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From: Christopher Cramer <cramer ## chem.umn.edu>
Subject: Fwd: CCL: dissociation problem in PCM model ? 
Date: Thu, 7 Jul 2005 22:13:47 -0500
To: Elmar Gerwalin <elg ## chemie.uni-kl.de>
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Elmar,

    My textbook, Essentials of Computational Chemistry, actually has a  
specific section (11.4.4  Potentials of Mean Force and Solvent  
Structure) that mentions your problem. The issue is that continuum  
models like the PCM variants involve the definition of a solute cavity,  
typically defined as roughly the union of a set of van der Waals  
spheres on all of the atoms. If you pull your solute apart, breaking a  
bond, at some point you will exceed van der Waals contact and the poor  
program has to decide what to do. It is quite unpleasant to solve the  
Poisson equation with two cavities in a dielectric continuum... If  
memory serves, PCM leaves some sort of neck between the two for awhile,  
so that there is still a single cavity, but this clearly soon becomes a  
bad approximation, since there is really solvent there. At some point,  
the program probably just delivers an error message (and a cryptic one,  
too, no doubt).

    But, if you compute the separated species individually, then there  
is no problem at all. Each has a well defined cavity and is infinitely  
far from anything but solvent. The two calculations will not agree,  
since the cavities were defined very differently.

    The only widely used continuum model that does NOT suffer from this  
discontinuity in a potential of mean force owing to cavity separation  
is the Generalized Born model, which takes atomic radii as inputs but  
does not use them to construct a formal cavity and is smooth and  
continuous over all distances.

    If you would like to try a GB model, you are welcome to employ one  
of our SMx solvation models, freely available in a variety of codes,  
including SMxGAUSS, which can either read a Gaussian output file as  
input and run as a stand-alone code, or can be driven by G03 using the  
"external" keyword. See comp.chem.umn.edu/mccdir/software.htm for full  
details.

Best regards,

Chris

Begin forwarded message:

> From: Elmar Gerwalin <elg !! chemie.uni-kl.de>
> Date: July 7, 2005 3:29:35 PM CDT
> To: CHEMISTRY !! ccl.net
> Subject: CCL: dissociation problem in PCM model ?
> Reply-To: chemistry !! ccl.net
>
> Hi,
>
> I'm trying to describe dissociation processes in some small organic  
> molecules.
> Therefore, I'm using B3LYP+SCRF(C-PCM, solvent=methanol) single point  
> jobs to get the
> solvation energy at each step. Finally, a potential energy curve E(R)  
> is my goal.
> R is the bond distance I'm interested in; e.g. a C-O, C-Cl bond or ,  
> for testing purposes
> Na-Cl.
>
> But, unfortunately, wrong asymptotic behaviour (like a "size  
> inconsistency problem") is
> observed in all cases: the "supermolecule's" solvation energy at large  
> distances (10 or 20 A)
> is differing about more than 20 kcal/mole from the sum of the  
> solvation energies of the two ions.
>
> My question is: is the problem known (references ?)? How can be it be  
> accounted for ?
> Do I have to use specific energy terms given in gaussian's output  
> and/or male a correction to them ?
>
> Any help is appreciated.
>
> Bye,
>
> Yours,
>  Elmar
>
>
> --  
> ========================================================
> Elmar Gerwalin ,   University of Kaiserslautern,Germany
>                    Dept. of Theoretical Chemistry
>                    elg !! chemie.uni-kl.de
> ========================================================
>
>
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>
>
>
>
>
--

Christopher J. Cramer
University of Minnesota
Department of Chemistry
207 Pleasant St. SE
Minneapolis, MN 55455-0431
--------------------------
Phone:  (612) 624-0859 || FAX:  (612) 626-2006
Mobile: (612) 597-5275
cramer !! pollux.chem.umn.edu
http://pollux.chem.umn.edu/~cramer
(website includes information about the textbook "Essentials
     of Computational Chemistry:  Theories and Models, 2nd Edition")


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Elmar,


   My textbook, Essentials of Computational Chemistry, actually has a
specific section (11.4.4  Potentials of Mean Force and Solvent
Structure) that mentions your problem. The issue is that continuum
models like the PCM variants involve the definition of a solute
cavity, typically defined as roughly the union of a set of van der
Waals spheres on all of the atoms. If you pull your solute apart,
breaking a bond, at some point you will exceed van der Waals contact
and the poor program has to decide what to do. It is quite unpleasant
to solve the Poisson equation with two cavities in a dielectric
continuum... If memory serves, PCM leaves some sort of neck between
the two for awhile, so that there is still a single cavity, but this
clearly soon becomes a bad approximation, since there is really
solvent there. At some point, the program probably just delivers an
error message (and a cryptic one, too, no doubt).


   But, if you compute the separated species individually, then there
is no problem at all. Each has a well defined cavity and is infinitely
far from anything but solvent. The two calculations will not agree,
since the cavities were defined very differently.


   The only widely used continuum model that does NOT suffer from this
discontinuity in a potential of mean force owing to cavity separation
is the Generalized Born model, which takes atomic radii as inputs but
does not use them to construct a formal cavity and is smooth and
continuous over all distances.


   If you would like to try a GB model, you are welcome to employ one
of our SMx solvation models, freely available in a variety of codes,
including SMxGAUSS, which can either read a Gaussian output file as
input and run as a stand-alone code, or can be driven by G03 using the
"external" keyword. See comp.chem.umn.edu/mccdir/software.htm for full
details.


Best regards,


Chris


Begin forwarded message:


<excerpt><bold><color><param>0000,0000,0000</param>From:
</color></bold>Elmar Gerwalin <<elg !! chemie.uni-kl.de>

<bold><color><param>0000,0000,0000</param>Date: </color></bold>July 7,
2005 3:29:35 PM CDT

<bold><color><param>0000,0000,0000</param>To:
</color></bold>CHEMISTRY !! ccl.net

<bold><color><param>0000,0000,0000</param>Subject: </color>CCL:
dissociation problem in PCM model ? 

<color><param>0000,0000,0000</param>Reply-To:
</color></bold>chemistry !! ccl.net


Hi,


I'm trying to describe dissociation processes in some small organic
molecules.

Therefore, I'm using B3LYP+SCRF(C-PCM, solvent=methanol) single point
jobs to get the 

solvation energy at each step. Finally, a potential energy curve E(R)
is my goal.

R is the bond distance I'm interested in; e.g. a C-O, C-Cl bond or ,
for testing purposes

Na-Cl.


But, unfortunately, wrong asymptotic behaviour (like a "size
inconsistency problem") is 

observed in all cases: the "supermolecule's" solvation energy at large
distances (10 or 20 A) 

is differing about more than 20 kcal/mole from the sum of the
solvation energies of the two ions.


My question is: is the problem known (references ?)? How can be it be
accounted for ?

Do I have to use specific energy terms given in gaussian's output
and/or male a correction to them ?


Any help is appreciated.


Bye,


Yours,

 Elmar



-- 

========================================================

Elmar Gerwalin ,   University of Kaiserslautern,Germany

                   Dept. of Theoretical Chemistry

                   elg !! chemie.uni-kl.de    

========================================================



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</excerpt>--


Christopher J. Cramer

University of Minnesota

Department of Chemistry

207 Pleasant St. SE

Minneapolis, MN 55455-0431

--------------------------

Phone:  (612) 624-0859 || FAX:  (612) 626-2006

Mobile: (612) 597-5275

cramer !! pollux.chem.umn.edu

http://pollux.chem.umn.edu/~cramer

(website includes information about the textbook "Essentials

    of Computational Chemistry:  Theories and Models, 2nd Edition")



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