On the classification of rank two representations of quasiprojective fundamental groups TeX Export

@article{citeulike:4665876, abstract = {Suppose \$X\$ is a smooth quasiprojective variety over \$\cc\$ and \$\rho : \pi \_1(X,x) \to SL(2,\cc)\$ is a Zariski-dense representation with quasiunipotent monodromy at infinity. Then \$\rho\$ factors through a map \$X\to Y\$ with \$Y\$ either a DM-curve or a Shimura modular stack.}, archivePrefix = {arXiv}, author = {Corlette, Kevin and Simpson, Carlos T.}, citeulike-article-id = {4665876}, citeulike-linkout-0 = {http://arxiv.org/abs/math/0702287}, citeulike-linkout-1 = {http://arxiv.org/pdf/math/0702287}, eprint = {math/0702287}, keywords = {algebraic\_geometry, commutative\_algebra, linear\_systems}, month = {Feb}, posted-at = {2009-05-28 13:01:25}, priority = {2}, title = {On the classification of rank two representations of quasiprojective fundamental groups}, url = {http://arxiv.org/abs/math/0702287}, year = {2007} }

TY - JOUR ID - citeulike:4665876 L3 - citeulike-article-id:4665876 N2 - Suppose $X$ is a smooth quasiprojective variety over $\cc$ and $\rho : \pi _1(X,x) \to SL(2,\cc)$ is a Zariski-dense representation with quasiunipotent monodromy at infinity. Then $\rho$ factors through a map $X\to Y$ with $Y$ either a DM-curve or a Shimura modular stack. TI - On the classification of rank two representations of quasiprojective fundamental groups KW - algebraic_geometry KW - commutative_algebra KW - linear_systems AU - Corlette, Kevin AU - Simpson, Carlos PY - 2007/Feb/27/ UR - http://arxiv.org/abs/math/0702287 ER -