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Lecture
Introduction to Optimization
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Related lectures (47)
Vector Spaces: Properties and Examples
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Covers the definition and properties of vector spaces, along with examples like Euclidean spaces and matrix spaces.
Optimization Techniques: Gradient Descent and Convex Functions
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Provides an overview of optimization techniques, focusing on gradient descent and properties of convex functions in machine learning.
Faster Gradient Descent: Projected Optimization Techniques
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Covers faster gradient descent methods and projected gradient descent for constrained optimization in machine learning.
Proximal Gradient Descent: Optimization Techniques in Machine Learning
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Discusses proximal gradient descent and its applications in optimizing machine learning algorithms.
Optimization algorithms
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Covers optimization algorithms, focusing on Proximal Gradient Descent and its variations.
Variance Reduction: Strategies and Applications
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Discusses variance reduction techniques in stochastic simulation, focusing on allocation strategies and replica generation algorithms.
Semi-Definite Programming
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Covers semi-definite programming and optimization over positive semidefinite cones.
Linear Programming: Solving LPs
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Covers the process of solving Linear Programs (LPs) using the simplex method.
Orthogonal Linear Maps
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Covers orthogonal linear maps, orthogonal matrices, invertibility, and least squares solutions in Euclidean spaces.
Decision Trees and Random Forests: Concepts and Applications
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Discusses decision trees and random forests, focusing on their structure, optimization, and application in regression and classification tasks.
Optimization Programs: Piecewise Linear Cost Functions
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Covers the formulation of optimization programs for minimizing piecewise linear cost functions.
Optimization Principles
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Covers optimization principles, including linear optimization, networks, and concrete research examples in transportation.
Dynamic Programming: How Many Ways to Make Change
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Demonstrates dynamic programming to find the number of ways to make change using different coin denominations.
Optimization in Engineering
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Explores optimization methods in engineering, covering decision variables, constraints, and various solving techniques.
Polynomial Optimization: SOS and SDP
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Explores Sum of Squares polynomials and Semidefinite Programming in Polynomial Optimization, enabling the approximation of non-convex polynomials with convex SDP.
Dynamic Programming: Knapsack
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Explores dynamic programming for the Knapsack problem, discussing strategies, algorithms, NP-hardness, and time complexity analysis.
Linear Optimization: Fundamentals
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Covers the basics of linear optimization, including equations, polyhedrons, feasible directions, and optimal solutions.
Two-phase Simplex Algorithm: Introduction and Duality
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Introduces the two-phase simplex algorithm and explores duality in linear programming.
The Geometry of Linear Optimization
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Delves into linear optimization formulation, capacity expansion, investment under taxation, and revenue management in various industries.
Convex Relaxation: Negative Type Theorems
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Explores convex relaxation and negative type theorems in convex programs.
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