On Wed, May 2, 2018 at 1:38 PM, Alexander Alexander
<
alexand...@gmail.com> wrote:
> Dear all,
> I did a
> My IBI-bonded-nonbonded (after getting the nonbonded potentials via
> IBI-nonbonded only) crashes dues to the "...bonded interactions could not be
> calculated because some atoms
> involved moved further apart ...". By replacing the ill-bond by a harmonic
> potential in topol.top file "2 3 N 0.3453 K" where N = 1,2 and K = 5000,
> the simulation are going well. Now what? what is the relation between this
> harmonic and the table_b2.xvg which was replaced by the harmonic one? What
> would happen for the table_b2.xvg?
Sorry, I don't understand your question! Can you rephrase?
> Figures in attachment are the plot of
> table_b2.xvg.
> I got the bonded tables including the table_b2.xvg by "csg_boltzmann" -->
> "csg_call --sloppy-tables" ---> "csg_call --ia-type bond --ia-name bond ...
> gromacs table_b2.xvg". And I am using the bond(angle)-*.
pot.in as initial
> guesses for my IBI-all.
>
> The table_b1.xvg in gromacs manual has been defined such that the the r(nm),
> f(r), f'(r) are the first, second and third column of table_b2.xvg where
> f(r) is a cubic spline function in V_b(r_ij) = k*f(r_ij), If the same
> definition is applied for the table_b2.xvg obtained by the above method?
To be clear, the gromacs table format is x, f(x), -f'(x) (see gromacs
manual 4.2.14)
I am not sure what your question is! Gromacs uses cubic spline
internal to interpolate the table.
However, if you set cg.inverse.gromacs.table_bins in your xml file
small enough (you had something like 0.002), then there isn't much to
interpolate.
> What is the unit of f(r)?
KJ/mol (gromacs energy units)
> What is the unit of each column in table_b2.xvg in VOTCA?
KJ/mol/nm (gromacs force units)
>
> And would you please explain table_b2-1-3.png figure?
Not sure what there is to explain..the code on how the third column is
calculated is here:
https://github.com/votca/csg/blob/master/share/scripts/inverse/table_to_xvg.pl#L95
Christoph
> Thank you very much.
> Regards,
> Alex
>
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Christoph Junghans
Web:
http://www.compphys.de