Mathematics of Signal Processing - Trimester Program Lectures

Mathematics of Signal Processing - Trimester Program Lectures

Hausdorff Center for Mathematics via YouTube Direct link

Simon Foucart: Essentials of Compressive Sensing (Lecture 1)

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1 of 33

Simon Foucart: Essentials of Compressive Sensing (Lecture 1)

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Mathematics of Signal Processing - Trimester Program Lectures

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  1. 1 Simon Foucart: Essentials of Compressive Sensing (Lecture 1)
  2. 2 Francis Bach: Large scale Machine Learning and Convex Optimization (Lecture 1)
  3. 3 Suvrit Sra: Lecture series on Aspects of Convex, Nonconvex, and Geometric Optimization (Lecture 1)
  4. 4 Felix Krahmer: The Restricted Isometry Property for Random Gabor Synthesis Matrices
  5. 5 Karlheinz Gröchenig: Gabor Analysis and its Mysteries (Lecture 1)
  6. 6 Xiadong Li: Phase Retrieval from Convex to Nonconvex Methods
  7. 7 Hans Feichtinger: Fourier Analysis via the Banach Gelfand Triple
  8. 8 David Gross: The Toric Code Finite WH meets Topological Order
  9. 9 Simon Foucart: Essentials of Compressive Sensing (Lecture 2)
  10. 10 Francis Bach: Large scale Machine Learning and Convex Optimization (Lecture 2)
  11. 11 Ke Wei: Low rank matrix recovery From iterative hard thresholding to Riemannian optimization
  12. 12 Simon Foucart: Essentials of Compressive Sensing (Lecture 4)
  13. 13 Suvrit Sra: Lecture series on Aspects of Convex, Nonconvex, and Geometric Optimization (Lecture 2)
  14. 14 Suvrit Sra: Lecture series on Aspects of Convex, Nonconvex, and Geometric Optimization (Lecture 3)
  15. 15 Romanos Malikiosis: Full spark Gabor frames in finite dimensions
  16. 16 Simon Foucart: Essentials of Compressive Sensing (Lecture 3)
  17. 17 Gabriel Peyré: Exact Support Recovery for Sparse Spikes Deconvolution
  18. 18 David Gross: Diamond norm as improved regularizer for low rank matrix recovery
  19. 19 Albert Cohen: Data assimilation in reduced modeling
  20. 20 Karlheinz Gröchenig: Gabor Analysis and its Mysteries (Lecture 2)
  21. 21 Rémi Gribonval: Projections, Learning, and Sparsity for Efficient Data Processing
  22. 22 Fabio Nobile: Polynomial Approximation of Random PDEs by discrete least squares with observations in
  23. 23 Anders Hansen: What is the Solvability Complexity Index SCI....
  24. 24 Francis Bach: Large scale Machine Learning and Convex Optimization (Lecture 3)
  25. 25 Francis Bach: Large scale Machine Learning and Convex Optimization (Lecture 4)
  26. 26 Laurent Jacques/Valerio Cambareri: Small width, low distortions: quantized random projections of...
  27. 27 Franz Luef: The finite Heisenberg group in noncommutative geometry
  28. 28 Peter Jung: Some Aspects of Weyl Heisenberg Signal Design in Wireless Communication
  29. 29 Marcus Appleby: Number theoretic features of a SIC
  30. 30 Karlheinz Gröchenig: Gabor Analysis and its Mysteries (Lecture 4)
  31. 31 Karlheinz Gröchenig: Gabor Analysis and its Mysteries (Lecture 3)
  32. 32 Jan Vybiral: Non asymptotic analysis of l1 support vector machines
  33. 33 Martin Lotz: A blind spot in the probabilistic complexity analysis of algorithms

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