论文标题
在任意特征中的二维半gog典型超曲面的表征
Characterization of two-dimensional semi-log canonical hypersurfaces in arbitrary characteristic
论文作者
论文摘要
在本文中，我们从定义方程的初始术语的角度来表征任意特征的二维半log典型超曲面。作为一种应用，我们证明了关于二维品种的最小对数差异的统一界限的猜想，这是ISHII的猜想，也是Mustaţǎ-Nakamura的猜想的特殊情况。
In this paper we characterize two-dimensional semi-log canonical hypersurfaces in arbitrary characteristic from the viewpoint of the initial term of the defining equation. As an application, we prove a conjecture about a uniform bound of divisors computing minimal log discrepancies for two dimensional varieties, which is a conjecture by Ishii and also a special case of the conjecture by Mustaţǎ-Nakamura.
