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Florian Frick (5/9/22): Chirality and quantifying embeddability
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Classroom Contents
Bridging Applied and Quantitative Topology 2022
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- 1 Florian Frick (5/9/22): Chirality and quantifying embeddability
- 2 Francesca Tombari (5/9/22): What's behind the homotopical decomposition of a simplicial complex
- 3 Gunnar Carlsson (5/9/22): Deep Learning and TDA
- 4 Shmuel Weinberger (5/10/22): PH(X^Y) and the geometry of function spaces
- 5 Conrad Plaut (5/10/22), Discrete Homotopy Theory and Applications
- 6 Ling Zhou (5/10/22): Persistent homotopy groups of metric spaces
- 7 Claudia Landi (5/11/22): Multi-parameter persistence from the viewpoint of discrete Morse theory
- 8 Žiga Virk (5/12/22): Information encoded in persistence diagrams
- 9 Erin Wolf Chambers (5/12/22): Computing optimal homotopies
- 10 Mikhail Katz (5/12/22): Extremal Spherical Polytopes and Borsuk's Conjecture
- 11 Jürgen Jost (5/13/22): Geometry and Topology of Data
- 12 Alexander Nabutovsky (5/13/22): Isoperimetric inequality for Hausdorff contents and its applications
