论文标题
Masur-二次差异及其渐近学
Masur--Veech volumes of quadratic differentials and their asymptotics
论文作者
论文摘要
基于Chen-Möller-sauvaget公式，我们应用了可集成系统的理论来得出三个方程，用于生成系列的Masur-deech量$ {\ rm vol} \，\ Mathcal {q} _ {q} _ {g，n} $与模块化的主要分层和Quadriations的主要分层相关联，并给出$ {\ rm vol} \，\ mathcal {q} _ {g，n} $的大属渐近属属的[12,4]和相关区域siegel-deech常数。
Based on the Chen--Möller--Sauvaget formula, we apply the theory of integrable systems to derive three equations for the generating series of the Masur--Veech volumes ${\rm Vol} \, \mathcal{Q}_{g,n}$ associated with the principal strata of the moduli spaces of quadratic differentials, and propose refinements of the conjectural formulas given in [12,4] for the large genus asymptotics of ${\rm Vol} \, \mathcal{Q}_{g,n}$ and of the associated area Siegel--Veech constants.
