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    <div class="moz-cite-prefix">Yes, the "WILL BE IMPLEMENTED" message
      in your email seems to clearly indicate that the more complicated
      group theory is still not implemented in WIEN2k 14.2 [
      <a class="moz-txt-link-freetext" href="http://www.wien2k.at/reg_user/limitations/">http://www.wien2k.at/reg_user/limitations/</a> ].<br>
      <br>
      For a non-spin polarized calculation with spin-orbit, I think you
      can still find whether it is non-symmorphic or not by checking the
      case.outputs file since the symmetry is not changed in the struct
      file by initso [
      <a class="moz-txt-link-freetext" href="http://www.mail-archive.com/wien%40zeus.theochem.tuwien.ac.at/msg08031.html">http://www.mail-archive.com/wien%40zeus.theochem.tuwien.ac.at/msg08031.html</a>
      ], and you could try the shifting of k-vectors trick [
      <a class="moz-txt-link-freetext" href="http://www.mail-archive.com/wien%40zeus.theochem.tuwien.ac.at/msg08217.html">http://www.mail-archive.com/wien%40zeus.theochem.tuwien.ac.at/msg08217.html</a>
      ].<br>
      <br>
      On 8/13/2015 3:23 AM, 남태식 wrote:<br>
    </div>
    <blockquote cite="mid:1439457825249.60615.postech@postech.ac.kr"
      type="cite">
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        <span style="font-family: Dotum; font-size: small;">Hi. I'm
          using WIEN2k_14.2 version and have probelm on irrep
          (irreducible representation) calculation.</span><!-- body temp -->
        <div><span style="font-family: Dotum; font-size: small;">My
            system is CeFe2Al10 with spacegroup #63 (Cmcm).</span></div>
        <div><span style="font-family: Dotum; font-size: small;">I
            implemented scf cycle, with spin-orbit coupling (init_lapw
            and initso_lapw) & spin non-polarized, and plotted band
            with bandpath </span><span style="font-family: Dotum;
            font-size: small;">Z-R-S-GAMMA-Z-T-Y-GAMMA. When I tried to
            ! compile irrep calculation by x -irrep -so -p command (I
            implemented with parallel job), some of the symmetric
            points-Z,R,T</span><span style="font-family: Dotum;
            font-size: small;"> gives the result like below in </span><span
            style="font-family: Dotum; font-size: small;">case.outputirso_1
            file</span></div>
        <div><span style="font-family: Dotum; font-size: small;"><br>
          </span></div>
        <div><span style="font-family: Dotum; font-size: small;"><br>
          </span></div>
        <div>
          <div><span style="font-family: Dotum; font-size: small;">********************************************************************************</span></div>
          <div><span style="font-family: Dotum; font-size: small;"><br>
            </span></div>
          <div><span style="font-family: Dotum; font-size: small;"><br>
            </span></div>
          <div><span style="font-family: Dotum; font-size: small;">knum
              =  1    kname= Z</span></div>
          <div><span style="font-family: Dotum; font-size: small;">k =
              0.000000 0.000000 0.500000</span></div>
          <div><span sty!="" le="font-family: Dotum; font-size: small;"><br>
            </span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               The point group is D2h</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               8 symmetry operations in  8 classes</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               Table 23   on page  39 in Koster  et al [7]</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               Table 31.4 on page 247 in Altmann et al [8]</span></div>
          <div><span style="font-family: Dotum; font-size: small;"><br>
            </span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
                           E    C2    C2`   C2"    I   IC2   IC2`  IC2"</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
              & nbsp;G1+   A1g   1     1     1 &! nbsp;   1    
              1     1     1     1</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               G2+   B3g   1    -1     1    -1     1    -1     1    -1</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               G3+   B1g   1     1    -1    -1     1     1    -1    -1</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               G4+   B2g   1    -1    -1     1     1    -1    -1     1</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               G1-   A1u   1     1     1     1    -1    -1    ! -1    -1</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               G2-   B3u   1    -1     1    -1    -1     1    -1     1</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               G3-   B1u   1     1    -1    -1    -1    -1     1     1</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               G4-   B2u   1    -1    -1     1    -1     1     1    -1</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               --------------------------------------------------------</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               G5+   E1/2g 2     0     0     0     2    ! ; 0     0    
              0</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               G5-   E1/2u 2     0     0     0    -2     0     0     0</span></div>
          <div><span style="font-family: Dotum; font-size: small;"><br>
            </span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               labeling of IRs can change due to choice of</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               symmetry axes: G2 <-> G3 <-> G4</span></div>
          <div><span style="font-family: Dotum; font-size: small;"><br>
            </span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               Non-symmorphic crystal and k-point at the BZ surface:</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               IR of the space group for this k-point cannot simpl! e</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               be expressed as IR of the corresponding point group</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               times a phase factor, since exp(-i*k(Ri*tj-tj)) not 1</span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               for all pair of {Ri|ti} and {Rj|tj}.</span></div>
          <div><span style="font-family: Dotum; font-size: small;"><br>
            </span></div>
          <div><span style="font-family: Dotum; font-size: small;"><br>
            </span></div>
          <div><span style="font-family: Dotum; font-size: small;"><br>
            </span></div>
          <div><span style="font-family: Dotum; font-size: small;">     
               WILL BE IMPLEMENTED</span></div>
          <div><span style="font-family: Dotum; font-size: small;"><br>
            </span></div>
          <div><span style="font-family: Dotum; font-size: small;"><br>
            </span></div>
          <div><span style="font-family: Dotum; font-size: small;">*********

              **************************************************************!

              *********</span></div>
        </div>
        <div><span style="font-family: Dotum; font-size: small;"><br>
          </span></div>
        <div>When I take <span style="font-family: Dotum; font-size:
            small;">GAMMA-Y-F0-S-GAMMA-Z-T-G0-R-Z bandpath, there was no
            result like this one in R,Z,T point. I wonder why I have
            this kind of result in certain bandpath (</span><span
            style="font-family: Dotum; font-size: small;">Z-R-S-GAMMA-Z-T-Y-GAMMA</span><span
            style="font-family: Dotum; font-size: small;">) although the
            parity or irrep result </span><span style="font-family:
            Dotum; font-size: small;">implemented on symmetric point</span><span
            style="font-family: Dotum; font-size: small;"> shouldn't
            depend on the bandpath. Isn't the latest version of WIEN2k
            can't implement irrep calculation on </span><span
            style="font-family: Dotum; font-size: small;">Non-symmorphic
            crystal? Is this structre n</span><span style="font-family:
            Dotum; font-size: small;">on-symmorphic crystal?
            Importantly, w</span><span st!="" yle="font-family: Dotum;
            font-size: small;">hy this discrepancy in irrep result
            happens between two different bandpaths?</span></div>
        <div><span style="font-family: Dotum; font-size: small;"><br>
          </span></div>
        <div><span style="font-family: Dotum; font-size: small;">Many
            thanks!</span></div>
        <div><span style="font-family: Dotum; font-size: small;"><br>
          </span></div>
        <div><span style="font-family: Dotum; font-size: small;">Nam</span></div>
      </div>
    </blockquote>
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