论文标题
带有几个顶点的圆环和克莱因瓶上的2 semi equivelar地图
2-semi-equivelar maps on the torus and Klein bottle with few vertices
论文作者
论文摘要
$ k $ -semi Equivelar Maps以$ k \ geq 2 $，是约翰逊固体表面上的地图概括到2个球员以外的封闭表面。在本研究中，我们在圆环和klein瓶上详尽地确定了曲率0的2间e骨图。此外，我们对表面上的所有这些2-semi Equivelar图进行了分类（直至同构），最多有12个顶点。
The $k$-semi equivelar maps, for $k \geq 2$, are generalizations of maps on the surfaces of Johnson solids to closed surfaces other than the 2-sphere. In the present study, we determine 2-semi equivelar maps of curvature 0 exhaustively on the torus and the Klein bottle. Furthermore, we classify (up to isomorphism) all these 2-semi equivelar maps on the surfaces with up to 12 vertices.
