[gpaw-users] gpaw-users Digest, Vol 175, Issue 6
Mikael Kuisma
kuisma at dtu.dk
Fri Aug 9 16:07:44 CEST 2024
Hi!
>How can one physically explain adding a third direction that will be constant?
The constant direction will have a zero second derivative, thus the 3D Laplacian operator will be effectively 2D. Physically, 2D poisson is equivalent to solving 3D poisson with line charges defined by the 2D-density (is this what you actually want, Coulomb interaction of two line charge elements?).
You can choose the Poisson solver depending on your required boundary conditions, but the constant direction should be periodic.
BR,
Mikael
________________________________
From: DAMEGARIN SAMBIANI <sambianidamegarin at gmail.com>
Sent: Friday, August 9, 2024 3:53 PM
To: Mikael Kuisma <kuisma at dtu.dk>
Cc: gpaw-users at listserv.fysik.dtu.dk <gpaw-users at listserv.fysik.dtu.dk>
Subject: Re: [gpaw-users] gpaw-users Digest, Vol 175, Issue 6
Dear professor Mikael,
Thank you for your response. This means that I need to construct my density in a 3D space. How can one physically explain adding a third direction that will be constant? My density is constructed as follows: ρ=ψ⋅ψ†. The values of ψ are obtained from the shifted matrix: [E⋅S−H−self]⋅ψ=eigenvalue⋅eigenvector, from the self matrix. Additionally, could you recommend a Poisson code that I could use.
SAMBIANI
PhD student
Le ven. 9 août 2024 à 11:45, Mikael Kuisma <kuisma at dtu.dk<mailto:kuisma at dtu.dk>> a écrit :
Hi!
So effectively, you want to solve a 2D Poisson using a logarithmic kernel ln |r-r'|, instead of the typical 1/|r-r'| kernel?
There is no direct 2D poisson solver with that kernel in GPAW. What you could do, is to define a 3D density which is constant in z-direction,
AFAIK, up to possible prefactors, that should give the desired result on xy-plane if one knows what one is doing.
BR,
Mikael
________________________________
From: gpaw-users <gpaw-users-bounces at listserv.fysik.dtu.dk<mailto:gpaw-users-bounces at listserv.fysik.dtu.dk>> on behalf of DAMEGARIN SAMBIANI via gpaw-users <gpaw-users at listserv.fysik.dtu.dk<mailto:gpaw-users at listserv.fysik.dtu.dk>>
Sent: Friday, August 9, 2024 12:54 PM
To: gpaw-users at listserv.fysik.dtu.dk<mailto:gpaw-users at listserv.fysik.dtu.dk> <gpaw-users at listserv.fysik.dtu.dk<mailto:gpaw-users at listserv.fysik.dtu.dk>>
Subject: Re: [gpaw-users] gpaw-users Digest, Vol 175, Issue 6
Dear GPAW users,
I have a concern regarding the use of GPAW's Poisson solver. I am constructing my densities from wave functions that are in 2D, and I would like to use this 2D density to solve the Poisson equation. However, the Poisson solver code is designed in such a way that it cannot handle 2D densities. I would like to know how to resolve this issue. Please help me.
SAMBIANI
PhD student
Le ven. 9 août 2024 à 10:27, <gpaw-users-request at listserv.fysik.dtu.dk<mailto:gpaw-users-request at listserv.fysik.dtu.dk>> a écrit :
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Today's Topics:
1. Re: PAW for Ce (Jens J?rgen Mortensen)
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Message: 1
Date: Thu, 8 Aug 2024 16:19:03 +0200
From: Jens J?rgen Mortensen <jjmo at dtu.dk<mailto:jjmo at dtu.dk>>
To: Desalegn Nigatu <desalegnnigatu at gmail.com<mailto:desalegnnigatu at gmail.com>>,
gpaw-users at listserv.fysik.dtu.dk<mailto:gpaw-users at listserv.fysik.dtu.dk>
Cc: Thomas Bligaard <tbli at dtu.dk<mailto:tbli at dtu.dk>>
Subject: Re: [gpaw-users] PAW for Ce
Message-ID: <49258d40-ad70-4ff5-92c1-da9031a4df17 at dtu.dk<mailto:49258d40-ad70-4ff5-92c1-da9031a4df17 at dtu.dk>>
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On 8/4/24 20:47, Desalegn Nigatu via gpaw-users wrote:
> Dear all
>
> Where can i find PAW for Ce?
You can create a PAW-potential for Ce with this command:
$ gpaw dataset Ce -fPBE -s -r 2.5,2.4,2.4,2.2 -w
Jens J?rgen
> with regards
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