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Lecture
Polygonal Presentations: Classification of Surfaces
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Related lectures (28)
Topology of Riemann Surfaces
Covers the topology of Riemann surfaces and the concept of triangulation using finitely many triangles.
Graph Algorithms: Modeling and Traversal
Covers graph algorithms, modeling relationships between objects, and traversal techniques like BFS and DFS.
Bounding the Poisson bracket invariant on surfaces
Covers the concept of bounding the Poisson bracket invariant on surfaces, exploring joint work with A. Logunov and S. Tanny.
Building surfaces from equilateral triangles
Explores the construction of Riemann surfaces from equilateral triangles and the dynamics of finite-type maps.
Graph Representation and Traversal
Introduces graph theory basics, graph representation methods, and traversal algorithms like BFS and DFS.
Differential Forms Integration
Covers the integration of differential forms on smooth manifolds, including the concepts of closed and exact forms.
Developable Surfaces and Parametrization
Explores developable surfaces, parametrization, equations verification, and conformally flat surfaces.
Surface Classification
Covers the classification of surfaces using polygonal presentations and homeomorphism.
Surface Orientation Analysis
Discusses surface orientation analysis, normal vectors, and Green's identities application.
Connected Sum of Torus and RP2
Explores the connected sum of surfaces, focusing on torus and RP2, highlighting the resulting homeomorphism with the sphere.
Graph Traversal: BFS and DFS
Covers Breadth-First Search, Depth-First Search, and topological sort in graphs.
Surface Properties: Understanding Semiconductors and Nanomaterials
Covers the significance of surface properties in semiconductors and nanomaterials, including surface energy, reconstruction, and the effects of surface states on electronic behavior.
Curves with Poritsky Property and Liouville Nets
Explores curves with Poritsky property, Birkhoff integrability, and Liouville nets in billiards.
Closed Surfaces and Integrals
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Explains closed surfaces like spheres, cubes, and cones without covers, and their traversal and removal of edges.
Surface of Revolution
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Explains the parametric equations of surfaces of revolution generated by curves in space.
Real Surfaces: Defects and Reconstructions
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Explores the difference between ideal and real surfaces, defects, and surface reconstructions.
Surface Integrals: Regular Parametrization
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Covers surface integrals with a focus on regular parametrization and the importance of understanding the normal vector.
Surfaces with Variable Curvature
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Explores surfaces with variable curvature, discussing their construction and properties.
Shells I
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Covers linear pressure vessels, thin shells, and critical buckling pressure, emphasizing the dimensional reduction from 3D to 2D.
Real Surfaces: Line Defects
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Explores line defects in real surfaces and their influence on surface energy.
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