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Date: Sat, 5 Aug 2000 17:15:46 +0700 (GMT+0700)
From: Teerakiat Kerdcharoen  <sctkc@mucc.mahidol.ac.th>
To: "Shobe, Dave" <dshobe@sud-chemieinc.com>
cc: "'CCL'" <chemistry@ccl.net>
Subject: Re: CCL:TM force fields - questions
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Hi,
  I partly agree that it is possible to implement more sophisticated
MM force field to represent TM-Ligand interactions and if you look
back to 1990 and before there have been a lot of efforts to
model these stuffs. My point is that much efforts have been done
but less results and success have been achieved. Current attempts
therefore lies hope with something like QM/MM method. You don't
need to model the chemistry of difficult thing with classical
mechanics like MM, instead do it with quantum mechanics. In
such aspect, less efforts have been done but surpringly with
great results.
take care,
Teerakiat



On Thu, 3 Aug 2000, Shobe, Dave wrote:
> I'm not an expert in molecular mechanics, but I've been following this
> discussion and here's my $.02:
> 
> The fact that M-L1 bond lengths vary according to the identity and placement
> of the other ligands does not mean that molecular mechanics (MM) is
> impossible for transiton metal complexes, only that a decent
> parameterization would be much more complicated than for p-block elements.
> It may mean that MM software that was designed for organic molecules will be
> unable to accurately predict metal complex geometries without major
> revisions--that it's not just a matter of defining parameters for new atom
> types, since the factors influencing the geometry are quite different.  On
> the other hand, even from a "pure science" point of view, I think that a
> decent MM algorithm/parameterization for transition metal complexes would be
> a worthwhile and interesting goal.

------------------------------------------------------------------------
Teerakiat Kerdcharoen, Ph.D.
Profession:   University Lecturer
Address:      Department of Physics, Faculty of Science
              Mahidol University, Bangkok 10400
Office Phone: (66)(2) 2461381      FAX  (66)(2) 2461381
Home Phone:   (66)(2) 5893099      FAX  (66)(2) 9547395
Mobile:       (66)(2) 9548083 and press 1 (PCT)     
              (66)(1) 8023236 (GSM)
Homepage:     http://einstein.sc.mahidol.ac.th/teerakiat
Research:     Computer Simulation / Computational Nanotechnology
------------------------------------------------------------------------


From chemistry-request@server.ccl.net  Sat Aug  5 00:21:18 2000
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From chemistry-request@server.ccl.net  Sat Aug  5 00:56:18 2000
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From: "Rolf Claessen" <postmaster@claessen.net>
To: "CCL" <chemistry@ccl.net>
Subject: Protein Modeling Software for RS6000?
Date: Sat, 5 Aug 2000 00:55:17 -0400
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Dear Colleagues,

I am looking for protein/peptide modeling software for the RS6000 computer
running AIX. Polymer modeling capability would be a plus. Any
recommendations?

Regards,
Rolf Claessen

http://www.claessen.net



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From: Patrick Bultinck <Patrick.Bultinck@rug.ac.be>
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Subject: mixing entropies for a molecule with multiple minima (corr.)
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Dear all,

There has been a little confusion on the question I raised, because I 
jumped to DS° calculations too rapidly (some DX° notations should have 
been X°). So here is the corrected version :

>I would like to calculate thermodynamical parameters (H°, S°
>and G°) for an ensemble of conformations of a molecule. H° etc. can
>easily be calculated for each conformation by calculating the hessian. G°
>is also easily calculated of course. Using Boltzmann's law, one can
>calculate the mole fractions of each conformation you would have for one
>mole of the molecule. H° is easily calculated for the ensemble using the
>individual mole fractions and H° values for each conformation. S° also in
>first approximation, but... should S° not be augmented with a mixing
>entropy term because you are mixing different conformations, which you all
>treat separately as ideal gases ? I think you would need to add a term
>S°(mix)=sum(x_i*ln(x_i)), where x_i is the mole fraction for conformation
>i. Since you treat them as ideal gases, nothing changes in H° for the
>ensemble (they do not interact). Using the mixing-corrected S°, a new G°
>can be calculated.
>
>So I am using the following steps to calculate G° for an ensemble of
>conformations of the same molecule :
>- Calculate H°, S° and G° for each conformation separately
>- Correct where necessary for chiral degeneracy of each conformation, and
>obtain (for some conformations) chiral corrected values (not every ab
>initio program does this on the fly).
>- Calculate Boltzmann determined occupations for all conformations.
>- Calculate H° for the ensemble of conformations, as well as S° from
>individual H° and S° values of all conformations
>- Correct S° with a mixing term, accounting for the fact that each
>conformation is an ideal gas, and that mixing ideal gases brings about a
>mixing entropy.
>- Calculate a new G° value from H° and the corrected S° value.
>
>In my opinion, only then can I calculate the DG° value in a reaction :
>metal + ligand -> complex.
>
>I would very much appreciate your opinions on this. I am not ignorant in
>thermodynamics, but I would like to have more experienced people to comment
>on my way to calculate G° for an ensemble of conformations of the same
>molecule. Especially for the fact that Boltzmann is used to calculate mole
>fractions for each conformation, based on individual values for each
>conformation, and that then later on, a term is added to S° which can only
>be calculated for an ensemble (but to calculate S_mix, you need the mole
>fractions first)...
>
>I think the method I suggest might be correct, since not including 
S(mix) terms for the ligand in two reactions sometimes yields crazy 
results, e.g. entropically more favourable formation of 6-membered ring 
complex than a 5-membered ring complex starting from two different 
chelating ligands (ethylenediamine and 1,3-propanediamine).

>Thanks,
>
>Patrick Bultinck
>Ghent University
>Belgium







