1Introduction to Computational Conformal Geometry2Fundamental Group and Covering Space3Simplicial Homology and Cohomology Groups4Persistent Homology5最优传输的理论与计算 Monge-Kantorovich 理论6最优传输的理论与计算 Brenier 理论7最优传输的理论与计算 Minkowski-Alexandrov 凸几何理论8最优传输的理论与计算 球面最优传输理论9最优传输的理论与计算 流体力学的观点和黎曼几何框架10Geometric Understanding of Deep Learning11de Rham Cohomology, Hodge Decomposition12Surface Differential Geometry, Movable Frame Method13Harmonic Maps and Conformal Maps14Conformal Modules via Geometric Complex Analysis15Circle Domain Mapping: Koebe’s Theorem16Surface Uniformization17Abel-Jacobi Theory18Riemann-Roch Theorem19Homology for 3-Manifolds20Surface Foliations, Mapping Classifications and Holomorphic Quadratic Differentials21Hyperbolic Three Manifold22Curvature Flow for Hyperbolic 3-Manifolds with Geodesic Boundaries23Surface Mapping Class Group24Gromov-Thurston’s Proof for Mostow Rigidity25Discrete Ricci Flow for Hyperbolic Surfaces26Discrete Ricci Flow for Polyhedral Euclidean Surfaces27Applications of Computational Conformal Geometry
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