lecture number 1 |
lecture notes |
stochastic optimization introduction |
lecture number 2 |
lecture video, lecture notes |
preliminaries |
lecture number 3 |
lecture video, lecture notes |
fundamental inequality for smooth functions, gradient method convergence |
lecture number 4 |
lecture video, lecture notes |
gradient method complexity |
lecture number 5 |
lecture video, lecture notes |
local convergence rate of the gradient method |
lecture number 6 |
lecture video, lecture notes |
quasi-Newton method |
lecture number 7 |
lecture video, lecture notes |
convex function preliminaries |
lecture number 8 |
lecture video, lecture notes |
convex function preliminaries, complexity lower bound for sm. conv. with first-order method |
lecture number 9 |
lecture video, lecture notes |
gradient method complexity for sm. convex functions |
lecture number 10 |
lecture video, lecture notes |
Nesterov's acceleration |
lecture number 11 |
lecture video, lecture notes |
Nesterov's acceleration |
lecture number 12 |
lecture video, lecture notes |
nonsmooth convex opt., preliminaries |
lecture number 13 |
lecture video, lecture notes |
subgradient, sub-differential preliminaries |
lecture number 14 |
lecture video, lecture notes |
subgradient method |
lecture number 15 |
lecture video, lecture notes |
subgradient method, level method |
lecture number 16 |
lecture video, lecture notes |
level method convergence |
lecture number 17 |
lecture video, lecture notes |
stochastic optimization introduction |
lecture number 18 |
lecture video, lecture notes |
fixed-step stochastic gradient descent |
lecture number 19 |
lecture video, lecture notes |
Robbins-Siegmund Theorem, diminishing step stochastic gradient descent |
lecture number 20 |
lecture video, lecture notes |
diminishing step stochastic gradient descent |
lecture number 21 |
lecture video, lecture notes |
Offline Iterate Averaging (Polyak and Juditsky's Method) |
lecture number 22 |
lecture video, lecture notes |
continuous time approximation |
lecture number 23 |
lecture video, lecture notes |
sample average approximation |