论文标题
几何三角形和高度扭曲的链接
Geometric triangulations and highly twisted links
论文作者
论文摘要
据推测，每个cus的双曲线3型脉络膜都接受了几何三角测量，即将其分解为正体积理想的双曲线四面体。在这里，我们表明，足够高度扭曲的结承认了几何三角剖分。此外，通过扩展Gueritaud和Schleimer的工作，我们还为无限的示例家庭提供了此结果的量化版本。
It is conjectured that every cusped hyperbolic 3-manifold admits a geometric triangulation, i.e. it is decomposed into positive volume ideal hyperbolic tetrahedra. Here, we show that sufficiently highly twisted knots admit a geometric triangulation. In addition, by extending work of Gueritaud and Schleimer, we also give quantified versions of this result for infinite families of examples.
