[gmx-users] Force Constants and Unit Systems
lara.bunte at yahoo.de
Fri May 18 10:40:50 CEST 2012
I have two questions left:
>If your term in question is an angle potential, then the force constant should indeed have units of energy
Could you please explain this? Why is it here consistent to have Energy as unit for a force constant?
The force constant is divided by mol. What is the reason for this? In example Energy/length^2 is the force constant, why do we consider Energy/(mol * lenght^2) ?
Thanks for helping me
----- Ursprüngliche Message -----
Von: Justin A. Lemkul <jalemkul at vt.edu>
An: Lara Bunte <lara.bunte at yahoo.de>; Discussion list for GROMACS users <gmx-users at gromacs.org>
Gesendet: 20:37 Donnerstag, 17.Mai 2012
Betreff: Re: [gmx-users] Force Constants and Unit Systems
On 5/17/12 1:33 PM, Lara Bunte wrote:
>> Therefore either they have a potential of the form 1/[Length] or they
>> weren't using the term correctly.
> But a 1/[lenght] potential, which is a coulomb potential makes no sense for
> springs, that have a quadratic potential, like V(x) = 1/2 * k * x^2 of a
> harmonic oscillator.
Perhaps you should tell us the bonded term your force constant in question applies. I don't see how this has anything to do with a Coulombic potential, as force constants are not involved. The 1/length dependence (in terms of proportionality, not literally that your energy is calculated as 1/r) is in the units, e.g. kJ/(mol nm^2) - energy is dependent upon the length of the bond, in other words, the displacement from the equilibrium value.
If your term in question is an angle potential, then the force constant should indeed have units of energy, per the manual (Table 5.5). If it is anything else, there is an error somewhere.
> So that means probably, that the writers of the paper did an error. Could
> such an error ruin my hole MD? My complete force field parametrization is out
> of this paper.
It depends on what the error is, if it exists at all. If it is a simple typographical mistake, then there's likely no harm. If there is some larger calculation error, then the force constants may be flawed. We have no way to know, as you've not said what your bonded term is or what the source of the parameters is.
The results you obtain in a simulation are only as good as the physical model itself and the assumptions it makes. If you come to find out that there is some underlying mistake in the parameterization, I would have little or no faith in the results. Whether you need to be concerned or not at this point is quit unclear.
Justin A. Lemkul, Ph.D.
Department of Biochemistry
jalemkul[at]vt.edu | (540) 231-9080
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