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Related lectures (31)
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Embedding in Function Spaces
Explores embedding in function spaces, including elliptic equations, Hölder inequality, Lorentz space, and Hardy-Young inequality.
Finite Element Method: Weak Solutions
Covers weak solutions in the finite element method, emphasizing continuity and the Cauchy-Schwarz inequality.
Concentration Inequalities: Hoeffding's Inequality
Covers Hoeffding's inequality and concentration inequalities with a focus on sequences of random variables.
Properties of Complete Spaces
Covers the properties of complete spaces, including completeness, expectations, embeddings, subsets, norms, Holder's inequality, and uniform integrability.
Signals & Systems II: Discrete Signal Spaces
Explores discrete signal spaces, non-Euclidean norms, and the distinction between bounded and unrestricted signals.
Conditional Expectation: Properties & Jensen's Inequality
Covers the properties of conditional expectation and Jensen's inequality in probability theory.
K-means and Gaussian Mixture Model
Introduces K-means clustering, the Gaussian mixture model, Jensen's inequality, and the EM algorithm.
Convex Optimization: Dual Cones
Explores dual cones, generalized inequalities, SDP duality, and KKT conditions in convex optimization.
Convex Sets and Functions
Introduces convex sets and functions, discussing minimizers, optimality conditions, and characterizations, along with examples and key inequalities.
Cauchy-Schwarz Inequality: Proof and Applications
Explores the Cauchy-Schwarz inequality, norms, and inner products in a real inner product space.