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0:55:27
What is...a Cayley diagram?
0:40:49
Advanced Linear Algebra, Lecture 7.2: Nonstandard inner products and Gram matrices
0:34:42
Advanced Linear Algebra, Lecture 7.1: Definiteness and indefiniteness
0:44:50
Advanced Linear Algebra Lecture 6.5: Self-adjoint differential operators
0:53:09
Advanced Linear Algebra, Lecture 6.4: The Rayleigh quotient
0:29:54
Advanced Linear Algebra, Lecture 5.9: Complex inner product spaces
0:47:07
Advanced Linear Algebra, Lecture 5.7: The norm of a linear map
0:32:19
Advanced Linear Algebra, Lecture 5.6: Isometries
0:36:31
Advanced Linear Algebra, Lecture 5.5: Projection and Least Squares
0:20:18
Advanced Linear Algebra, Lecture 5.4: Adjoints
0:35:08
Advanced Linear Algebra, Lecture 6.3: Normal linear maps
0:38:56
Advanced Linear Algebra, Lecture 6.2: Spectral resolutions
0:36:12
Advanced Linear Algebra, Lecture 6.1: Quadratic forms
0:52:30
Advanced Linear Algebra, Lecture 5.3: Gram-Schmidt and orthogonal projection
0:48:14
Advanced Linear Algebra, Lecture 5.2: Orthogonality
0:41:52
Advanced Linear Algebra, Lecture 5.1: Inner products and Euclidean structure
0:31:50
Advanced Linear Algebra, Lecture 4.7: Jordan canonical form
0:26:41
Advanced Linear Algebra, Lecture 4.6: Generalized eigenspaces
0:32:59
Advanced Linear Algebra, Lecture 4.5: The spectral theorem
0:41:31
Advanced Linear Algebra, Lecture 4.4: Invariant subspaces
0:29:29
Advanced Linear Algebra, Lecture 4.3: Generalized eigenvectors
0:49:20
Advanced Linear Algebra, Lecture 4.2: The Cayley-Hamilton theorem
0:39:44
Advanced Linear Algebra, Lecture 4.1: Eigenvalues and eigenvectors
0:56:25
Advanced Linear Algebra, Lecture 3.7: Tensors
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