Mathématiques Appliquées - Neural Networks, Optimization, and Deep Learning

Mathématiques Appliquées - Neural Networks, Optimization, and Deep Learning

Centre de recherches mathématiques - CRM via YouTube Direct link

Deep learning of conjugate mappings

11 of 38

11 of 38

Deep learning of conjugate mappings

Class Central Classrooms beta

YouTube videos curated by Class Central.

Classroom Contents

Mathématiques Appliquées - Neural Networks, Optimization, and Deep Learning

Automatically move to the next video in the Classroom when playback concludes

  1. 1 Bruno Després: Neural Networks from the viewpoint of Numerical Analysis
  2. 2 Soledad Villar: Units-equivariant machine learning
  3. 3 Tom Trogdon: Perturbations of orthogonal polynomials: Riemann-Hilbert problems, random matrices ...
  4. 4 Sebastien Le Digabel: Blackbox optimization with the MADS algorithm and the NOMAD software
  5. 5 Fabian Pedregosa: Efficient and Modular Implicit Differentiation
  6. 6 David Rolnick: Expressivity and learnability in deep neural networks
  7. 7 Matus Benko: Variational Analysis: Basics, Calculus, and Semismoothness*
  8. 8 Alex Bihlo: Deep neural networks for solving differential equations on general orientable surface
  9. 9 Degenerate singular cycles and chaotic switching in the two-site open Bose--Hubbard model
  10. 10 Equidistant and non equidistant pulsing patterns in an excitable microlaser with delayed feedback
  11. 11 Deep learning of conjugate mappings
  12. 12 Hidden convexity in nonconvex optimization
  13. 13 Les mathématiques ont une histoire et une géographie
  14. 14 Experimental continuation of nonlinear load-bearing structures
  15. 15 Algorithms for Deterministically Constrained Stochastic Optimization
  16. 16 Some Thoughts on Physics Informed Neural Networks
  17. 17 On LASSO parameter sensitivity
  18. 18 The Modern Mathematics of Deep Learning
  19. 19 Nonlinear reduced models for parametric PDEs
  20. 20 Mathematical Foundations of Robust and Distributionally Robust Optimization
  21. 21 From differential equations to deep learning for image analysis
  22. 22 Depth-Adaptive Neural Networks from the Optimal Control viewpoint
  23. 23 Signal Recovery with Generative Priors
  24. 24 Targeted use of deep learning for physics and engineering
  25. 25 Rayleigh quotient optimizations and eigenvalue problems
  26. 26 Optimal approximation for unconstrained non-submodular minimization
  27. 27 Halting Time is Predictable for Large Models: A Universality Property and Average-case Analysis
  28. 28 Parallel-in-time numerical solution of time-dependent PDEs
  29. 29 A Primal-Dual Algorithm for Risk Minimization in PDE-Constrained Optimization
  30. 30 Optimality in Optimization
  31. 31 Variational Perspectives on Mathematical Optimization
  32. 32 Sparse Spectral Methods for Power-Law Interactions
  33. 33 Optimization on Spheres : Models and Proximal Algorithms with Computational Performance Comparisons
  34. 34 Algorithmic stability for generalization guarantees in machine learning
  35. 35 Simple agent-based models and their continuum limit
  36. 36 Data-driven supervised learning: Neural networks and uncertainty quantification
  37. 37 Videoconference: Detecting and distinguishing bifurcations from noisy time series data
  38. 38 Videoconference: The Ultraspherical Spectral Method

Never Stop Learning.

Get personalized course recommendations, track subjects and courses with reminders, and more.

Someone learning on their laptop while sitting on the floor.