Optimization: A Bootcamp for Machine Learning, Inverse Problems, and ControlOptimization Bootcamp: Convex Optimization for ML & Control · Lec 1·Convex Optimization · Steve Brunton · University of WashingtonSteve BruntonUniversity of Washington9 ch22:28
The Anatomy of an Optimization ProblemOptimization Bootcamp: Convex Optimization for ML & Control · Lec 2·Convexity, Duality & Linear Programming · Steve Brunton · University of WashingtonSteve BruntonUniversity of Washington14 ch25:36
Applications of Optimization in Machine Learning and EngineeringOptimization Bootcamp: Convex Optimization for ML & Control · Lec 3·Convex Optimization · Steve Brunton · University of WashingtonSteve BruntonUniversity of Washington7 ch25:23
Convexity 101Optimization Bootcamp: Convex Optimization for ML & Control · Lec 4·Convexity, Duality & Linear Programming · Steve Brunton · University of WashingtonSteve BruntonUniversity of Washington7 ch14:58
The unreasonable effectiveness of the convexity assumption in high dimensionsMathematics·Research Seminar·Convex Optimization · Bo'az Klartag · UC BerkeleyBo'az KlartagUC Berkeley—52:23
Convex FunctionsOptimization Bootcamp: Convex Optimization for ML & Control · Lec 6·Convex Optimization · Steve Brunton · University of WashingtonSteve BruntonUniversity of Washington7 ch16:35
Proof: All Norms Are ConvexOptimization Bootcamp: Convex Optimization for ML & Control · Lec 7·Convex Optimization · Steve Brunton · University of WashingtonSteve BruntonUniversity of Washington7 ch18:51
Convexity and Global Minima in OptimizationOptimization Bootcamp: Convex Optimization for ML & Control · Lec 9·Convexity, Duality & Linear Programming · Steve Brunton · University of WashingtonSteve BruntonUniversity of Washington6 ch20:26
Orthogonal Matrices and Gram-Schmidt18.06 · Linear Algebra · Lec 16·Convex Optimization · Gilbert Strang · MITGilbert StrangMIT—49:10
Four Ways to Solve Least Squares ProblemsMatrix Methods in Data Analysis, Signal Processing, and Machine Learning · Lec 9·Linear Algebra · Gilbert Strang · MITGilbert StrangMIT—49:51
Introduction to Linear ProgrammingPrinciples of Discrete Applied Mathematics · Lec 12·Convexity, Duality & Linear Programming · Peter Shor · MITPeter ShorMIT—1:14:04
Orthonormal Columns in Q Give Q'Q = IMatrix Methods in Data Analysis, Signal Processing, and Machine Learning · Lec 3·Convex Optimization · Gilbert Strang · MITGilbert StrangMIT—49:24
Positive Definite and Semidefinite MatricesMatrix Methods in Data Analysis, Signal Processing, and Machine Learning · Lec 5·Convex Optimization · Gilbert Strang · MITGilbert StrangMIT—45:27
Duality in Linear ProgrammingPrinciples of Discrete Applied Mathematics · Lec 13·Convexity, Duality & Linear Programming · Peter Shor · MITPeter ShorMIT—1:16:12
Projections onto Subspaces18.06 · Linear Algebra · Lec 14·Convex Optimization · Gilbert Strang · MITGilbert StrangMIT—48:51
Orthogonal Vectors and Subspaces18.06 · Linear Algebra · Lec 13·Convex Optimization · Gilbert Strang · MITGilbert StrangMIT—49:48
Projection Matrices and Least Squares18.06 · Linear Algebra · Lec 15·Convex Optimization · Gilbert Strang · MITGilbert StrangMIT—48:05
Minimizing "x" Subject to Ax = bMatrix Methods in Data Analysis, Signal Processing, and Machine Learning · Lec 11·Convex Optimization · Gilbert Strang · MITGilbert StrangMIT—50:22
Linear Transformations in GeometryLinear Algebra: Systems, Matrices & Transformations · Lec 7·Convex Optimization · Valerie Hower · Florida International UniversityValerie HowerFlorida International University—1:10:03
Max-Min Problems; Least Squares18.02 · Multivariable Calculus · Lec 9·Linear Algebra · Denis Auroux · MITDenis AurouxMIT—49:44