论文标题
线性分数组为GALOIS组
Linear fractional group as Galois group
论文作者
论文摘要
我们计算$ PSL_2（\ MATHBB {F} _7）$的所有签名和$ PSL_2（\ Mathbb {f} _ {11}）$，该$分类了所有方向保存$ psl_2（\ Mathbb {f} _7）$和$ psl_2（\ nath $ psl_2（\ nath）$ psl_2（在紧凑，连接的，可定向的表面，带有Orbifold属$ \ geq 0 $。该分类在数学的其他分支中得到很好的基础，例如拓扑，平滑和形式的几何形状，代数类别，并且也与逆Galois问题直接相关。
We compute all signatures of $PSL_2(\mathbb{F}_7)$, and $PSL_2(\mathbb{F}_{11})$ which classify all orientation preserving actions of the groups $PSL_2(\mathbb{F}_7)$, and $PSL_2(\mathbb{F}_{11})$ on compact, connected, orientable surfaces with orbifold genus $\geq 0$. This classification is well-grounded in the other branches of Mathematics like topology, smooth, and conformal geometry, algebraic categories, and it is also directly related to the inverse Galois problem.
