Hi Pietro,

Thank you for the reply.

This system actually has an issue with the symmetry while running an EPW
calculation (which has been fixed temporarily for now in the code). I had
the phonon done with splitting a job in each q-point generated by pw.x, and
later when I ran an EPW, it crashed with error in the specific q-point
which is not in the same order with ph.x. For many of the systems I
checked, the way I run works.

I am not really worried, but trying to understand what's going on with this
specific case.

Sincerely,
Hari

On Thu, Aug 6, 2020 at 12:06 PM Pietro Delugas <[email protected]> wrote:

> Hi Hari
>
>
>
> They are generated by two different routines and probably with two
> different algorithms.
>
> Why are you worried about their ordering ?
>
>
>
> they are two different things.
>
>
>
> One is a MP mesh used to estimate integrals of periodic functions in the
> Brillouin Zone exploiting phase cancelations;   they are used all together
> to make an SCF calculation.
>
>  The other one is a uniform grid of q points at each one of which to
> compute independently a dynamical matrix using all k points (plus others)
> of the previous list.  Then taken  all together the dynamical matrices
> form the Fourier transform of the interatomic force constants in a 6X6X4
> supercell.
>
>
>
> Regards - Pietro
>
>
>
>
>
>
>
>
>
> Sent from Mail <https://go.microsoft.com/fwlink/?LinkId=550986> for
> Windows 10
>
>
>
> *From: *Hari Paudyal <[email protected]>
> *Sent: *Thursday, August 6, 2020 4:00 PM
> *To: *Quantum Espresso users Forum <[email protected]>
> *Subject: *[QE-users] difference in the order of k/q points with pw.x and
> ph.x
>
>
>
> Hi all,
>
>
>
> I am doing a phonon calculation of a trigonal system with SG 164. I
> noticed that the order of the k (q) points printed from pw.x  and ph.x is
> different for the same k (q) grids.
>
>
>
> my inputs/outputs are as the following:
>
> *pw.x input   *                                        *ph.x input*
>
> K_POINTS {automatic}                        ldisp = .true.
> 6 6 4 0 0 0                                            nq1 = 6, nq2 = 6,
> nq3 = 4
>
>
>
> *pw.x output*
>
>      number of k points=    24  Marzari-Vanderbilt smearing, width (Ry)=
>  0.0200
>                        cart. coord. in units 2pi/alat
>         k(    1) = (   0.0000000   0.0000000   0.0000000), wk =   0.0138889
>         k(    2) = (   0.0000000   0.0000000   0.1707981), wk =   0.0277778
>         k(    3) = (   0.0000000   0.0000000  -0.3415962), wk =   0.0138889
>         k(    4) = (   0.0000000   0.1924501   0.0000000), wk =   0.0833333
>         k(    5) = (   0.0000000   0.1924501   0.1707981), wk =   0.0833333
>         k(    6) = (   0.0000000   0.1924501  -0.3415962), wk =   0.0833333
>         k(    7) = (   0.0000000   0.3849002   0.0000000), wk =   0.0833333
>         k(    8) = (   0.0000000   0.3849002   0.1707981), wk =   0.0833333
>         k(    9) = (   0.0000000   0.3849002  -0.3415962), wk =   0.0833333
>         k(   10) = (   0.0000000  -0.5773503   0.0000000), wk =   0.0416667
>         k(   11) = (   0.0000000  -0.5773503   0.1707981), wk =   0.0833333
>         k(   12) = (   0.0000000  -0.5773503  -0.3415962), wk =   0.0416667
>         k(   13) = (   0.1666667   0.2886751   0.0000000), wk =   0.0833333
>         k(   14) = (   0.1666667   0.2886751   0.1707981), wk =   0.1666667
>         k(   15) = (   0.1666667   0.2886751  -0.3415962), wk =   0.0833333
>         k(   16) = (   0.1666667   0.4811252   0.0000000), wk =   0.1666667
>         k(   17) = (   0.1666667   0.4811252   0.1707981), wk =   0.1666667
>         k(   18) = (   0.1666667   0.4811252  -0.3415962), wk =   0.1666667
>         k(   19) = (   0.3333333   0.5773503   0.0000000), wk =   0.0277778
>         k(   20) = (   0.3333333   0.5773503   0.1707981), wk =   0.0555556
>         k(   21) = (   0.3333333   0.5773503  -0.3415962), wk =   0.0277778
>         k(   22) = (   0.0000000   0.1924501  -0.1707981), wk =   0.0833333
>         k(   23) = (   0.0000000   0.3849002  -0.1707981), wk =   0.0833333
>         k(   24) = (  -0.1666667   0.4811252  -0.1707981), wk =   0.1666667
>
>
>
> *ph.x output*
>
>      Dynamical matrices for ( 6, 6, 4)  uniform grid of q-points
>      (  24 q-points):
>        N         xq(1)         xq(2)         xq(3)
>        1   0.000000000   0.000000000   0.000000000
>        2   0.000000000   0.000000000   0.170798095
>        3   0.000000000   0.000000000  -0.341596190
>        4   0.000000000   0.192450090   0.000000000
>        5   0.000000000   0.192450090   0.170798095
>        6   0.000000000   0.192450090  -0.341596190
>        7   0.000000000   0.192450090  -0.170798095
>        8   0.000000000   0.384900179   0.000000000
>        9   0.000000000   0.384900179   0.170798095
>       10   0.000000000   0.384900179  -0.341596190
>       11   0.000000000   0.384900179  -0.170798095
>       12   0.000000000  -0.577350269   0.000000000
>       13   0.000000000  -0.577350269   0.170798095
>       14   0.000000000  -0.577350269  -0.341596190
>       15   0.166666667   0.288675135   0.000000000
>       16   0.166666667   0.288675135   0.170798095
>       17   0.166666667   0.288675135  -0.341596190
>       18   0.166666667   0.481125224   0.000000000
>       19   0.166666667   0.481125224   0.170798095
>       20   0.166666667   0.481125224  -0.341596190
>       21   0.166666667   0.481125224  -0.170798095
>       22   0.333333333   0.577350269   0.000000000
>       23   0.333333333   0.577350269   0.170798095
>       24   0.333333333   0.577350269  -0.341596190
>
>
>
> For example, you can see the 7th point from pw.x is the 8th point from
> ph.x and so on.
>
>
>
> Any suggestions and explanations are highly appreciated.
>
>
>
> Sincerely,
>
> Hari Paudyal
>
>
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