[Wien] Total density of states versus projected density of states

2009-06-17 Thread Peter Blaha
The total DOS is per unit cell.

The partial, lm decomposed DOS is per single atom (and you have to 
multiply it by MULT to get it per unit cell). Please read the TETRA 
section of the UG.

Jian-Xin Zhu schrieb:
 Dear Prof. Blaha and wien2k users,
 
 Recently I did an electronic structure calculation for UFe5As3 in a 
 ferromagnetic state.
 Although the chemical formula is UFe5As3 involving 9 atoms, the unit 
 cell for the calculation contains
 2 U atoms,  10 Fe atoms, and 6 As atoms, i.e., 18 atoms in total.
 
 My question:
 Is the obtained value of the total density of states for the sum of the 
 contributions from 9 atoms (i.e., per chemical
 formula) or 18 atoms (per unit cell)?
 
 Is the projected density of states for each individual atom or each 
 individual type of atom?
 
 Here each individual atom is really meaning one single atom while each 
 individual type atom is meaning the
 nonequivalent type, which can have multiple equivalent atoms. For 
 example, the atomic type 1, which is U, can
 have two atoms.
 
 If I understand that the projected density of states is for one single 
 atom, I would understand the total density
 of states is for one chemical formula.
 
 
 Thanks for the help and sharing.
 
 Jian-Xin Zhu
 
 
 
 
 ___
 Wien mailing list
 Wien at zeus.theochem.tuwien.ac.at
 http://zeus.theochem.tuwien.ac.at/mailman/listinfo/wien

-- 
-
Peter Blaha
Inst. Materials Chemistry, TU Vienna
Getreidemarkt 9, A-1060 Vienna, Austria
Tel: +43-1-5880115671
Fax: +43-1-5880115698
email: pblaha at theochem.tuwien.ac.at
-



[Wien] Total density of states versus projected density of states

2009-06-17 Thread Jian-Xin Zhu
Dear Prof. Blaha,

I did read the TETRA section of the UG.  I still need to understand  
better.

Here  I send you the input parameter file for density of states for  
UFe5As3.   The structure file is also attached.
The calculation is done with the spin-polarized and spin-orbit  
coupling. Since the data files for density of states are too big, I  
don't attach them here.

If I look at the DOS at the Fermi energy, e.g., at -0.00476eV,
the second column in the file of UFe5As3-FM.dos1evup,
the total DOS value is 6.41498709,
and the following columns for the total DOS of U, Fe1  Fe2  Fe3 Fe4  
Fe5  As1 As2 As3, are respectively
1.288280490.602021040.695733550.867237150.88412511  
0.91823441  0.141814540.116414050.1035

(The last three values are located from UFe5As3-FM.dos2evup according  
the setting in UFe5As3-FM.int.)

If add them up, the sum is 5.61741584.
But I know each of these atoms has MULT=2.
So if I time the sum by 2, I will get 5.61741584x2 = 11.23483168 which  
is way too bigger than 6.41498709.

This disagreement makes me wonder:

Are you implying that the total DOS for a specified atom (e.g., U etc)  
is also for the whole unit cell, which has included the multiplicity  
MULT,
while  lm decomposed DOS, e.g., 5f, 6d,7s, is per single atom?

In the TETRA section of UG, it say
jatom=0 means total DOS

then
jcol=1 also means total, which is for a specific type atom when jatom  
is not equal to 0.

So I can ask the question in another way ---

When jatom is set to nonzero, does the total for the setting jcol=1  
mean the total DOS of this type of atom (including already MULT) in  
the unit cell?


I very much appreciate for your answer and look forward to hearing  
from you.


Best regards,

Jianxin


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On Jun 16, 2009, at 3:17 PM, Peter Blaha wrote:

The total DOS is per unit cell.

The partial, lm decomposed DOS is per single atom (and you have to  
multiply it by MULT to get it per unit cell). Please read the TETRA  
section of the UG.

Jian-Xin Zhu schrieb:
 Dear Prof. Blaha and wien2k users,
 Recently I did an electronic structure calculation for UFe5As3 in a  
 ferromagnetic state.
 Although the chemical formula is UFe5As3 involving 9 atoms, the unit  
 cell for the calculation contains
 2 U atoms,  10 Fe atoms, and 6 As atoms, i.e., 18 atoms in total.
 My question:
 Is the obtained value of the total density of states for the sum of  
 the contributions from 9 atoms (i.e., per chemical
 formula) or 18 atoms (per unit cell)?
 Is the projected density of states for each individual atom or each  
 individual type of atom?
 Here each individual atom is really meaning one single atom while  
 each individual type atom is meaning the
 nonequivalent type, which can have multiple equivalent atoms. For  
 example, the atomic type 1, which is U, can
 have two atoms.
 If I understand that the projected density of states is for one  
 single atom, I would understand the total density
 of states is for one chemical formula.
 Thanks for the help and sharing.
 Jian-Xin Zhu
 ___
 Wien mailing list
 Wien at zeus.theochem.tuwien.ac.at
 http://zeus.theochem.tuwien.ac.at/mailman/listinfo/wien

-- 
-
Peter Blaha
Inst. Materials Chemistry, TU Vienna
Getreidemarkt 9, A-1060 Vienna, Austria
Tel: +43-1-5880115671
Fax: +43-1-5880115698
email: pblaha at theochem.tuwien.ac.at
-
___
Wien mailing list
Wien at zeus.theochem.tuwien.ac.at
http://zeus.theochem.tuwien.ac.at/mailman/listinfo/wien






[Wien] Total density of states versus projected density of states

2009-06-17 Thread Peter Blaha
The UG says:

Please note: The total DOS is equal to the sum over the atoms of the 
total-atomic DOS (inside spheres) and the interstitial-DOS. (Thus in the 
total-atomic DOS the ?multiplicity? of an atom is considered). On the 
other hand, in the partial (lm-like) DOS the multiplicity is not 
considered and one obtains the total-atomic DOS as a sum over all 
partial DOS times the multiplicity.

So the total Fe DOS is already multiplied by 2.
On the other hand the Fe-s,p,d,eg,... DOS would NOT be multiplied by MULT.

Just use common sense: The total DOS is 6.4; the sum of the DOS inside 
spheres is 5.6, so obviously 0.8 is the interstitial.

You can also check case.outputt, where next to the DOS also the 
integrated DOS is listed. Compare the integrals at EF with the partial
charges in case.scf (:QTL and :CHA0xx ).

 I did read the TETRA section of the UG.  I still need to understand better.
 Here  I send you several files of the density of states and
 and the input parameter files.   The structure file is also attached.
 The calculation is done with the spin-polarized and spin-orbit coupling.
 
 If I look at the DOS at the Fermi energy, e.g., at -0.00476eV,
 the second column in the file of UFe5As3-FM.dos1evup,
 the total DOS value is 6.41498709,
 and the following columns for the total DOS of U, Fe1  Fe2  Fe3 Fe4 Fe5  
 As1 As2 As3, are respectively
  1.288280490.602021040.695733550.867237150.88412511 
 0.91823441  0.141814540.116414050.1035
 
 (The last three values are located from UFe5As3-FM.dos2evup according 
 the setting in UFe5As3-FM.int.)
 
 If add them up, the sum is 5.61741584.
 But I know each of these atoms has MULT=2.
 So if I time the sum by 2, I will get 5.61741584x2 = 11.23483168 which 
 is way too bigger than 6.41498709.
 
 This disagreement makes me wonder:
 
 Are you implying that the total DOS for a specified atom (e.g., U etc) 
 is also for the whole unit cell, which has included the multiplicity MULT,
 while  lm decomposed DOS, e.g., 5f, 6d,7s, is per single atom?
 
 In the TETRA section of UG, it say
 jatom=0 means total DOS
 
 then
 jcol=1 also means total, which is for a specific type atom when jatom is 
 not equal to 0.
 
 So I can ask the question in another way ---
 
 When jatom is set to nonzero, does the total for the setting jcol=1 
 mean the total DOS of this type of atom (including already MULT) in the 
 unit cell?
 
 
 I very much appreciate for your answer and look forward to hearing from 
 you.
 
 
 Best regards,
 
 Jianxin
 
 
 
 
 
 
 
 
 
 On Jun 16, 2009, at 3:17 PM, Peter Blaha wrote:
 
 The total DOS is per unit cell.
 
 The partial, lm decomposed DOS is per single atom (and you have to 
 multiply it by MULT to get it per unit cell). Please read the TETRA 
 section of the UG.
 
 Jian-Xin Zhu schrieb:
 Dear Prof. Blaha and wien2k users,
 Recently I did an electronic structure calculation for UFe5As3 in a 
 ferromagnetic state.
 Although the chemical formula is UFe5As3 involving 9 atoms, the unit 
 cell for the calculation contains
 2 U atoms,  10 Fe atoms, and 6 As atoms, i.e., 18 atoms in total.
 My question:
 Is the obtained value of the total density of states for the sum of 
 the contributions from 9 atoms (i.e., per chemical
 formula) or 18 atoms (per unit cell)?
 Is the projected density of states for each individual atom or each 
 individual type of atom?
 Here each individual atom is really meaning one single atom while each 
 individual type atom is meaning the
 nonequivalent type, which can have multiple equivalent atoms. For 
 example, the atomic type 1, which is U, can
 have two atoms.
 If I understand that the projected density of states is for one single 
 atom, I would understand the total density
 of states is for one chemical formula.
 Thanks for the help and sharing.
 Jian-Xin Zhu
 ___
 Wien mailing list
 Wien at zeus.theochem.tuwien.ac.at
 http://zeus.theochem.tuwien.ac.at/mailman/listinfo/wien
 



[Wien] Total density of states versus projected density of states

2009-06-16 Thread Jian-Xin Zhu
Dear Prof. Blaha and wien2k users,

Recently I did an electronic structure calculation for UFe5As3 in a  
ferromagnetic state.
Although the chemical formula is UFe5As3 involving 9 atoms, the unit  
cell for the calculation contains
2 U atoms,  10 Fe atoms, and 6 As atoms, i.e., 18 atoms in total.

My question:
Is the obtained value of the total density of states for the sum of  
the contributions from 9 atoms (i.e., per chemical
formula) or 18 atoms (per unit cell)?

Is the projected density of states for each individual atom or each  
individual type of atom?

Here each individual atom is really meaning one single atom while each  
individual type atom is meaning the
nonequivalent type, which can have multiple equivalent atoms. For  
example, the atomic type 1, which is U, can
have two atoms.

If I understand that the projected density of states is for one single  
atom, I would understand the total density
of states is for one chemical formula.


Thanks for the help and sharing.

Jian-Xin Zhu