| << rsf2csf | Linear algebra | sqrtm >> |
| T = schur(M) |
| T = schur(M, 'real') |
| T = schur(M, 'complex') |
| [U, T] = schur(M) |
| [U, T] = schur(M, 'complex') |
| [U, T] = schur(M, 'real') |
a numeric value: scalar or square matrix (double or single)
unitary matrix
upper triangular matrix
schur(M) computes the schur decomposition.
With the flag 'complex', the complex schur form is upper triangular with the eigenvalues of M on the diagonal.
If A is real, the real schur form is returned.
With the flag 'real', the real schur form has the real eigenvalues on the diagonal and the complex eigenvalues in 2-by-2 blocks on the diagonal.
X = [1 2; 3 4];
[U, T] = schur(X)
[U, T] = schur(X * i, 'complex')
[U, T] = schur(X * i, 'real')
eig.
| Version | Description |
|---|---|
| 1.0.0 | initial version |
Allan CORNET