Hi Chris,
I fully agree with your analysis about the effect of non-bonded
interactions that accelerate the collapse when the layer of vacuum
around the system is thin. I also observed that it is way faster to
reach equilibrium density in this case.
Ciao,
Patrick
Le 23/03/2011 21:06, chris.ne
Thanks Patrick and Andre!
We repeated this with a few box sizes just to get a quick handle on
it. The equilibrium volume is about 64 nm^3. If we start with a volume
of 1000 nm^3 then the overall box does not collapse at all within 200
ps of NPT Langevin dynamics at 1 atm.If we start with a
Hi Chris,
recently one of my students made a mistake during the model system assembling,
setting the initial volume to a value three times larger than expected
by the density.
after 1 microsecond (coarse grained MD, of course) there were droplets
and vacuum
between them, and the volume did not sh
Hi Chris,
I experienced the same kind of thing. In the process of building a box
of liquid (organic solvent), at some point I wanted to get rid of a
layer of vacuum around my system. So for shrinking the box I used
similar settings as you and found also that the collapse was going
slower than
Dear users:
I recently came across a system that was composed of tip4p water vapor
droplets separated by vacuum. This system is what you might get if you
did a NVT simulation of water with a box that was 10 times too large
for the number of water molecules.
I was surprised to see that thi
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