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Possible error in transport analysis? #55
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@orionarcher curious, I think your instincts are right that this is most likely a systematic error of some kind.
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If you are OK sharing the data also, let me know and I can take a look. |
2, 3, 4. I won't have a change to dig into the numerics until this weekend, at first glance I agree something looks off. Nothing would clearly generate the inverse relation that is appearing though. Very odd.
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For Viscosity using the Helfand method, the wrapped coordinates needs to be used. Additionally two more terms are needed for the Helfand moment. These two terms are for the particles near the boundary. The details of the two terms are provided in https://arxiv.org/pdf/cond-mat/0510445 in pg. 53 eq. (2.67)
The current code actually computes based on the Mc Quarrie's formula which is incorrect.
The text from https://arxiv.org/pdf/cond-mat/0701253 clearly mentions this. |
I am working on a benchmark of viscosity. As part of this, I am comparing viscosity values of common electrolyte solvents to references in the literature. Strangely, I am getting an inverse trend, shown below. The values are in mPa s, the only data transformation I did was to change the units from Pa s to mPa s. Reference values are on the y axis.
As an experiment, I tried comparing the calculated data against the inverse of the reference data and the trend looks much better.
Obviously, there is a lot that could be causing this on the MD side but the workflow is reasonably rigorous. The viscosity is calculated from a 2 ns production run following 1.5 ns NPT and annealing, each data point is averaged over 5 replicates, linear fit window from 0.4 ns to 1.6 ns, 9 nm nonbonded cutoff. The fact that the order of magnitude is correct and the trend is wrong is very surprising, the opposite of what I'd expect. @hmacdope, I'm curious if you have any thoughts here? I've scoured the code and can't find any mistakes.
The non-log-log plots:
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