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QHA in monoclinic system with non-constant angle

Scheduled Pinned Locked Moved Harmonic and Anharmonic Lattice Dynamics and Thermodynamics
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  • spiekermannundefined Offline
    spiekermannundefined Offline
    spiekermann
    wrote last edited by
    #1

    Dear crystal-experts,

    I have carried out a lattice dynamics calculation within QHA and I am impressed with crystal23.

    However, my crystal strcture is monoclinic, and it seems to me that the EOS calculation prior to QHA is carried out optimizing a,b,c but not the one free angle. As if it had been written not for the most general case, but for orthogonal cases only.

    Do I understand this correct?
    If so, is there a way how to "switch on" full monoclinic optimization?

    Thank you!
    Kind regards,
    Georg Spiekermann

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    • aerbaundefined Offline
      aerbaundefined Offline
      aerba Developer
      wrote last edited by
      #2

      Hi Georg,

      The EOS/QHA algorithm in CRYSTAL is general (i.e. with no particular restrictive assumptions on the space group) so I would expect it to find the optimal structure at each explored volume by fully relaxing all symmetry-allowed structural degrees of freedom.

      Is beta not changing at all or "just" not as much as expected?

      Happy to have a look at your input/output files if you think it could help.

      Alessandro Erba
      Professor of Physical Chemistry
      Department of Chemistry, University of Torino
      [email protected]

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      • spiekermannundefined Offline
        spiekermannundefined Offline
        spiekermann
        wrote last edited by
        #3

        Dear Alessandro,
        thank you for your quick answer!
        Can you give me a hint where to find the optimized cells from the EOS calculations?
        I was irritated, because that in the log file only the EOS-volumes are indicated, but not the angles.
        And in the QHA-output, naturally only the lattice constants a,b,c are reported, again not angles.

        The EOS-output looks like this:
        EOSEOSEOSEOSEOSEOSEOSEOSEOSEOSEOSEOSEOSEOSEOSEOSEOSEOSEOSEOSEOSEOSEOSEOSEOSEOS
        VOLUME (A^3) ENERGY (a.u.) DIFFERENCE RELATIVE
        TO CENTRAL
        3.23014700E+02 -4.11365657E+03 2.41646382E-03
        3.43259302E+02 -4.11365655E+03 2.43344879E-03
        3.53634103E+02 -4.11364971E+03 9.27344625E-03
        SORTING VOLUMES/ENERGIES
        VOLUME (A^3) ENERGY (a.u.)
        323.014700 -4.113656565586E+03
        333.070169 -4.113658982050E+03
        343.259302 -4.113656548601E+03
        353.634103 -4.113649708604E+03
        +++++++ FITTING USING ALL POINTS +++++++

        The QHA-output looks like this:


        LINEAR THERMAL EXPANSION OF CONVENTIONAL LATTICE PARAMETERS


        T (K)    a (Ang)    ALPHA_a (1/K)   b (Ang)    ALPHA_b (1/K)   c (Ang)    ALPHA_c (1/K)
        20.00   7.39882492   0.32828E-06   7.59681960   0.71307E-06   6.80869752   0.62279E-06
        95.56   7.39878526   0.31695E-06   7.59673118   0.68852E-06   6.80862837   0.60167E-06
        

        171.11 7.39919194 0.10446E-05 7.59763816 0.22691E-05 6.80933828 0.19836E-05

        The QHA input looks like this:
        EXTERNAL
        QHA
        TEMPERAT
        10 20 700
        END

        And the initial input for the geometry optimization looks like this (this one is even triclinic):
        CRYSTAL
        0 0 0
        2
        7.3769 7.6793 6.9013 106.3830 112.3550 99.0830
        13
        40 0.00000 0.00000 0.00000
        19 1.29314 1.19129 0.70840
        14 1.18689 0.74146 0.30932
        14 0.83411 0.37735 0.15081
        14 0.50179 0.31904 0.31345
        8 1.38739 0.80941 0.55289
        8 1.25595 0.64695 0.11554
        8 1.10769 0.91837 0.27965
        8 1.00922 0.58169 0.30189
        8 0.91191 0.20221 0.18425
        8 0.64290 0.40138 0.20756
        8 0.28164 0.19499 0.11583
        8 0.50000 0.50000 0.50000
        OPTGEOM
        FULLOPTG
        TOLDEX
        6.000000E-04
        TOLDEG
        3.000000E-04
        TOLDEE
        1.000000E-10
        ENDOPT

        Thank you again for your advise and time!
        Best regards,
        Georg

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        • aerbaundefined Offline
          aerbaundefined Offline
          aerba Developer
          wrote last edited by
          #4

          Hi Georg,

          In the .out output file you can find the optimized structures at different volumes from the EOS. By searching for "CELL DEFORMATION" you will get to the point of the output where a deformation (compression/expansion) is applied. The corresponding strain matrix is printed right below. Something like:

          ********************************************************************************
          CELL DEFORMATION
          *******************************************************************************
          
              ELASTIC STRAIN MATRIX (ADIMENSIONAL)
          
              1   -0.0101017008   -0.0000000000   -0.0000000000
              2   -0.0000000000   -0.0101017008   -0.0000000000
              3   -0.0000000000   -0.0000000000   -0.0101017008
          

          From there, by searching for "OPT END" you will get to the point where the constant-volume optimization ended. Something like this:

           ******************************************************************
           * OPT END - CONVERGED * E(AU):  -1.385471079118E+04  POINTS   16 *
           ******************************************************************
          

          Right below this, you will find the optimized structure. First a list of atomic neighbors and then the actual lattice parameters and atomic coordinates right below the string "FINAL OPTIMIZED GEOMETRY".

          From here, by searching again for "CELL DEFORMATION" you will get to the second explored volume, and so on and so forth.

          In this way you can check how all structural parameters (including the beta angle) evolve with volume.

          It is true that at the end of the QHA calculation, CRYSTAL is currently not computing the thermal expansion coefficients for the lattice angles. I initially coded just the volumetric thermal expansion coefficient, then added the three linear coefficients for the lattice vectors. I may have to add those for the angles as well.

          Still, there should be the necessary information in the output to evaluate it. EOS gives you the dependence of beta on the volume (see above) and QHA the dependence of the volume on temperature.

          Hope this helps,

          Alessandro Erba
          Professor of Physical Chemistry
          Department of Chemistry, University of Torino
          [email protected]

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          • spiekermannundefined Offline
            spiekermannundefined Offline
            spiekermann
            wrote last edited by
            #5

            Hi Alessandro,
            thank you very much for these detailed explanations!
            Crystal is an amazing program, and I am just starting to explore its powerful thermoelastic capabilities.
            Kind regards,
            Georg

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