无限型hyperbolic Riemann surface在无穷远处的几何
The geometry at infinity of a hyperbolic Riemann surface of infinite type
摘要：
研究了具有无穷端点的无穷型平面黎曼曲面上的测地线。特别感兴趣的是一类以最有效的方式走出无限远的测地线。我们调查这些测地线的性质，并将它们与一个代表表面的富克斯群的狄利克雷多边形的边界结构。
英文摘要：
We study geodesics on a planar Riemann surface of infinite type having a single infinite end. Of particular interest is the class of geodesics that go out the infinite end in a most efficient manner. We investigate properties of these geodesics and relate them to the structure of the boundary of a Dirichlet polygon for a Fuchsian group representing the surface.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
