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Subject: Re: BSSE in calc. of activation energies? 
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Dear Kalju,

First of all, my apologies for the late reply. 

I think that your way to correct for BSSE is correct, assuming at least
that BSSE is only important *between* (and not within) A and B, as it is
in my ArHF example below.  If you would calculate your energy difference 
simply as:

E_act = E(TS,TS_basis_in_TS_geometry)-E(RC,RC_basis_in_RC_geometry)

then you would not correct for BSSE at all! 

Assuming the BSSE within the monomers can be neglected, you can compare with 
a diatomic AB (like He2, for example). In this case, you also have to correct 
for BSSE at each individual point of the potential energy curve.  Simply 
substracting two AB dimer energies does not produce a BSSE-free energy 
difference, since the uncorrected potential energy curve will be distorted. 
Also in this case, for each different interatomic distance the ghost orbitals 
are at different geometrical positions.

As another example:
For ArHF, which has 2 linear minima and a T-shaped TS, the correct way to 
compute the stationary points would be, in my opinion, to substract from 
the dimer energy the Ar and HF energies computed in the ArHF basis set, and 
you would do this for the 2 different minima (Ar...HF and Ar...FH), as well 
as for the TS. The barrier height is then the difference between the minimum 
and TS interaction energy. This of course assumes that the BSSE within HF 
can be neglected. For this example, I can reference 2 papers (I must confess 
I am on the author list of both): JCP 107, 2451 (1997) and Adv. Quant. Chem. 
31, 105, 1999. You already mentioned the review article by van Duijneveldt 
et al.

I hope this answers your question,

Best regards,

Tanja

-- 
  ====================================================================
     Tanja van Mourik                                                
                                      phone                               
     University College London        work:   +44 (0)171-504-4665   
     Christopher Ingold Laboratories  home:   +44 (0)1895-259-312    
     20 Gordon Street                 e-mail                         
     London WC1H 0AJ                  work: T.vanMourik@ucl.ac.uk 
     United Kingdom                   home: tanja@netcomuk.co.uk     
  ====================================================================

> Dear CCLers,
> 
> I realize there has been some controversy about basis set
> superposition error (BSSE), and that the current consensus
> favors the view that full counterpoise procedure (CP) of
> Boys and Bernardini is a good way to correct for BSSE.
> (e.g. van Duijneveldt et. al. in Chem. Rev, 1994, 94, 1873-1885)
> 
> My question concerns application of BSSE correction via CP
> to bimolecular reactions. Let's take gas phase SN2
> displacement as an example. Here we have a two reactants, A and B,
> forming first a bimolecular "reactants complex" (RC), followed by
> transition state (TS):
>           A + B -> (A...B)[RC] -> A-B[TS]
> The activation barrier can be defined as an energy difference
> between TS and RC. What is the correct way to calculate this
> energy difference? (Assuming Born-Oppenheimer approximation,
> and dealing with size-consistent methods, e.g. HF level of theory)
> 
> My own answer would be:
>  If one accepts a view that energies of both RC and TS
>  (relative to isolated reactants) are affected by BSSE,
>  one should correct both according to the CP scheme, and now:
>  E_act = E(TS,TS_basis_in_TS_geometry)-E(RC,RC_basis_in_RC_geometry)-
>         E(A,TS_basis_in_TS_geometry) -E(B,TS_basis_in_TS_geometry)+
>         E(A,RC_basis_in_RC_geometry) +E(B,RC_basis_in_RC_geometry)
> 
>  Obviously, the number of basis functions in TS_basis and RC_basis
>  is the same, but the geometrical position of ghost orbitals relative
>  to partner molecule are different in TS_geometry and RC_geometry.
>  So, the last four terms do not cancel out.
> 
> This seems a right way to account for BSSE, but the above method
> was quoted as "misinterpretation of the BSSE concept" by Dr. J. A. Sordo
> in "Comment on "Ab initio investigation of internal rotation in the
> ethylene-sulfur dioxide dimer"" (J. Chem. Phys., 106(14), 6204).
> 
> Could somebody kindly explain me how do I misinterpret the BSSE
> concept here? Or do we need to be concerned about BSSE when
> calculating ab initio activation barriers?
> 
> Thanks a lot, Kalju
> 
> P.S. I will summarize your responses.
> 
> P.S.2. Happy Valentine's Day!
> 
> ******************************************************************
> Kalju Kahn				kalju@bioorganic.ucsb.edu
> Chemistry Department			tel: (805)-893-7158
> University of California Santa Barbara
> Santa Barbara, CA 93106
> ##################################################################
> 



From chemistry-request@www.ccl.net  Thu Feb 25 09:53:37 1999
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From: "Gregory A. Landrum" <landrum@foreman.ac.rwth-aachen.de>
To: chemistry@www.ccl.net
Subject: Re: CCL:Summary: AMD-K6/linux for G98
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Normally I stay silent on these things, but this comment was just a bit
too indicative of general "benchmark abuse".

> For pinene using DFT/B3LYP with large basis sets, for
>example, the machine i bought for $11,000 was faster than a Cray T3E-600
>with 4 processors and only 15% slower than a Cray T3E-1200 with 4
>processors, both running parallel Gaussian 94. (The G94 calculations were
>done by Sosa and Frisch, so were probably pretty well optimized for the
>machine, see last July 15 number of J. Comput. Chem. Sosa et al. Vol 19,
>p. 1053). I haven't priced those machines but they must be >$100k. If you
>want to benchmark against one of your own machines, Pulay would be happy
>to do some calculations for you.

The comparison here is *completely* invalid.  If you want to compare
the speed of machines, you must be running the same program.  In this
case, a highly-optimized DFT implementation (the one from Pulay) is being
compared to an implementation which can charitably be called "not so
great", this does not say a single thing about the relative speeds of the
computers running those programs.  

Having Pulay do a benchmark for you would be altering two variables at the
same time:
 (a) the hardware
 (b) the software
it is impossible to decouple the effects of the two changes.
One more time, for good measure:
If you want reliable benchmarks of *hardware* performance, you must
compare the same programs on the different hardware.

-greg

-- 
---------------------
Dr. Greg Landrum  (landrum@foreman.ac.rwth-aachen.de)
Institute of Inorganic Chemistry
Aachen University of Technology
Prof.-Pirlet-Str. 1, D-52074 Aachen, Germany
Phone: 049-241-80-7004
Fax: 049-241-8888-288



From chemistry-request@www.ccl.net  Thu Feb 25 12:07:00 1999
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Reply-To: <xiaomei_yang@usa.net>
From: "Xiaomei Yang" <xiaomei_yang@usa.net>
To: <chemistry@www.ccl.net>
Subject: FW: Biological relevance of aluminium
Date: Thu, 25 Feb 1999 12:09:45 -0500
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-----Original Message-----
From: Xiaomei Yang [mailto:xiaomei_yang@usa.net] 
Sent: Wednesday, February 24, 1999 11:13 PM
To: chaudash@aston.ac.uk
Subject: RE: Biological relevance of aluminium


Hi there,

I happen to be reading a book titled,

"metals in biological systems", 1992 by M. J. Kendrick, etal. 

that may give you some information about aluminum in biological systems
(chap 12). There is reportedly an accumulation of Al in the brains of
patients with several neurological disorders, like Alzheimer's disease,
Parkinson's disease, dialysis dementia. You could get more information
from the refs listed, for an example,

Crapper, D. R.; Dalton, A. J.; Krishnan, S. S. Science 1973, 180, 511.

Xiaomei


From chemistry-request@www.ccl.net  Fri Feb 26 06:40:32 1999
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Dear Keith,

On Thu, 25 Feb 1999, Keith Refson wrote:

> 
> Is 0.14eV good or bad?  The reason I ask will become apparent if you
> read
> 
> D. R. Hamman, Phys. Rev. B 55(16) R10157-10160 (1997)
> 
> In this paper Hamman compares the sublimation energies of Ice with
> various functionals. (Although his claimed experimental value is a bit 
> suspect at 0.58eV.  I thought is was 0.491).
> 

n the case of Hé2 dimer BP gives a dimerization
energy of about 4.7 kcal/mol with a TZVP2 basis and a bit lower
elergy with bases containing diffuse and pllarization functions. This
matches well with recent experimental estimates of about 4.7 p.m. 0.3
kcal/mol. Ice is more hard example of course, and I agree that
an error of about 0.14 eV (about 3 kcal/mol) sounds less encouraging...

I personally have not tried to test various Exc on ice, this may be a very good
idea by the way to do!

        Best wishes,

      Emil Proynov




From chemistry-request@www.ccl.net  Fri Feb 26 12:27:57 1999
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To: chemistry@www.ccl.net
Subject: HELP: G98 Freq job dies with segmentation fault
Date: Fri, 26 Feb 1999 12:27:59 EST
From: Vijay Gupta <vgupta@MIT.EDU>






Hi ! 

I have a geometry optimization followed by a frequency job for a molecule
which is close to linear. I am using Gaussian 98, Revision A.5 running on 
an HP workstation (HPUX 10.20).

The job runs fine using G94. The same job using G98 optimizes the geometry
but dies during the frequency calculations. I am using the internal redundant
coordinates during geom opt. Since the geometry optimization proceeds without
any problems, I assume that the geometry specification is not a problem. 
The frequency job calculates the frequencies and the partition functions and 
then mysteriously dies giving a "Segmentation Fault" error.

The only difference I can see is that in G98 geom opt output, there are some 
extra angles which appear such as :

 A13   L(2,1,4,7,-1)         179.9891         estimate D2E/DX2             
 A14   L(2,1,4,7,-2)         180.0002         estimate D2E/DX2            

The angle A14 get optimized to a value above 180 degrees and that might be 
causing the problem in the Frequency analysis.

Does anybody know what the "L" stands for here?  Has anybody else experienced 
similar problems? 

I sent an e-mail to Gaussian but have not received any reply.

I will summarize all the replies for the list.

Thanks
Vijay Gupta

========================================================================
Vijay Gupta                                     E-mail: vgupta@mit.edu
Department of Chemical Engineering             
Massachusetts Institute of Technology          
Cambridge, MA 02139
========================================================================



From chemistry-request@www.ccl.net  Fri Feb 26 20:27:33 1999
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Srs:

I need some information about the procces to make sodium bisulfite.  The 
kinethics, the basic equipment and all your cant send me to my e-mail : 
betafernando@hotmail.com

Thanks a lot

______________________________________________________
Get Your Private, Free Email at http://www.hotmail.com


From chemistry-request@www.ccl.net  Sat Feb 27 19:36:17 1999
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Date: Sat, 27 Feb 1999 19:36:14 -0500 (EST)
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To: chemistry@www.ccl.net
Subject: IR INTENSITIES


1999 Feb 26

I have a question about calculating the relative intensities of IR vibrations.
Let me say at the outset that my interest here is to *illustrate* in a simple
way how intensities can be calc from the change in dipole moment
accompanying the normal-mode vibration; I know there are sophisticated
algorithms for calculating the intensity of IR bands. I just want to show
how, in principle, one might get relative intensities in a conceptually
simple way.

The intensity of a normal-mode vibration is approximately

                         I = k(dm/dq)**2

where
     k is a proportionality constant (we are interested in _relative_
     intensities)
     m = dipole moment
     q = a geometric parameter like bond length

Approximating the derivative as the ratio of finite increments enables us
to readily calculate relative intensities for the single mode of diatomic
molecules:

                       I = k(delta m/delta q)**2

Thus for H-F and HCl, using HF/6-31G* calcs:
    H-F   r(0.9109=r-equil), m = 1.9719 D; r(0.9209), m = 1.9897
         I = k(0.0178/0.01)**2 = 3.17k

    H-Cl  r(1.2662=r-equil), m = 1.5017 D; r(1.2762), m = 1.5081
         I = k(0.0064/0.01)**2 = 0.41k

   Intensity ratio, I(HF)/I(HCl) = 3.17/0.41 = 7.7

 A calc using Gaussian 98 gives an intensity ratio of 141.5/24.3 = 5.8
 Fine.
-------------
QUESTION:
Suppose we have, say H2O, and want to calc the relative intensities of
the asym and the sym stretching modes. In principle we can distort the geom
a little (as for H-F and H-Cl, above) and calc the change in dipole moment,
delta m. But what do we take as delta q when there is not just *one* simple
geometric parameter like r=(H--X)?  I suppose either q is composite, or the
expression for I has several terms.


                   O
                 /    \
               H       H

          Thanks
            E. Lewars
==================

