Re: [Pw_forum] Projection of dos on to molecular orbitals

2015-06-17 Thread vasudevan m.v
Dear Dr. Fratesi

Thanks a lot for the clarification. So if I have 28 eigenstates in full
system (molecule+surface) and 14 eigenstates (for gas phase molecule in
same unitcell as that of full system), I can project the whole 28 states
onto 14 molecular states and then looking at HOMO of molecule, integrating
it's DoS up to Fermi will provide the population of that level in full
system. This is what I am supposed to do. I hope I am clear and understood
correctly.

With regards
Vasudevan M V

On Tue, Jun 16, 2015 at 3:48 PM, Guido Fratesi 
wrote:

> Dear Vasudevan,
>
> the tool is aimed at what you are willing to do with:
> "Full system" the molecule adsorbed on a surface.
> "Part" the molecule in gas phase.
>
> Statement 2) below refers to the atomic orbitals, not to the
> eigenstates. This tool passes through an atomic-basis-set
> representation, and the two basis sets should correspond (they describe
> the same Hilbert space) so that you can make a dot product of two
> vectors describing 1 the eigenstate of the full system and 2 the
> eigenstate of the part.
>
> HTH
>
> On 15/06/2015 12:26, vasudevan m.v wrote:
> > Dear QE users,
> >
> > I want to project the density of states of complete system (molecule
> > adsorbed on a surface) on to molecular orbitals of adsorbate and find
> > population of different molecular orbitals. If I understood correctly
> > there is an post-processing tool molecularpdos.x in quantum ESPRESSO v
> > 5.1.2 which does this job. If I am mistaken please correct me.
> > (
> http://www.quantum-espresso.org/wp-content/uploads/Doc/pp_user_guide/node8.html
> )
> >
> > Statement 1)
> >
> >  From /espresso-5.1.2/PP/Doc/INPUT_molecularpdos.html
> >
> >   " /Then the eigenvectors of the full system are projected onto the
> > ones of the part. For example, to decompose the PDOS of an adsorbed
> > molecule into its molecular orbital, as determined by a gas-phase
> > calculation/"
> >
> > I don't understand what is meant by decomposition of pdos while in first
> > part it says eigenvectors of full system are used.
> >
> > Statement 2)
> >
> > "/The atomic wavefunctions identified by the ranges
> >   i_atmwfc_beg_full:i_atmwfc_end_full (full system) and
> >   i_atmwfc_beg_part:i_atmwfc_end_part (molecular part)  should
> > correspond to the same atomic states. See the  header of the output of
> > projwfc.x for more information/."
> >
> > I feel the above statement slightly confusing as in statement 1 it is
> > said that "/Then the eigenvectors of the full system are projected onto
> > the ones of the part/"
> >
> > Hope that things are conveyed well.
> >
> > With regards
> > Vasudevan M V
> > JNCASR
> > Bangalore
> >
> >
>
> --
> Guido Fratesi
>
> Dipartimento di Fisica
> Universita` degli Studi di Milano
> Via Celoria 16, 20133 Milano, Italy
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[Pw_forum] Projection of dos on to molecular orbitals

2015-06-15 Thread vasudevan m.v
Dear QE users,

I want to project the density of states of complete system (molecule
adsorbed on a surface) on to molecular orbitals of adsorbate and find
population of different molecular orbitals. If I understood correctly there
is an post-processing tool molecularpdos.x in quantum ESPRESSO v 5.1.2
which does this job. If I am mistaken please correct me. (
http://www.quantum-espresso.org/wp-content/uploads/Doc/pp_user_guide/node8.html
)

Statement 1)

>From /espresso-5.1.2/PP/Doc/INPUT_molecularpdos.html

 " *Then the eigenvectors of the full system are projected onto the ones of
the part. For example, to decompose the PDOS of an adsorbed molecule into
its molecular orbital, as determined by a gas-phase calculation*"

I don't understand what is meant by decomposition of pdos while in first
part it says eigenvectors of full system are used.

Statement 2)

"*The atomic wavefunctions identified by the ranges
 i_atmwfc_beg_full:i_atmwfc_end_full (full system) and
 i_atmwfc_beg_part:i_atmwfc_end_part (molecular part)  should correspond to
the same atomic states. See the  header of the output of projwfc.x for more
information*."

I feel the above statement slightly confusing as in statement 1 it is said
that "*Then the eigenvectors of the full system are projected onto the ones
of the part*"

Hope that things are conveyed well.

With regards
Vasudevan M V
JNCASR
Bangalore
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[Pw_forum] virtual crystal approximation

2014-06-18 Thread vasudevan m.v
Dear users

I am doing some calculations on bimetallic clusters of Rh and Cu.

1)  Is it a good idea to use the virtual crystal approximation (VCA) in
these systems, because Rh and Cu are not so similar elements ?

2) When I tried to create a pseudo potential for virtual atom using the
virtual.x utility in upftools, it give the following error

 Generate the UPF pseudopotential for a virtual atom
 combining two pseudopootentials in UPF format

  Input PP file #  1 in UPF format > Cu.pbe-dn-rrkjus_psl.0.2.UPF
  IOS=0   1   4
  Reading pseudopotential file in UPF format...

 %%
 from scan_begin : error # 1
 No HEADER block
 %%

 stopping ...
Attempting to use an MPI routine before initializing MPICH

I am using QE version 4.3.2. Two PP's which I want to mix are
Cu.pbe-dn-rrkjus_psl.0.2.UPF and Rh.pbe-spn-rrkjus_psl.0.2.3.UPF

It will be a great help if somebody shed light on this issue.

With regards
Vasudevan M V
Student (PhD)
TSU
JNCASR
Bangalore
India
PIN 560064
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[Pw_forum] Work function calculation

2012-05-06 Thread vasudevan m.v
Dear all
  I was trying to calculate work function of *
Au(111)* surface using Quantum Espresso 4.2.1. I used a 9 layer slab along
with 22? vacuum. I first did a relax calculation and then post processing
to extract potential (sum of Coulomb potential and Hartree part ) . Then
took the planar average of this potential. I got a strange graph which I
have attached with this mail. **

1 Why shape of graph is coming like this ?
2 What is the need of excluding exchange correlation potential in
calculating Work function ?

I changed the pseudo potential and obtained same pattern of graph.

Any help will be much appreciated.

Vasudevan M V
JNCASR
Bangalore
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