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Topic · conjugate gradients

conjugate gradients

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  1. Zoom Lecture 3, Convex sets and functions, 12 04 2021"Introduction to Optimization" lectures, Michael ZibulevskyNotes
  2. Boosting stochastic optimization with SESOP"Introduction to Optimization" lectures, Michael ZibulevskyNotes
  3. Accelerating SESOP: Preconditioning, Coordinate Descent, Majorization-Minimization"Introduction to Optimization" lectures, Michael ZibulevskyNotes
  4. Preconditioning: Gradient Descent, Conjugate Gradients and SESOP"Introduction to Optimization" lectures, Michael ZibulevskyNotes
  5. SESOP - Sequential Subspace Optimization. Part 2: Convergence properties"Introduction to Optimization" lectures, Michael ZibulevskyNotes
  6. SESOP - Sequential Subspace Optimization. Part 1: Description of the method"Introduction to Optimization" lectures, Michael ZibulevskyNotes
  7. Conjugate gradients 4: Derivation of CG method"Introduction to Optimization" lectures, Michael ZibulevskyNotes
  8. Conjugate gradients 3: Conjugate directions; Expanding manifold"Introduction to Optimization" lectures, Michael ZibulevskyNotes
  9. Conjugate gradients 1: Introduction"Introduction to Optimization" lectures, Michael ZibulevskyNotes
  10. Conjugate gradients 2: Inner product; Gram-Schmidt orthogonalization"Introduction to Optimization" lectures, Michael ZibulevskyNotes
  11. Lecture 6. Local and global minimum. Sufficient and necessary unconstrained optimality conditionsIntroduction to OptimizationNotes
  12. Lecture 4-5: Convex sets and functionsIntroduction to OptimizationNotes
  13. Lecture 2-3: Derivatives of multivariate functions: Gradient and HessianIntroduction to OptimizationNotes
  14. Lecture 1b, Linear algebra refresh:Introduction to OptimizationNotes
  15. Lecture 1a, Introduction; Examples of unconstrained and constrained optimization problems:Introduction to OptimizationNotes
  16. Lecture 16 Conic programming 1Introduction to OptimizationNotes
  17. Lecture 15 Minimax theorem, game theory and Lagrange dualityIntroduction to OptimizationNotes
  18. Lecture 14 Lagrange multipliers and penalty function method. Augmented LagrangianIntroduction to OptimizationNotes
  19. Lecture 13. Summary of unconstrained optimization. Optimization with constraintsIntroduction to OptimizationNotes
  20. Lecture 12 Sequential subspace optimization (SESOP) method and Quasi-Newton BFGSIntroduction to OptimizationNotes