[Pw_forum] electron phonon interaction in ph.x
degironc
degironc at sissa.it
Fri Dec 1 09:09:22 CET 2006
Dear Jin Zhang,
we are probably saying the same thing... just notice that
dyn(*,*) array
after the call to routine dyndia IS NOT the dynamical matrix anymore
but contains
the eigenvectors...
best,
stefano
Jin Zhang wrote:
> I did a test in phonon.f90. The code is sth like this:
>
> USE ions_base, only : nat,amass
> complex(dp), allocatable :: work(:,:)
> allocate(work(3*nat,3*nat))
>
> DO ipert = 1,3*nat
> DO jpert = 1,3*nat
> DO i=1,3*nat
> work(ipert,jpert) = work(ipert,jpert) +
> conjg(dyn(i,ipert))*amass(1)*dyn(i,jpert)
> ENDDO
> ENDDO
> ENDDO
> write(*,*) 'dynmat:'
> write(*,"(6(f12.8))") work(:,:)
> deallocate(work)
> ------------------------------------------
> The output for example07 is:
> 1.00000000 0.00000000 0.00000000 0.00000000 0.00000000 0.00000000
> 0.00000000 0.00000000 1.00000000 0.00000000 0.00000000 0.00000000
> 0.00000000 0.00000000 0.00000000 0.00000000 1.00000000 0.00000000
> The relation dyn^{\diag} * amass * dyn = I sustains indeed.
> Actually we're talking about the same thing. The inner product of
> eigenvector U^{\diag} M U gives scalar 1.
> While dyn^{\diag} * amass * dyn gives unit matrix.
>
> On 12/1/06, *degironc* <degironc at sissa.it <mailto:degironc at sissa.it>>
> wrote:
>
> Jin Zhang wrote:
>
> > 2. dyn(iat, jat): The dynamical matrix which obeys -- dyn^{\diag} *
> > amass * dyn = 1
>
> I don't think dymanical matric should obey this relation...
>
> EIGENVECTORS, U, of the generalized problem Dyn U = M U
> omega^2 will obey
> U^\dagger M U = 1 or something like that...
> while
> EIGENVECTORS, V=\sqrtM U of problem 1/sqrtM Dyn 1/sqrtM V = omega^2 V
> will obey V^\dagger V = 1
>
> stefano
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