $0$ . Consider the multiple Green function $G_{n}$ on $E^{n}$ : $$G_{n}(z_1,\cdots,z_n) := \sum_{i <…