论文标题
使用图形颜色将歧管实现为叶子
Realization of manifolds as leaves using graph colorings
论文作者
论文摘要
事实证明，有界几何形状的任何（重复的）riemannian歧管可以将其视为某些（最小）Riemannian Matchbox的叶片，而无需载体。我们的方法可以改编成实现cantor横向或规定的自动覆盖，但随后可能无法将歧管实现为密集的叶子。
It is proved that any (repetitive) Riemannian manifold of bounded geometry can be realized as a leaf of some (minimal) Riemannian matchbox manifold without holonomy. Our methods can be adapted to achieve Cantor transversals or a prescribed holonomy covering, but then the manifold may not be realized as a dense leaf.
