<div dir="ltr"><br>Dear Users<br>I have an issue related to the convergence of the static dielectric matrix using the PH code. I have performed calculations<br>on bulk silicon using different k point meshes and I have obtained the following results:<br>
<br>k grid diagonal component of number of k points in<br> the dielectric tensor the irreducible Brillouin zone<br><br>4*4*4 23.668350065 8<br>
6 *6*6 16.297485614 16<br>8 *8*8 14.044830694 29<br>10 *10*10 13.288531964 47<br>12*12*12 13.029602882 72<br>
16 *16*16 12.908820645 145<br>20 *20*20 12.894538380 256<br><br>k grid+ 1 1 1 shift diagonal component of number of k points in<br>
the dielectric tensor the irreducible Brillouin zone<br><br>4*4*4 13.840844632 10<br>6*6*6 12.997009732 28<br>
8*8*8 12.903849607 60<br>10*10*10 12.893711596 110<br>12*12*12 12.892685597 182<br>
16*16*16 12.892482798 408<br>20*20*20 12.892537346 770<br> <br>I was surprised of the improvement in the convergence due to the shift of the grid. I don't think this is related to the number of k points <br>
in the IBZ (at least not<span onclick="dr4sdgryt(event)"> exclusively</span>).<br>I have observed a similar behavior in diamond. <br>The ground state energy convergence also benefits from the shift, but the improvement is not so striking.<br>
Does someone has any hint on why the shift of the grid improves the calculation of the dielectric properties of silicon?<br>Thanks a lot<br>Dario Rocca, dept. of chemistry, UC Davis <br><br></div>