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Lecture
Linear Algebra: Singular Value Decomposition
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Related lectures (44)
Symmetric Matrices: Diagonalization
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Explores symmetric matrices, their diagonalization, and properties like eigenvalues and eigenvectors.
Singular Value Decomposition
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Covers the Singular Value Decomposition theorem and its application in decomposing matrices.
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.
Characterization of Invertible Matrices
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Explores the properties of invertible matrices, including unique solutions and linear independence.
Spectral Decomposition and SVD
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Explores spectral decomposition of symmetric matrices and Singular Value Decomposition (SVD) for matrix decomposition.
Diagonalization of Symmetric Matrices
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Covers the diagonalization of symmetric matrices, the spectral theorem, and the use of spectral decomposition.
Spectral Decomposition of Symmetric Matrices
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Explores the spectral decomposition of symmetric matrices, including diagonalization and orthogonal basis change matrices.
Symmetric Matrices and SVD Decomposition
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Discusses properties of symmetric matrices and the Spectral Theorem.
Factorisation QR: Gram-Schmidt Process
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Covers the Factorisation QR theorem and the Gram-Schmidt method for orthonormal bases.
Singular Values and Norms: Understanding Linear Maps with SVD
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Explores singular value decomposition and its role in understanding linear maps.
Symmetric Matrices: Eigenvalues and Diagonalization
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Covers symmetric matrices, eigenvalues, and diagonalization process for spectral theorem applications.
Dimensionality Reduction
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Explores Singular Value Decomposition and Principal Component Analysis for dimensionality reduction, with applications in visualization and efficiency.
Orthogonality and Eigenvalues
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Explores orthogonality, eigenvalues, and diagonalization in linear algebra, focusing on finding orthogonal bases and diagonalizing matrices.
Jordan decomposition
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Explores the unique decomposition of matrices into diagonalizable and nilpotent parts, showcasing their properties and applications.
QR Factorization: Orthogonal Bases and Matrices
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Explores QR factorization, orthogonal bases, and matrices for numerical computations and solving systems of equations.
Orthogonal Projection in Linear Algebra
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Explains orthogonal projection in linear algebra, focusing on transforming non-orthogonal bases into orthogonal ones.
Linear Algebra: Matrix Decomposition and Base Change
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Covers the algorithm for matrix decomposition and base change in linear algebra.
Unsupervised Learning: Principal Component Analysis
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Covers unsupervised learning with a focus on Principal Component Analysis and the Singular Value Decomposition.
Linear Transformations: Matrices and Applications
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Explores linear transformations, matrices, injective, surjective, and bijective properties, matrix operations, and special matrix types.
Orthogonal Projections: Gram-Schmidt Method
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Explores orthogonal projections and the Gram-Schmidt method for constructing bases.
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