Thank you for a fast response and very interesting idea. The matrix A is
Hermitian.
However I forgot, that T contains not only the matrix but also the operator
of complex conjugation:
T = M K, where K is a operator of complex conjugation and M has a form
( 0 0 0 0 -1 0 0 0 )
El 13/02/2015, a las 15:06, Krzysztof Gawarecki escribió:
> Dear All,
>
> I'm calculating eigenvalues and eigenvectors of the matrix which has specific
> kind of symmetry.
> Due to this symmetry I obtain the eigenvalues which are doubly degenerated.
> So eg. eigeinvalue 'e1' has eigenvectors '
On Fri, Feb 13, 2015 at 03:06:38PM +0100, Krzysztof Gawarecki wrote:
> Dear All,
>
> I'm calculating eigenvalues and eigenvectors of the matrix which has
> specific kind of symmetry.
> Due to this symmetry I obtain the eigenvalues which are doubly degenerated.
> So eg. eigeinvalue 'e1' has eigenv
Dear All,
I'm calculating eigenvalues and eigenvectors of the matrix which has
specific kind of symmetry.
Due to this symmetry I obtain the eigenvalues which are doubly degenerated.
So eg. eigeinvalue 'e1' has eigenvectors 'a1' and 'b1'. These eigenvectors
are related to each other by the relation
