Section 7.2
... Thus the columns u1, ..., un are orthogonal eigenvectors of A; and they form a basis for V . For a Hermitian matrix A, the eigenvalues are all real; and there is an orthogonal basis for the associated vector space V consisting of eigenvectors of A. In dealing with such a matrix A in a problem, the b ...
... Thus the columns u1, ..., un are orthogonal eigenvectors of A; and they form a basis for V . For a Hermitian matrix A, the eigenvalues are all real; and there is an orthogonal basis for the associated vector space V consisting of eigenvectors of A. In dealing with such a matrix A in a problem, the b ...
Keeper 1 - Matrix Operations
... The numbers in a matrix are its entries. In matrix A, the entry in the second row and third column is 5. ...
... The numbers in a matrix are its entries. In matrix A, the entry in the second row and third column is 5. ...
