You mentioned "First, have a look at your ACI-ACI.dist.tgt again, this 
distribution 
doesn't go to one* hence the potential doesn't go to 0 for large r*. "

RDF goes to 0 due to the fact that the system is heterogenous. However, my 
potentials goes to 0 which is correct.

Steven

W dniu poniedziałek, 15 lipca 2013 21:27:20 UTC+1 użytkownik Christoph 
Junghans napisał:
>
> 2013/7/15  <[email protected] <javascript:>>: 
> > 
> > 
> > W dniu poniedziałek, 15 lipca 2013 21:09:27 UTC+1 użytkownik 
> > [email protected] napisał: 
> >> 
> >> Thank you for this. For heterogenous system RDF does not go to 1 but to 
> 0. 
> >> In this case I guess I need thousands of iterations... The system input 
> are 
> >> 15 potentials which makes it so complicated. 
> >> 
> >> Steven 
> > 
> > 
> > And to be clear: My potentials goes o zero at large r. 
> What do you mean? 
>
> > 
> > Steven 
> > 
> >> 
> >> 
> >> W dniu poniedziałek, 15 lipca 2013 17:44:46 UTC+1 użytkownik Christoph 
> >> Junghans napisał: 
> >>> 
> >>> 2013/7/15  <[email protected]>: 
> >>> > Votca is definitely wrong. If you take the example of maximum of my 
> >>> > ACI-ACI.dist.tgt the maximum corresponds to 65.555. The potential at 
> >>> > this 
> >>> > point should be: W = -2.49435*ln(65.55) = -10.433 and in my 
> >>> > ACI-ACI.dist.pot 
> >>> > the value corresponds to -16.1 - it is a huge difference and that is 
> >>> > why my 
> >>> > further distributions are so huge.... 
> >>> No, Votca is 100% correct, and does what it is supposed to do. 
> >>> 
> >>> First, have a look at your ACI-ACI.dist.tgt again, this distribution 
> >>> doesn't go to one hence the potential doesn't go to 0 for large r. 
> >>> And that is mainly the reason why VOTCA cannot handle it, 
> >>> ACI-ACI.dist.tgt is not a common rdf! 
> >>> You will have to provide an initial guess (pot.in) to make it work. 
> >>> (Please also read my email from July 10th again.) 
> >>> 
> >>> Second, VOTCA does exactly what it is supposed to do. Go into gnuplot 
> and 
> >>> run: 
> >>> p [0:3][-20:5] "ACI-ACI.dist.tgt" u 1:(-2.49435*log($2)-5.7) w l, 
> >>> "ACI-ACI.pot.cur" w l 
> >>> Except for some small deviations, which come from the cubic spline 
> >>> interpolation, there is no difference in the curves. 
> >>> As Victor said before, VOTCA shifts the potential to be zero at the 
> >>> cutoff -> -10.433 - 5.7 = -16.1. This shift of 5.7 makes no difference 
> >>> for the thermodynamics however. 
> >>> 
> >>> Third, even pot.new is correct. Run 
> >>> $ paste ACI-ACI.dist.new <(sed '/^#/d' ACI-ACI.dist.tgt) <(sed '/^#/d' 
> >>> ACI-ACI.pot.cur) > ACI-ACI.temp 
> >>> to generate a temp file. 
> >>> And go into gnuplot and plot: 
> >>> p [0:3][-20:5] "ACI-ACI.temp" u 1:(2.49435*log($2/$5)+$8-16.1) w l, 
> >>> "ACI-ACI.pot.new" w l 
> >>> There is basically no difference in the curves. 
> >>> 
> >>> Conclusion: 
> >>> - check your distributions again 
> >>> - provide pot.in for the interaction, which don't have a "common" rdf 
> >>> (meaning which doesn't go to 1) 
> >>> 
> >>> Christoph 
> >>> 
> >>> 
> >>> > 
> >>> > 
> >>> > 
> >>> > 
> >>> > W dniu poniedziałek, 15 lipca 2013 12:59:40 UTC+1 użytkownik 
> >>> > [email protected] napisał: 
> >>> >> 
> >>> >> 
> >>> >> 
> >>> >> W dniu poniedziałek, 15 lipca 2013 12:42:37 UTC+1 użytkownik Victor 
> >>> >> Rühle 
> >>> >> napisał: 
> >>> >>> 
> >>> >>> Dear Steven, 
> >>> >>> 
> >>> >>> provided the same kBT was used, I can think of two issues which 
> might 
> >>> >>> lead to these differences 
> >>> >>> 
> >>> >>> 1) votca can shift the potential, but the shape should match. That 
> >>> >>> can in 
> >>> >>> particular happen if you cut the rdf in a region where there are 
> >>> >>> still 
> >>> >>> modulations. 
> >>> >>> 2) What type of potential are you lookin at? For bonds and angles, 
> >>> >>> there 
> >>> >>> is indeed a normalization necessary, see 
> >>> >>> 
> >>> >>> 
> >>> >>> http://dx.doi.org/10.1002/(SICI)1521-4044(199802)49:2/3
> <61::AID-APOL61>3.0.CO;2-V 
> >>> >> 
> >>> >> 
> >>> >> Thank you. I am looking at the nonbonded interactions only. The 
> shape 
> >>> >> of 
> >>> >> the potential matches but the minima is lower than from my 
> calulation. 
> >>> >> There 
> >>> >> is no normalization for non bonded so this is weird. I cut it at 
> the 
> >>> >> begining as there were very small values and Votca was not able to 
> >>> >> extrapolate it properly. 
> >>> >> 
> >>> >>> 
> >>> >>> 
> >>> >>> Your second point indeed sounds a bit weired. Could you please 
> post 
> >>> >>> these 
> >>> >>> few curves to help debugging (i.e. the <name>.pot.cur, 
> <name>.pot.new 
> >>> >>> <name>.dist.tgt <name>.dist.new of the iteration 1 folder)? 
> >>> >>> 
> >>> >>> Victor 
> >>> >> 
> >>> >> 
> >>> >> Please, see attached. 
> >>> >> 
> >>> >> 
> >>> >>> 
> >>> >>> 
> >>> >>> 
> >>> >>> 2013/7/15 <[email protected]> 
> >>> >>>> 
> >>> >>>> Dear Votca Users, 
> >>> >>>> 
> >>> >>>> I have to issues with IBI: 
> >>> >>>> 
> >>> >>>> 1) I took one my ditributions and calculated on my own potential 
> W= 
> >>> >>>> -kBT 
> >>> >>>> ln(RDF) and I got different potential than Votca provide me. For 
> >>> >>>> instance 
> >>> >>>> lets calculate the potential minimum for the distribution maximum 
> of 
> >>> >>>> 162. 
> >>> >>>> Pot = -.249435*ln(164) = -12.69. The minimum of Votca potential 
> >>> >>>> corresponds 
> >>> >>>> to approximately -16 kJ/mol. Where I missed something? is it 
> somehow 
> >>> >>>> normalized? 
> >>> >>>> 
> >>> >>>> 2) After 1st iteration my distribution was much higher than the 
> >>> >>>> target 
> >>> >>>> one so I guess the potential should decrease but apparently the 
> new 
> >>> >>>> potential has deeper minima so the next distribution has a even 
> >>> >>>> higer 
> >>> >>>> distribution. Could anyone please explain me this? 
> >>> >>>> 
> >>> >>>> Steven 
> >>> >>>> 
> >>> >>>> 
> >>> >>>> -- 
> >>> >>>> You received this message because you are subscribed to the 
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>
> >>> >>>> 
> >>> >>>> 
> >>> >>> 
> >>> >>> 
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> >>> > 
> >>> > 
> >>> 
> >>> 
> >>> 
> >>> -- 
> >>> Christoph Junghans 
> >>> Web: http://www.compphys.de 
> > 
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> > 
>
>
>
> -- 
> Christoph Junghans 
> Web: http://www.compphys.de 
>

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