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Lecture
Singular Value Decomposition: Theory and Applications
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Related lectures (46)
Eigenvalues and Eigenvectors Decomposition
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Covers the decomposition of a matrix into its eigenvalues and eigenvectors, the orthogonality of eigenvectors, and the normalization of vectors.
Linear Algebra Review: Convex Optimization
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Covers essential linear algebra concepts for convex optimization, including vector norms, eigenvalue decomposition, and matrix properties.
Linear Algebra: Bases and Transformations
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Covers bases, transformations, and matrix decompositions in linear algebra.
Linear Systems: Diagonal and Triangular Matrices, LU Factorization
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Covers linear systems, diagonal and triangular matrices, and LU factorization.
Latent Semantic Indexing: Concepts and Applications
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Explores Latent Semantic Indexing, a technique for mapping documents into a concept space for retrieval and classification.
Diagonalization of Symmetric Matrices
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Explores the diagonalization of symmetric matrices and the importance of Singular Value Decomposition.
Determinant, Area, and Volume
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Explores area determination, linear applications, matrix operations, and vector spaces.
Eigenstate Thermalization Hypothesis
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Explores the Eigenstate Thermalization Hypothesis in quantum systems, emphasizing the random matrix theory and the behavior of observables in thermal equilibrium.
Matrix Factorization: Optimization and Evaluation
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Explores matrix factorization optimization, evaluation methods, and challenges in recommendation systems.
Least Squares Solutions
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Covers least squares solutions for linear systems using matrix operations and normal systems, illustrated with examples.
Matrix Factorization: LU Decomposition
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Covers the LU decomposition method for matrix factorization and its application in electrical engineering.
Matrix Operations: Partitions and Blocks
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Covers matrix operations, including partitioning and block multiplication.
Low Rank Approximations
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Explores low rank approximations, spectral theorems, and orthogonality in matrices.
Tucker Decomposition: Multilinear rank and applications in data compression
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Covers the Tucker decomposition and its applications in data compression, explaining the notion of multilinear rank and the HOSVD method.
Matrix Inversion: Basics and Properties
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Covers the basics of matrix inversion, properties of matrix multiplication, and the uniqueness of matrix inverses.
Matrix Factorization: LU Decomposition
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Explores LU decomposition for solving linear systems, focusing on determinants and cofactors.
Exponential of a Matrix
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Explores the exponential of a matrix, properties, Frobenius norm, nilpotent matrices, commutativity, and system solutions.
Matrix Multiplication: Applications and Properties
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Covers matrix multiplication, properties, and inverses in linear algebra.
Complex Numbers: Notations and Operations
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Covers notations, operations, isomorphism, and polar decomposition of complex numbers.
Orthogonal Projection: Theory and Applications
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Covers the theory of orthogonal projection in vector spaces and its practical applications.
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