> 
>>>> I am trying to avoid the long step of equilibrium as I have many systems 
>>>> corresponding to different concentrations. I was thinking if I replace a 
>>>> small number of molecule A with molecule B (the system A is very large and 
>>>> pre-equilibriumed) then I only need to apply a short time-step of NPT in 
>>>> order to let the system expand or shrink. Then I can use the new system to 
>>>> continue replacing A with B to generate a new concentration. Is this 
>>>> practical?
>>>> 
>>>> The problem is when B is slightly larger than A, I can?t insert the same 
>>>> number of B into the system. Is there way to avoid the overlapping or 
>>>> force the molecule in?
>>> You can reduce the vdW radius of atoms to *try* to force the molecules to 
>>> fit,
>>> but then all you've done is introduce bad clashes that have to be subjected 
>>> to
>>> minimization and re-equilibration.  So at that point, all you've done is 
>>> build
>>> your system in the most inefficient way possible.  By trying to avoid
>>> equilibration, you've necessitated it :)
>>> 
>>> Build the system the robust way - solute first, then solvent.  It's 
>>> ultimately
>>> less work and less prone to failure.
>>> 
>>> -Justin
>>> 
>>> -- 
>> 
>> 
>> Thank you Justin.
>> 
>> In the way solute first then solvent, I will still need to fully 
>> re-equilbrium the system, is that right? My problem is that I have about a 
>> hundred of systems, each of them will have about half a million atoms. The 
>> full equilibrium will be too time consuming. Since each systems are only 
>> slightly different in concentration (by replacing molecule A with molecule 
>> B), I am wondering if there will be a easier way to do a quick/roughly 
>> equilibrium.
> 
> Again, please don't reply to the entire digest. 

Sorry about the inconvenience, I am not very familiar with the process. Hope 
this is right now.
> 
> Neither approach avoids having re-equilibrate the system.  Your approach of 
> inserting B into an existing box of A perturbs the system and requires a new 
> equilibration.  This is especially true if you play tricks like messing with 
> vdW 
> radii to force B into small voids in A.  You need to minimize and 
> equilibrate, 
> because these are new systems.
> 
> My approach is less prone to failure and ultimately I would expect it to take 
> less time overall because you will not have instances in which the insertion 
> of 
> B into A fails and requires you to revisit those systems, change seeds, hack 
> vdW 
> radii, and potentially deal with problematic minimizations.
> 

I would like to solvate the box too, it is indeed less effort. In our approach, 
we want to have a box with a fixed number of A+B, that’s why we want to 
manually replace certain number of A with B, so that we still maintain the same 
total number of molecules but create different concentration. If I solvate the 
box with A, then the number of molecule A goes into the box will not be the 
number we want it to be. Is there ways to define the number of solvent when we 
do the gmx solvate? 

Thank you!
Shi



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