Dear gmx users,

I posted a couple of weeks ago with regards to correctly using umbrella 
sampling and the WHAM on atomistic transmembrane proteins with a reaction 
coordinate as a function of interhelical distance. I have a single TM dimer, 
but with a different transmembrane domain face at the helix-helix interface. 

What did I conclude from the replies? Correct calculation of the differences in 
free energy is taken by normalizing to zero at the plateau (flat) of the graph 
i.e., where your PMF graph (after g_wham) flattens out you apply the -zprof0 at 
this point, before calculating the difference between of each system. 
 
The problem I face is that this occurs around 6.8 - 7.5nm along the reaction 
coordinate. And, applying a umbrella window every half angstrom has made this 
extremely computationally expensive. However, I have persisted, and I have all 
my graphs, and I have a plateau on all of them. Yet the PMF graphs between 4 - 
7.5 nm are not yet converging or close to the same sampled energy, even though 
all four systems are identical in amino acid composition. Each window has ran 
for up to 40 ns. 

So when I normalise, depending on where I normalise I will get massively 
different difference in free energies. 

I have tried the strategy of taking the windows of a particular systems at 4.5 
nm to 7.5 nm along the reaction coordinate (where there is no short range 
interaction), and applying those windows into the other three systems. This 
brings their region of plateau a lot closer together, whilst preserving the 
windows and the convergence of the region along the reaction coordinate where 
there are close-range forces in play (converges 0.8 nm - 4.5 nm).

Alternatively, could I make the assumption that as their amino acid composition 
is identical across all four systems, I can normalise where each of the four 
graphs finish converging (around 4.5 nm)? 

I would really appreciate any advice from someone who has insight on this 
issue. I have looked through many journals and founds lots of entries where 
they just stop at 2.0 nm with no plateau, yet I haven't found a single WHAM of 
reconstructing umbrella windows where they normalise at the plateau. I have 
also contacted a few authors of journals with regards to why they cut off at 2 
nm. None of them took into consideration that their PMF graphs were still 
raising. 

Many thanks
Anthony 
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