[CP2K-user] [CP2K:18308] how to correct jumps in total dipole from Berry phase calculation
Jürg Hutter
hutter at chem.uzh.ch
Wed Jan 11 10:08:32 UTC 2023
Hi
you have to add/subtract the values by multiples of the quantum of polarization.
For cubic/orthorombic cells that is L/2pi (check for units!).
regards
JH
________________________________________
From: cp2k at googlegroups.com <cp2k at googlegroups.com> on behalf of Emma Rossi <emma.rossi.1 at studenti.unipd.it>
Sent: Tuesday, January 10, 2023 6:16 PM
To: cp2k
Subject: [CP2K:18306] how to correct jumps in total dipole from Berry phase calculation
Dear all,
I ran an ab initio molecular dynamics simulation of a molecule in solution in a cubic box, having 15.86 angstrom long side.
I computed the three components of the total dipole of the box (Mu_x, Mu_y, Mu_z) in periodic conditions, thus using the Berry Phase approach, as reported in the manual at
CP2K_INPUT<https://manual.cp2k.org/trunk/CP2K_INPUT.html> / FORCE_EVAL<https://manual.cp2k.org/trunk/CP2K_INPUT/FORCE_EVAL.html> / DFT<https://manual.cp2k.org/trunk/CP2K_INPUT/FORCE_EVAL/DFT.html> / LOCALIZE<https://manual.cp2k.org/trunk/CP2K_INPUT/FORCE_EVAL/DFT/LOCALIZE.html> / PRINT<https://manual.cp2k.org/trunk/CP2K_INPUT/FORCE_EVAL/DFT/LOCALIZE/PRINT.html> / TOTAL_DIPOLE<https://manual.cp2k.org/trunk/CP2K_INPUT/FORCE_EVAL/DFT/LOCALIZE/PRINT/TOTAL_DIPOLE.html>
with PERIODIC TRUE
The plot of the Mu_x, Mu_y and Mu_z in Debye as a function of the time (please find the plots attached) show jumps, which depend on the PBC.
I read in the literature that one should "remain on the same branch of the polarization lattice" ( A Beginner’s Guide to the Modern Theory of Polarization, Nicola A. Spaldin , https://arxiv.org/pdf/1202.1831.pdf ) and I think I should multiply my values by a factor, which depends on the box side (15.86 angstrom).
However, I cannot figure out what is this correction factor? How it depends on the box side?
I would be very grateful if any of you could explain how to proceed.
Thank you very much in advance for your availability and kind support.
Best regards,
Emma Rossi
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