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International Portfolio Allocation
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Related lectures (55)
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.
ALM with Inequalities: Next Steps in Optimization
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Explores the Augmented Lagrangian Method with equality and inequality constraints in optimization, emphasizing the importance of slack variables.
Lasso and MNIST Basics
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Introduces Lasso regularization and its application to the MNIST dataset, emphasizing feature selection and practical exercises on gradient descent implementation.
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.
Linear Programming Basics
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Covers deriving basic linear program representation, finding solutions, and exploring optimality.
Proximal Gradient Descent: Optimization Techniques in Machine Learning
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Discusses proximal gradient descent and its applications in optimizing machine learning algorithms.
Duality: Economic Interpretation
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Explores duality in linear programming, strong duality, complementary slackness, and the economic interpretation of dual variables as prices.
Dual Translations in Linear Programming
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Explores dual translations in linear programming, emphasizing primal and dual formulations and the significance of invertible submatrices.
Simplex Method: Phase 2
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Delves into the second phase of the simplex method, emphasizing matrix operations for solving optimization problems with constraints.
Factor Models: Latent Variables and Asset Pricing
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Covers Factor Models, including PCA, asset pricing, factor investing, GMM, and Fama-McBeth estimation.
Convex Relaxation: Negative Type Theorems
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Explores convex relaxation and negative type theorems in convex programs.
Single Inequality or Equality Constraint
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Covers single inequality or equality constraints and necessary optimality conditions in optimization problems.
Optimization Programs: Piecewise Linear Cost Functions
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Covers the formulation of optimization programs for minimizing piecewise linear cost functions.
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.
Dynamic Programming: Steinitz Sequence
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Explores dynamic programming with the Steinitz sequence to optimize solutions efficiently.
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