论文标题
polyhedra近似riemannian歧管
Approximating Riemannian manifolds by polyhedra
论文作者
论文摘要
这是一项关于近似Polyhedra近似Riemannian歧管的研究。我们的范围是理解塔利奥·雷格（Tullio Regge）在受限制的里曼尼（Riemannian）框架中的[52]文章。我们给出了沿其原始直觉的线的regge定理的证明：一个人可以通过polyhedra近似riemannian歧管的紧凑型域，以使标量曲率的积分通过相应的多面体曲率近似。
This is a study on approximating a Riemannian manifold by polyhedra. Our scope is understanding Tullio Regge's [52] article in the restricted Riemannian frame. We give a proof of the Regge theorem along lines close to its original intuition: one can approximate a compact domain of a Riemannian manifold by polyhedra in such a way that the integral of the scalar curvature is approximated by a corresponding polyhedral curvature.
