Low-Rank Models and Applications

Low-Rank Models and Applications

Fields Institute via YouTube Direct link

Learning Linear Dynamical Systems with Hankel Nuclear Norm Regularization

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1 of 15

Learning Linear Dynamical Systems with Hankel Nuclear Norm Regularization

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Low-Rank Models and Applications

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  1. 1 Learning Linear Dynamical Systems with Hankel Nuclear Norm Regularization
  2. 2 Beyond Lazy Training for Over-parameterized Tensor Decomposition
  3. 3 A family of measurement matrices for generalized compressed sensing
  4. 4 Dual Principal Component Pursuit
  5. 5 Function space view of Multi-Channel Linear Convolutional Networks with Bounded Weight Norm
  6. 6 Data-driven dynamic interpolation and approximation
  7. 7 Tomographic Imaging with Model Uncertainty
  8. 8 Rigidity theory for Gaussian graphical models: the maximum likelihood threshold of a graph
  9. 9 Non-Separable Relaxations of a Class of Rank Penalties
  10. 10 Robust Low-Rank Matrix Completion via an Alternating Manifold Proximal Gradient Continuation Method
  11. 11 Computational Barriers to Estimation from Low-Degree Polynomials
  12. 12 PCA for High-Dimensional Heteroscedastic Data
  13. 13 PCA, Double Descent, and Gaussian Processes
  14. 14 Sample Optimal Algorithms for Low Rank Approximation of PSD and Distance Matrices
  15. 15 Imputing Missing Data with the Low-Rank Gaussian Copula

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