On the classification of rank-two representations of quasiprojective fundamental groups
On the classification of rank-two representations of quasiprojective fundamental groups
复制标题
关于拟射影基本群的二阶表示的分类
作者:
K. Corlette;C. Simpson
Abstract Suppose that X is a smooth quasiprojective variety over ℂ and ρ:π1(X,x)→SL(2,ℂ) is a Zariski-dense representation with quasiunipotent monodromy at infinity. Then ρ factors through a map X→Y with Y either a Deligne–Mumford (DM) curve or a Shimura modular stack.