6.5 Unitary and Orthogonal Operators and Their Matrices

(講義) 第七章 Canonical Forms

(講義) 第六章 Inner Product Spaces

(講義) 第五章 Diagonalization

6.7 The Singular Value Decomposition

第七章 Canonical Forms

6.2 The Gram-Schmidt Orthogonalozation Process and Orthogonal Complements

6.3 The Adjoint of a Linear Operator

6.4 Normal And Self-Adjoint Operators

6.1 Inner Products and Norms F = R or C

5.3 Matrix Limits and Markov Chains

6.6 Orthogonal Projections and The Spectral Theorem

5.2 Diagonalizability

5.1 Eigenvalues and Eigenvectors

5.4 Invariant Subspaces and The Cayley-Hamiltion Theorem