Applied Algebraic Topology Tutorial Collection - Spring 2021

Applied Algebraic Topology Tutorial Collection - Spring 2021

Applied Algebraic Topology Network via YouTube Direct link

Measuring shape with the Euler characteristic [Erik Amézquita]

5 of 39

5 of 39

Measuring shape with the Euler characteristic [Erik Amézquita]

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Applied Algebraic Topology Tutorial Collection - Spring 2021

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  1. 1 Bregman persistence homology [Hana Dal Poz Kouřimská]
  2. 2 What is the difference between persistence barcodes and persistence diagrams? [Henry Adams]
  3. 3 Getting started with Python for TDA [Sarah Percival]
  4. 4 Intuition for Persistent Homology Reduction Algorithm [Teresa Heiss]
  5. 5 Measuring shape with the Euler characteristic [Erik Amézquita]
  6. 6 Finite Topology [Shelley Kandola]
  7. 7 Statistical hypothesis testing through TDA [Christian Hirsch]
  8. 8 The Niyogi-Smale-Weinberger Theorem & its relatives [Josué Tonelli Cueto]
  9. 9 An Application of TDA to Professional Basketball [Jerome Roehm]
  10. 10 The Bottleneck Distance [Danish Ali]
  11. 11 Introduction to Mapper [Ananthakrishna Gopal]
  12. 12 A Youtuber's guide to discrete Morse theory [Nick Scoville]
  13. 13 Merge Tree Representation for 0th Persistent Homology [Petar Hristov]
  14. 14 Machine Learning with Persistence Images [Nick Sale]
  15. 15 Intrinsic Persistent Homology [Ximena Fernández]
  16. 16 How to Create Mosaics from Images [Robin Belton]
  17. 17 Computing the Bottleneck Distance [Niklas Hellmer]
  18. 18 Algebraic Stability of Persistence Diagrams [Ziva Urbancic]
  19. 19 Čech, Vietoris-Rips, Delaunay and Alpha complexes [Francesca Tombari]
  20. 20 Let’s talk about random Cech and Vietoris-Rips complexes [Andrew M. Thomas]
  21. 21 Clear and compress for persistence algorithm [Barbara Giunti]
  22. 22 Multidimensional Matching Distance [Mehmet Ali Batan]
  23. 23 Intro to topological data analysis in Julia [Melinda Kleczynski]
  24. 24 Non-topological persistence [Massimo Ferri]
  25. 25 Voronoi diagram, Delaunay and Alpha complexes: A Visual Intro [Ondřej Draganov]
  26. 26 An Introduction to Topological Spaces [Lori Ziegelmeier]
  27. 27 Computing Persistence diagrams using Linear Algebra [Donald Woukeng Feudjio]
  28. 28 Persistence Curves [Austin Lawson]
  29. 29 The Shape of Data [Péguy Kem-Meka]
  30. 30 Persistent homology for blood vessel images [John Nardini]
  31. 31 (Intro to) Sliding Window Persistence [Hitesh Gakhar]
  32. 32 An introduction to Persim for analyzing persistence diagrams [Waqar Hussain Shah]
  33. 33 Homeomorphisms and Homotopy Equivalences [Henry Adams]
  34. 34 A Fun Intro to the Anti-Rips Complex [Brett Jefferson]
  35. 35 Crockers to Topologically Measure Dynamics of Time-varying Systems [Lori Ziegelmeier]
  36. 36 Kernels for Persistent Homology [René Corbet]
  37. 37 Persistence Images [Rachel Neville]
  38. 38 Tutorial on Ripser++ [Simon Zhang]
  39. 39 Mapper Tutorial - COIL-20 [Ahmed Abdelkader]

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