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Lecture
Convex Optimization: Portfolio Optimization
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Related lectures (34)
Lagrangian Duality: Theory and Applications
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Explores Lagrangian duality in convex optimization, discussing strong duality, dual solutions, and practical applications in second-order cone programs.
Conjugate Duality: Envelope Representations and Subgradients
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Explores envelope representations, subgradients, and the duality gap in convex optimization.
Convex Optimization
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Introduces the fundamentals of convex optimization, emphasizing the significance of convex functions in simplifying the minimization process.
Conjugate Duality: Understanding Convex Optimization
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Explores conjugate duality in convex optimization, covering weak and supporting hyperplanes, subgradients, duality gap, and strong duality conditions.
Lagrangian Duality: Convex Optimization
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Explores Lagrangian duality in convex optimization, transforming problems into min-max formulations and discussing the significance of dual solutions.
Convex Optimization: Sets and Functions
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Introduces convex optimization through sets and functions, covering intersections, examples, operations, gradient, Hessian, and real-world applications.
Convex Optimization: Gradient Descent
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Explores VC dimension, gradient descent, convex sets, and Lipschitz functions in convex optimization.
Convex Sets: Mathematical Optimization
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Introduces convex optimization, covering convex sets, solution concepts, and efficient numerical methods in mathematical optimization.
Optimal Transport: Rockafellar Theorem
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Explores the Rockafellar Theorem in optimal transport, focusing on c-cyclical monotonicity and convex functions.
Convex Optimization: Exercises
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Covers exercises on convex optimization, focusing on formulating and solving optimization problems using YALMIP and solvers like GUROBI and MOSEK.
Convex Optimization: Generalized Inequalities
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Explores problems with generalized inequalities in convex optimization and the equivalence between SOCP and SDP.
Variational Problems: Convexity and Coercivity
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Explores variational problems, emphasizing convexity and coercivity conditions in functionals with integral side constraints.
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