8 Non-negative Curvature metrics and Delaunay Polytopes

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Variational Principles for Discrete Surf 作者：罗锋戴俊飞顾险峰　　 ISBN：978-7-04-023194-6　出版时间：2007-12-07

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目录

Front Matter

1 Introduction

2 Spherical Geometry and Cauchy Rigidity Theorem

3 A Brief Introduction to Hyperbolic Geometry

4 The Cosine Law and Polyhedral Surfaces

5 Spherical Polyhedral Surfaces and Legendre Transformation

6 Rigidity of Euclidean Polyhedral Surfaces

7 Polyhedral Surfaces of Circle Packing Type

8 Non-negative Curvature metrics and Delaunay Polytopes

9 A Brief Introduction to Teichmüller Space

10 Parameterizatios of Teichmüller spaces

11 Surface Ricci Flow

12 Geometric Structure

13 Shape Acquisition and Representation

14 Discrete Ricci Flow

15 Hyperbolic Ricci Flow

Reference

Index
- 8.1 Non-negative φh and ψh Curvature Metrics and Delaunay Condition
- 8.2 Relationship between φ0, ψ0 Curvature and the Discrete Curvature k0
- 8.3 The work of Rivin and Leibon on Delaunay Polyhedral Surfaces

8 Non-negative Curvature metrics and Delaunay Polytopes

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