[Thermo_pw-forum] thermo pw

ezekiel omeiza ezekielpapaomeiza at gmail.com
Mon May 12 16:31:25 CEST 2025


Dear developer,
am trying to compute the mechanical properties of silicon using thermo_pw
this is my input file;
 &control
    calculation = 'scf'
    pseudo_dir =
'/home/omeiza/DOWNLOADED/pslibrary.1.0.0/pbe/PSEUDOPOTENTIALS'
    etot_conv_thr =   2.0000000000d-05
    forc_conv_thr =   1.0000000000d-04
    outdir = '.'
    prefix = 'si'
    tprnfor = .true.
    tstress = .true.
    verbosity = 'high'
 /
 &system
    ibrav = 0
    nat = 8
    ntyp = 1
    occupations = 'smearing'
    smearing = 'mv'
    degauss = 0.01
    ecutwfc = 50.0
    input_dft = 'pbe'
 /
 &electrons
    diagonalization = 'david'
    conv_thr = 1.0d-07
    diagonalization = 'david'
    startingwfc = 'file'
    startingpot = 'file'
 /
 CELL_PARAMETERS angstrom
 5.4661639157319968   0.0000000000000000      0.0000000000000000
 0.0000000000000000   5.4661639157319968      0.0000000000000000
 0.0000000000000000   0.0000000000000000      5.4661639157319968
 K_POINTS automatic
 4 4 4  0 0 0
ATOMIC_SPECIES
 Si  28.086  Si.pbe-n-kjpaw_psl.1.0.0.UPF
ATOMIC_POSITIONS crystal
 Si   0.8750000000000000  0.8750000000000000  0.8750000000000000
 Si   0.8750000000000000  0.3750000000000000  0.3750000000000000
 Si   0.3750000000000000  0.8750000000000000  0.3750000000000000
 Si   0.3750000000000000  0.3750000000000000  0.8750000000000000
 Si   0.1250000000000000  0.1250000000000000  0.1250000000000000
 Si   0.1250000000000000  0.6250000000000000  0.6250000000000000
 Si   0.6250000000000000  0.1250000000000000  0.6250000000000000
 Si   0.6250000000000000  0.6250000000000000  0.1250000000000000

my control file;
&INPUT_THERMO
 what='scf_elastic_constants'
 frozen_ions = .false.
/
this is the output am getting;

     Program THERMO_PW v.7.3.1 starts on 12May2025 at 15:14:23

     This program is part of the open-source Quantum ESPRESSO suite
     for quantum simulation of materials; please cite
         "P. Giannozzi et al., J. Phys.:Condens. Matter 21 395502 (2009);
         "P. Giannozzi et al., J. Phys.:Condens. Matter 29 465901 (2017);
         "P. Giannozzi et al., J. Chem. Phys. 152 154105 (2020);
          URL http://www.quantum-espresso.org",
     in publications or presentations arising from this work. More details
at
     http://www.quantum-espresso.org/quote

     Parallel version (MPI), running on     2 processors

     MPI processes distributed on     1 nodes
     R & G space division:  proc/nbgrp/npool/nimage =       2
     9748 MiB available memory on the printing compute node when the
environment starts

     Reading input from _temporary_1
     file Si.pbe-n-kjpaw_psl.1.0.0.UPF: wavefunction(s)  3S 3P renormalized

     IMPORTANT: XC functional enforced from input :
     Exchange-correlation= PBE
                           (   1   4   3   4   0   0   0)
     Any further DFT definition will be discarded
     Please, verify this is what you really want


   Info: using nr1, nr2, nr3 values from input

   Info: using nr1, nr2, nr3 values from input
     Found identity + (  0.0000  0.5000  0.5000) symmetry
     This is a supercell, fractional translations are disabled

     D_3d (-3m) is incompatible with the face centered cubic Bravais lattice
     It is compatible with the
     hexagonal Bravais lattice; ibrav=    4
     trigonal Bravais lattice; ibrav=    5
     trigonal Bravais lattice; ibrav=   -5

     You might want to change the Bravais lattice or to

     understand why the symmetries are wrong before continuing
     The point group or the Laue class are not used to reduce the number of
     computed tensor components

   Info: using nr1, nr2, nr3 values from input
     Found identity + (  0.0000  0.5000  0.5000) symmetry
     This is a supercell, fractional translations are disabled


     Computing the elastic constants

     FFT mesh: (   36,   36,   36 )

     Bravais lattice:

     ibrav=  2: face centered cubic
     Cell parameters:

     alat=  10.329600 a.u.


     Starting primitive lattice vectors:
     crystal axes: (cart. coord. in units of alat)

               a(1) = (  -0.500000   0.000000   0.500000 )
               a(2) = (   0.000000   0.500000   0.500000 )
               a(3) = (  -0.500000   0.500000   0.000000 )

     Starting reciprocal lattice vectors:
     reciprocal axes: (cart. coord. in units 2 pi/alat)

               b(1) = ( -1.000000 -1.000000  1.000000 )
               b(2) = (  1.000000  1.000000  1.000000 )
               b(3) = ( -1.000000  1.000000 -1.000000 )

     Starting atomic positions in Cartesian axes:

     site n.     atom                  positions (alat units)
         1        Si     tau(   1) = (  -0.8750000   0.8750000   0.8750000
 )
         2        Si     tau(   2) = (  -0.6250000   0.3750000   0.6250000
 )
         3        Si     tau(   3) = (  -0.3750000   0.6250000   0.6250000
 )
         4        Si     tau(   4) = (  -0.6250000   0.6250000   0.3750000
 )
         5        Si     tau(   5) = (  -0.1250000   0.1250000   0.1250000
 )
         6        Si     tau(   6) = (  -0.3750000   0.6250000   0.3750000
 )
         7        Si     tau(   7) = (  -0.6250000   0.3750000   0.3750000
 )
         8        Si     tau(   8) = (  -0.3750000   0.3750000   0.6250000
 )

     Starting atomic positions in crystallographic axes:

     site n.     atom                  positions (cryst. coord.)
         1        Si     tau(   1) = (  0.8750000  0.8750000  0.8750000  )
         2        Si     tau(   2) = (  0.8750000  0.3750000  0.3750000  )
         3        Si     tau(   3) = (  0.3750000  0.8750000  0.3750000  )
         4        Si     tau(   4) = (  0.3750000  0.3750000  0.8750000  )
         5        Si     tau(   5) = (  0.1250000  0.1250000  0.1250000  )
         6        Si     tau(   6) = (  0.1250000  0.6250000  0.6250000  )
         7        Si     tau(   7) = (  0.6250000  0.1250000  0.6250000  )
         8        Si     tau(   8) = (  0.6250000  0.6250000  0.1250000  )

     D_3d (-3m) is incompatible with the face centered cubic Bravais lattice
     It is compatible with the
     hexagonal Bravais lattice; ibrav=    4
     trigonal Bravais lattice; ibrav=    5
     trigonal Bravais lattice; ibrav=   -5

     You might want to change the Bravais lattice or to

     understand why the symmetries are wrong before continuing
     The point group or the Laue class are not used to reduce the number of
     computed tensor components

     12 Sym. Ops., with inversion, found


                          s                  frac. trans.

      isym =  1     identity

 cryst.   s( 1) = (  1    0    0   )
                  (  0    1    0   )
                  (  0    0    1   )

 cart.    s( 1) = (  1.000  0.000  0.000 )
                  (  0.000  1.000  0.000 )
                  (  0.000  0.000  1.000 )


      isym =  2     180 deg rotation - cart. axis [1,1,0]

 cryst.   s( 2) = (  0   -1    0   )
                  ( -1    0    0   )
                  (  0    0   -1   )

 cart.    s( 2) = (  0.000  1.000  0.000 )
                  (  1.000  0.000  0.000 )
                  (  0.000  0.000 -1.000 )


      isym =  3     180 deg rotation - cart. axis [1,0,1]

 cryst.   s( 3) = ( -1    0    0   )
                  (  0    0   -1   )
                  (  0   -1    0   )

 cart.    s( 3) = (  0.000  0.000  1.000 )
                  (  0.000 -1.000  0.000 )
                  (  1.000  0.000  0.000 )


      isym =  4     180 deg rotation - cart. axis [0,1,-1]

 cryst.   s( 4) = (  0    0   -1   )
                  (  0   -1    0   )
                  ( -1    0    0   )

 cart.    s( 4) = ( -1.000  0.000  0.000 )
                  (  0.000  0.000 -1.000 )
                  (  0.000 -1.000  0.000 )


      isym =  5     120 deg rotation - cart. axis [-1,1,1]

 cryst.   s( 5) = (  0    1    0   )
                  (  0    0    1   )
                  (  1    0    0   )

 cart.    s( 5) = (  0.000 -1.000  0.000 )
                  (  0.000  0.000  1.000 )
                  ( -1.000  0.000  0.000 )


      isym =  6     120 deg rotation - cart. axis [1,-1,-1]

 cryst.   s( 6) = (  0    0    1   )
                  (  1    0    0   )
                  (  0    1    0   )

 cart.    s( 6) = (  0.000  0.000 -1.000 )
                  ( -1.000  0.000  0.000 )
                  (  0.000  1.000  0.000 )


      isym =  7     inversion

 cryst.   s( 7) = ( -1    0    0   )
                  (  0   -1    0   )
                  (  0    0   -1   )

 cart.    s( 7) = ( -1.000  0.000  0.000 )
                  (  0.000 -1.000  0.000 )
                  (  0.000  0.000 -1.000 )


      isym =  8     inv. 180 deg rotation - cart. axis [1,1,0]

 cryst.   s( 8) = (  0    1    0   )
                  (  1    0    0   )
                  (  0    0    1   )

 cart.    s( 8) = (  0.000 -1.000  0.000 )
                  ( -1.000  0.000  0.000 )
                  (  0.000  0.000  1.000 )


      isym =  9     inv. 180 deg rotation - cart. axis [1,0,1]

 cryst.   s( 9) = (  1    0    0   )
                  (  0    0    1   )
                  (  0    1    0   )

 cart.    s( 9) = (  0.000  0.000 -1.000 )
                  (  0.000  1.000  0.000 )
                  ( -1.000  0.000  0.000 )


      isym = 10     inv. 180 deg rotation - cart. axis [0,1,-1]

 cryst.   s(10) = (  0    0    1   )
                  (  0    1    0   )
                  (  1    0    0   )

 cart.    s(10) = (  1.000  0.000  0.000 )
                  (  0.000  0.000  1.000 )
                  (  0.000  1.000  0.000 )


      isym = 11     inv. 120 deg rotation - cart. axis [-1,1,1]

 cryst.   s(11) = (  0   -1    0   )
                  (  0    0   -1   )
                  ( -1    0    0   )

 cart.    s(11) = (  0.000  1.000  0.000 )
                  (  0.000  0.000 -1.000 )
                  (  1.000  0.000  0.000 )


      isym = 12     inv. 120 deg rotation - cart. axis [1,-1,-1]

 cryst.   s(12) = (  0    0   -1   )
                  ( -1    0    0   )
                  (  0   -1    0   )

 cart.    s(12) = (  0.000  0.000  1.000 )
                  (  1.000  0.000  0.000 )
                  (  0.000 -1.000  0.000 )


     point group D_3d (-3m)
     there are  6 classes
     the character table:

       E     2C3   3C2'  i     2S6   3s_d
A_1g   1.00  1.00  1.00  1.00  1.00  1.00
A_2g   1.00  1.00 -1.00  1.00  1.00 -1.00
E_g    2.00 -1.00  0.00  2.00 -1.00  0.00
A_1u   1.00  1.00  1.00 -1.00 -1.00 -1.00
A_2u   1.00  1.00 -1.00 -1.00 -1.00  1.00
E_u    2.00 -1.00  0.00 -2.00  1.00  0.00

     the symmetry operations in each class and the name of the first
element:

     E        1
          identity
     2C3      5    6
          120 deg rotation - cart. axis [-1,1,1]
     3C2'     2    4    3
          180 deg rotation - cart. axis [1,1,0]
     i        7
          inversion
     2S6     11   12
          inv. 120 deg rotation - cart. axis [-1,1,1]
     3s_d     8   10    9
          inv. 180 deg rotation - cart. axis [1,1,0]

     ibrav=0 or Bravais lattice not compatible with the point group.

     The code will not use symmetry.

     ibrav=0 use Laue class 2

     I will use elastic constants with the form

     ( c11  c12  c13  c14  c15  c16 )
     ( c12  c22  c23  c24  c25  c26 )
     ( c13  c23  c33  c34  c35  c36 )
     ( c14  c24  c34  c44  c45  c46 )
     ( c15  c25  c35  c45  c55  c56 )
     ( c16  c26  c36  c46  c56  c66 )

     It requires all six strains
     for a total of 24 scf calculations

     ----------------------------------------------------------------------
     Ions are relaxed in each calculation
     ----------------------------------------------------------------------

     Total mass of this unit cell        224.6880 a.m.u.
     Density of this solid                9137.66 kg/m^3         9.1377
g/cm^3

 %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
     Error in routine initialize_elastic_cons (2):
     Incorrect lattice for triclinic system
 %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%

     stopping ...
can you pls advice me on what to do.
thanks.
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