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Related lectures (30)
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Diagonalization Techniques: Jacobi Method
Explores the Jacobi method and diagonalization techniques, including similarity transformation, power methods, and QR decomposition.
Linear Applications and Matrices
Explores the relationship between linear applications and matrices, emphasizing the conversion process between them.
Matrix Transformation: Base Change
Explains matrix transformation in different bases and how to find the new matrix.
Change of Frames in 2D
Explores changing frames in 2D through translations, rotations, and the introduction of a transformation matrix U.
StateSpace ControlCanonical: Canonical Forms
Covers control canonical form, state transformations, and full state feedback control.
Matrix Factorization: LU Decomposition
Explores LU decomposition for matrix factorization and solving linear systems.
Reduction: Case Without Real Eigenvalue
Covers the reduction of matrices without real eigenvalues and practical examples of matrix transformations.
Elementary Matrices and Matrix Factorization
Covers elementary matrices, matrix factorization, and LU decomposition.
LU Decomposition Algorithm
Covers the LU decomposition algorithm, transforming a matrix into L and U.
Determinants of Matrices: Properties and Applications
Explores the properties and applications of determinants of matrices in linear algebra.