Sorry, different issue - you can change the number of electrons in the unit 
cell, and hope they go or leave from the right place.

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On 24 Apr 2019, at 00:32, Marzari Nicola 
<[email protected]<mailto:[email protected]>> wrote:


Here is a discussion http://theossrv1.epfl.ch/Main/OxidationStates

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On 24 Apr 2019, at 00:28, JULIEN, CLAUDE, PIERRE BARBAUD 
<[email protected]<mailto:[email protected]>> wrote:

Dear users,

I am working on a MASnI3 crystal. In this structure, the Sn can usually be 
considered as a Sn2+ cation. I ran some calculations on the system, and 
performed a Bader charge analysis on an all-electron paw charge density. It 
seems to confirm that the tin is in Sn(2) configuration with bader charge 48.3 
instead of 50 (this is, by the way, inconsistent with the results of Lowdin 
analysis as implemented in projwfc.x, which gives pretty much the full 4d10 5s2 
5p2 orbitals of Sn(0) ).

So everything is as expected so far (from the Bader point of view at least). 
However, I would like to model a MASnI3 with a “defect” consisting of an 
“oxidized or reduced” tin atom given by Sn(iv) or Sn(0) in this material. 
Indeed, it was reported in J. Mater. Chem. A, 2018,6, 21389-21395 that some 
degradation mechanisms can lead to the presence of such states, and I want to 
explore their consequence on the material properties.

However, I am not sure how to tackle this. My first idea was that I probably 
needed to create a pseudopotential with 2 missing or additional valence 
electrons. But on second thought, this method might be valid if we have missing 
core electrons, but not for valence. I highly doubt that  it would give me the 
expected result once I place it in the crystal lattice, given that there is 
really no reason for those additional electrons to gently “stay on their 
starting atom”, so to speak.

So is there a reliable method to study such a system by “forcing” an 
oxidization state for an atom in a crystal ? This task seems to be made 
difficult by the very subjective definition of an “atomic charge” in the 
framework of quantum mechanics and DFT…

Thanks in advance
Julien
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