Re: PDOS for arbitrary orbital ( No.1 ) |
- Date: 2015/03/11 18:45
- Name: Artem Pulkin <artem.pulkin@epfl.ch>
- Hi,
By "PDOS for two sp hybridized orbital" you mean Lowdin/Mulliken composition of particular Bloch state ("projected band structure")? If so I can share some code which does the thing. Also, you may be looking for output of LCAO coefficients which was recently fixed in OpenMX.
Artem
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Re: PDOS for arbitrary orbital ( No.2 ) |
- Date: 2015/03/11 21:28
- Name: T. Ozaki
- Hi,
The PDOS of (s + px) / √2 can be easily calculated by a linear combination of PDOS of s and PDOS of px.
Regards,
TO
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Re: PDOS for arbitrary orbital ( No.3 ) |
- Date: 2015/03/16 18:01
- Name: Seungjin <detshh@gmail.com>
- Hmm... Could you explain details a little bit more?
I checked the LCAO coefficients in .out file, and it's something like
333 334 3.55823 3.56642
Re(U) Im(U) Re(D) Im(D) Re(U) Im(U) Re(D) Im(D)
1 O 0 s -0.07261 0.37693 -0.11091 -0.10651 -0.05606 0.18107 0.29573 0.14563 1 s 0.03789 -0.27297 0.07574 0.07221 0.03195 -0.13463 -0.21080 -0.09165 0 px 0.16867 -0.75125 0.35668 0.15599 0.11163 -0.33972 -0.71977 -0.31692 0 py -0.18591 -0.45647 0.30671 -0.00135 -0.05637 -0.25347 -0.50927 0.04755 0 pz 0.46980 0.24941 -0.15258 0.11935 0.18973 0.15543 0.31715 -0.37430 1 px -0.13203 0.91792 -0.43909 -0.15345 -0.09958 0.41994 0.89544 0.31219
and I can't figure out how to deal with it.
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