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        <description>open source force-matching</description>
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            <title>download - [Previous versions] </title>
            <link>https://www.potfit.net/wiki/doku.php?id=download&amp;rev=1713723660</link>
            <description>Downloading potfit

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potfit is released under the GNU General Public Licence Version 2. 

By downloading the source code you agree to the conditions of that license.

Latest version

The latest version of potfit can be downloaded here:

potfit-20211112.tar.gz

Development versions</description>
            <author>daniel@undisclosed.example.com (daniel)</author>
            <pubDate>Sun, 21 Apr 2024 18:21:00 +0000</pubDate>
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            <title>analytic_functions - Add notes about non_es functions.</title>
            <link>https://www.potfit.net/wiki/doku.php?id=models:analytic_functions&amp;rev=1636728966</link>
            <description>Analytic potential functions

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The following analytic functions are currently implemented in potfit.

For details see the functions.h and functions.c files.

If you want to add other analytic potentials see this guide.

Each function is given in the following form:$c$$$V(r)=c$$$\varepsilon, \sigma$$$V(r)=4\varepsilon\left[\left(\frac{\sigma}{r}\right)^{12}-\left(\frac{\sigma}{r}\right)^{6}\right]$$$D_e, a, r_e$$$V(r)=D_e \left( \left[ 1-\exp\left(-a(r-r_e)\right) \right]^2 - 1 \right)…</description>
            <author>daniel@undisclosed.example.com (daniel)</author>
            <pubDate>Fri, 12 Nov 2021 14:56:06 +0000</pubDate>
        </item>
        <item>
            <title>eam_elstat</title>
            <link>https://www.potfit.net/wiki/doku.php?id=interactions:eam_elstat&amp;rev=1635179554</link>
            <description>EAM + electrostatic potential

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Info:
This page is incomplete and may contain invalid/wrong information!


The EAM + electrostatic potential is a combination of the regular EAM model with an additional coulomb term.

$$
E_{tot}=E_{EAM} + \frac{1}{2} \sum_{i\neq j} E(r_{ij}) \quad \text{with} \quad
E(r_{ij}) \sim \frac{q_{i}q_{j}}{r_{ij}}
$$

Number of potential functions
$N$$N(N+5)/2$$\Phi_{ij}$$\rho_j$$F_i$$N$$N(N+1)/2$$N$$N$$N(N+5)/2$$\Phi_{00}, \ldots, \Phi_{0N}, \Phi_{11}, \ldots…</description>
            <author>daniel@undisclosed.example.com (daniel)</author>
            <pubDate>Mon, 25 Oct 2021 16:32:34 +0000</pubDate>
        </item>
        <item>
            <title>contact</title>
            <link>https://www.potfit.net/wiki/doku.php?id=contact&amp;rev=1630944369</link>
            <description>Contact

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The &lt;https://github.com/potfit/potfit&gt; page provides an issue tracker which may also be used
to submit general questions, help requests or bug reports.

How to request help

When asking for help please provide as much information as possible. This includes:

	*</description>
            <author>daniel@undisclosed.example.com (daniel)</author>
            <pubDate>Mon, 06 Sep 2021 16:06:09 +0000</pubDate>
        </item>
        <item>
            <title>publications - [Publications on research done with potfit] 2018 reordered </title>
            <link>https://www.potfit.net/wiki/doku.php?id=publications&amp;rev=1630534544</link>
            <description>Publications

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References introducing potfit

Please cite these references when referring to potfit in your publications. 

potfit in general

P. Brommer, A. Kiselev, D. Schopf, P. Beck, J. Roth, and H.-R. Trebin 

Classical interaction potentials for diverse materials from ab initio data: a review of</description>
            <author>pbro@undisclosed.example.com (pbro)</author>
            <pubDate>Wed, 01 Sep 2021 22:15:44 +0000</pubDate>
        </item>
        <item>
            <title>format0</title>
            <link>https://www.potfit.net/wiki/doku.php?id=potfiles:format0&amp;rev=1617044899</link>
            <description>Potential File Format 0

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Format specification

The potential format 0 is used for analytical potentials exclusively. 
All header tokens are supported except for the #G line.

Each analytic potential function has to be specified as follows:$\Psi$$$V_{SC}(r)=\Psi\left(\frac{r-r_c}{h}\right)V(r)\qquad\text{where}\qquad\Psi(x)=\frac{x^4}{1+x^4}$$</description>
            <author>daniel@undisclosed.example.com (daniel)</author>
            <pubDate>Mon, 29 Mar 2021 19:08:19 +0000</pubDate>
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