線性代數(二) Linear Algebra II

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