> On 18 May 2016, at 09:54, Dae Kwang Jun <[email protected]> wrote:
> 
> Dear all,
> 
> I would like to make sure whether I am using these parameters correctly. I 
> know that idir is the fixed index which defines the planes of the planar 
> average. I also know that awin is the size of the window for macroscopic 
> averages. 
> 
> However, I do not quite understand what is meant by these two statements. In 
> the tetragonal lattice, it appears that idir=3 takes the average of planes 
> that are perpendicular to the vector that has length = a. And that idir = 1 
> takes the average of planes that are perpendicular to the vector that has 
> length = c. Is this correct?


idir=3 means that the planar average is performed within planes defined by a1 
and a2 (first two Bravais lattice vectors). So, in the case of the tetragonal 
lattice, ibrav=6, you have
 v1 = a(1,0,0),  v2 = a(0,1,0),  v3 = a(0,0,c/a)
so idir=3 just means planar average within planes parallel to xy.


> And does it follow the same logic in other lattices? 

the logic is that explained above


> Lastly, does awin refer to the area of the plane? Or does it refer to the 
> thickness of the plane?

Neither. awin is the size of the macroscopic average. Once the planar average 
has been performed, you are left with a function of a single variable, say f(z) 
(in the above example, for tetragonal
lattice and idir=3).  f might describe an electrostatic potential, charge 
density of any other three-dimensional field associated to your system. It 
turns out that usually f(z) does show microscopic oscillations, for
example in the case of the electrostatic potential you will see alternating 
maxima and minima in correspondence of lattice planes or vacuum space between 
them. You might want to get rid of such macroscopic
oscillations, that might be useful for example in work function calculations, 
were you want to define a “constant” reference level of the potential within 
your structure. In this case you fix awin to the distance
between lattice planes (similar to average a sin(z) over a period), that almost 
eliminates all the oscillations in the bulk part of the structure. Beware: if I 
well remember, awin is in atomic units (check if this is correct).
> 
> Thank you in advance,
> 
> Dae Kwang Jun




Giovanni

-- 

Giovanni Cantele, PhD
CNR-SPIN
c/o Dipartimento di Fisica
Universita' di Napoli "Federico II"
Complesso Universitario M. S. Angelo - Ed. 6
Via Cintia, I-80126, Napoli, Italy
e-mail: [email protected]
Phone: +39 081 676910
Skype contact: giocan74

ResearcherID: http://www.researcherid.com/rid/A-1951-2009
Web page: http://people.na.infn.it/~cantele



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