Open videlec opened 4 months ago
Given a flat sphere with convex cone singularities ($\le 2\pi$) there is a unique way to embed it in $\mathbb{R}^3$ as the surface of a polytope. A constructive proof is given in Bobenko-Izmestiev.
Given a flat sphere with convex cone singularities ($\le 2\pi$) there is a unique way to embed it in $\mathbb{R}^3$ as the surface of a polytope. A constructive proof is given in Bobenko-Izmestiev.