Phonon Density of States (PDOS) at Gamma Point

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To replicate phonon density of states (PDOS) diagrams using Quantum Espresso, the standard procedure includes SCF calculations, dynamical matrix calculations, and obtaining interatomic force constants. The user is facing discrepancies in phonon frequencies compared to examples, noting that the calculations are typically performed at the Gamma Point. However, it is highlighted that calculating a density of states at the Gamma Point is not meaningful, as it represents only a single point in the Brillouin zone. For accurate PDOS, a broader approach across the entire Brillouin zone is necessary. Tutorials specific to obtaining phonon DOS in Quantum Espresso are recommended for further guidance.
RaquelYR
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Hello everyone!

I'm trying to replicate phonon density of states (PHDOS) diagrams for some solids using Quantum Espresso. The usual way I do it is the following one:

  1. scf calculation at minima (pw.x)
  2. Calculation of dynamical matrix in reciprocal space with nq=1 or 2 (ph.x)
  3. Calculation of interatomic force constants in real space (q2r.c)
  4. Calculation of phonon frequency (matdyn.x)
The frequencies I obtained differ with the ones of the example. The only significant difference that I find is that they perform the calculation at Gamma Point. I have tried to carry out my procedure at gamma point but it seems to be incompatible.

Does any one know how can I get the phonon density of states at gamma point?

Thank you in advance!
 
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It makes no sense to calculate a density of states at the gamma point. The gamma point is only a single point in the Brillouin zone, whereas a density of states gives you the number of states across the entire Brillouin zone with energies between ##E## and ##E+dE##. Regardless, here’s a tutorial for getting a phonon DOS specifically (this person has a whole series of tutorials for Quantum Espresso that are quite good):
 
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