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From: "Adrian Radomir Jaszewski" <ADRIAN@WCHUWR.CHEM.UNI.WROC.PL>
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Subject:       EPR-2 and EPR-3 basis sets
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Dear CCLers,

I know that EPR-2 basis set has been published in 'Recent Advances
in Density Functional Methods' by Vincenzo Barone (edited by
D. P. Chong); World Scientific, Singapore, 1995. Unfortunately, 
I haven't an access to this book.
Vincenzo Barone has also published exponents and contraction
 coefficients of the EPR-3 basis set for hydrogen and carbon atom in 
J.Chem.Phys. 105 (24), 1996, p.11060. In this paper he gives 
additional exponents of diffuse s functions for non-hydrogen 
atoms in the EPR-2 basis set.

I would like to know all exponents and contraction coefficient of the 
EPR-2 and EPR-3 basis sets for hydrogen, carbon, nitrogen and oxygen 
atoms (with exponents of diffuse functions).
I will be very grateful for any information on this theme.

Best regards, Adrain

===============================================
Adrian R. Jaszewski
Faculty of Chemistry
UNIVERSITY OF WROCLAW
14 Joliot-Curie St.
50-383 Wroclaw
Poland
e-mail: adrian@wchuwr.chem.uni.wroc.pl
================================================ 

From chemistry-request@www.ccl.net  Tue Dec 15 09:49:42 1998
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Date: Tue, 15 Dec 1998 15:49:12 +0100 (MEZ)
From: "Jerry C.C. Chan" <chan@uni-muenster.de>
To: CHEMISTRY@www.ccl.net
Subject: electric field gradient unit
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Dear CClers,

In an old article [C. B. Harris, Inorg. Chem., vol 7, 1517 (1968)] the
electric field gradient at the Co nucleus of (C5H5)2CoClO4 is reported as
qzz = 5.85 x 10^15 esu/cm^3.  Could anyone tell me how I can convert this
quantity to the quadrupole coupling constant, e^2Qqzz, in MHz?  The
quadrupole moment of 59Co is 0.404 x 10^28 m^2.

Many thanks,
Jerry

******************************************************************
* Jerry Chun Chung CHAN                     chan@uni-muenster.de *
* Universitaet Muenster	                phone: 0049-251-83-29156 *
* Institut fuer Physikalische Chemie    fax:   0049-251-83-29159 *
* Schlossplatz 4-7						 *
* D-48149 Muenster						 *
* Germany							 *
******************************************************************


From chemistry-request@www.ccl.net  Tue Dec 15 12:57:55 1998
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Date: Tue, 15 Dec 1998 12:57:51 -0500 (EST)
From: "E. Lewars" <elewars@alchemy.chem.utoronto.ca>
Message-Id: <199812151757.MAA02387@alchemy.chem.utoronto.ca>
To: chemistry@www.ccl.net
Subject: CALCULATING A RATE COSTANT


Tued 1998 Dec 15

Subject: Calculating rate constant

Hello,
Has anyone any suggestions for a fairly easy way to calculate a rate constant
using Gaussian? I want to avoid the intricacies of RRKM theory and just get
a k_rate accurate to within a factor of, say, 10. For example, consider

                      HNC   --->   HCN

At some temp T  HNC in, say, the gas phase (or nonpolar solvent?) has a
certain halflife (=ln2/k_r). It's easy to calculate a good number for the
activation energy, but what's a simple way to estimate a realistic k_r (and
thus t_1/2)?

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

From chemistry-request@www.ccl.net  Tue Dec 15 13:17:15 1998
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On Tue, 15 Dec 1998 15:49:12 +0100 (MEZ) Jerry wrote:


> Dear CClers,
>
> In an old article [C. B. Harris, Inorg. Chem., vol 7, 1517 (1968)] the
> electric field gradient at the Co nucleus of (C5H5)2CoClO4 is reported as
> qzz = 5.85 x 10^15 esu/cm^3.  Could anyone tell me how I can convert this
> quantity to the quadrupole coupling constant, e^2Qqzz, in MHz?  The
> quadrupole moment of 59Co is 0.404 x 10^28 m^2.
>
> Many thanks,
> Jerry
>
> ******************************************************************
> * Jerry Chun Chung CHAN                     chan@uni-muenster.de *
> * Universitaet Muenster                 phone: 0049-251-83-29156 *
> * Institut fuer Physikalische Chemie    fax:   0049-251-83-29159 *
> * Schlossplatz 4-7                                               *
> * D-48149 Muenster                                               *
> * Germany                                                        *
> ******************************************************************
>


Dear Jerry,

Please, notice that the whole expression for the nuclear
quadrupolar coupling constant (NQCC) is

X = e**2Qq/h    (in frequency units)

where

h is Planck's constant (= 6.6260755 x 10E-34 J sec.),
e is the electron charge (= 1.602188 x 10E-19 Coul =
= 4.803242 x 10E-10 ESU),
eQ is the nuclear electric quadrupole moment, and
eq is the electric field gradient (EFG).

It should be noted that your "qzz" (the largest principal
component of the diagonalized EFG tensor) is already
"eq" in the above expression.

Having all these data into account, you will be able to
easily convert the EFG into the NQCC tensor (in MHz)
by applying the following conversion factor:

1 a.u. of qzz = e**(-1)a_o**(-2)E_h =
= 9.71736 x 10E21 V m-2 =
= 3.24136 x 1oE15 esu cm-3 (4 pi epsilon_o)**(-1)

More details about the quantities of your interest and
their conversion can be found in J. Chem. Phys. 1998,
109, 7176-7184.

Hope it helps,

Maricel


****************************************************

Dr. Maricel Torrent, Research Associate

* Present address:
Cherry L. Emerson Center for Scientific Computation
and Department of Chemistry, Emory University,
Atwood Hall, 1515 Pierce Drive,
Atlanta, Georgia 30322, USA
Phone:  +1-404-727-6634
Fax:      +1-404-727-7412
E-mail: maricel@euch4e.chem.emory.edu

* Private address:
765-5 Houston Mill Road, N.E.
Atlanta, Georgia 30329, USA
Phone:  +1-404-325-1011

****************************************************



From chemistry-request@www.ccl.net  Tue Dec 15 16:59:06 1998
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Date: Tue, 15 Dec 1998 16:54:33 -0500 (EST)
From: Qiang Cui <qiang@tammy.harvard.edu>
To: "E. Lewars" <elewars@alchemy.chem.utoronto.ca>
cc: CHEMISTRY@www.ccl.net
Subject: Re: CCL:G:CALCULATING A RATE COSTANT
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On Tue, 15 Dec 1998, E. Lewars wrote:

> Tued 1998 Dec 15
> 
> Subject: Calculating rate constant
> 
> Hello,
> Has anyone any suggestions for a fairly easy way to calculate a rate constant
> using Gaussian? I want to avoid the intricacies of RRKM theory and just get
> a k_rate accurate to within a factor of, say, 10. For example, consider
> 
>                       HNC   --->   HCN
> 
> At some temp T  HNC in, say, the gas phase (or nonpolar solvent?) has a
> certain halflife (=ln2/k_r). It's easy to calculate a good number for the
> activation energy, but what's a simple way to estimate a realistic k_r (and
> thus t_1/2)?


	First of all, you will need a reasonably accurate barrier height
and reaction coordinate. I guess u will need to push your method a little
bit to get it right for the particular HNC/HCN system, 'cause you are
breaking the triple bond and electron correlation effect should be
significant. But there should be enough data in the literature, 'cause
it's one of the favorable system for people doing quantum dynamics. Read
some paper from Prof. J. Bowman, who did CCSD(T) level PES and some
complex L2 etc. as well. 

	As to the isomeration rate constant, I guess a decent approach is
VTST with semi-classical tunneling, 'cause tunneling should be significant
for your system. You can also try the approximate instaton approach, which
appear to be rather accurate as well for tunneling splittings and rate
constant etc. Any way, POLYRATE and DOIT are the program packages for the
above two approaches, respectively. Finally, as mentioned above, if you
want to push the limit, do the quantum mechanical calculations. The paper
by Bowman and co-workers should be very useful references. 

	Good luck.


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

___________________________________________________________________________	
Qiang Cui                   
Dept. of Chem.                   _ __..-;''`--/'/ /.',-`-.
Harvard Univ.                  (`/' ` |  \ \ \\ / / / / .-'/`,_
12 Oxford St.,                /'`\ \   |  \ | \| // // / -.,/_,'-,
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From chemistry-request@www.ccl.net  Mon Dec 14 09:30:39 1998
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Subject: Re: CCL:Re: Fluorescence emission spectra calculations
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Greetings...

ZINDO has been parameterized for _spectra_ only.  If you want emission
spectra, optimize on  an excited state with CI and AM1 or PM3 with
Hyperchem, and then run Zindo on that geometry.  That will correspond to
emission spectra... "an absorbtion on an excited state geometry with the
oscillator strength multiplied by -1 [says emission]"

John McKelvey
NCSA


At 05:08 PM 12/13/98 +0100, you wrote:
>Dear Netters,
>
>I made attempts to calculate ground state and lowest excited state total
>energies and spectra of stilbene molecule:
>
>                             H
>                            /
>               phenyl ring-C
>                            \\
>                              C-phenyl ring
>                             /
>                            H
>
>I have calculated by using ZINDO programe in the HyperChem 5.02 package.
>In order to find the lowest total energies I have rotated the fragment:
>
>                            \\
>                              C-phenyl ring
>                             /
>                            H
>
>arround the C=C bond by 45, 90, 135 and 180 degrees.
>
>For my great suprise the conformation with rotated 180 degrees
>(see attached picture in file stilb180.bmp) possesses the lowest total
>energies for the ground (Lowest-State) and in the Next Lowest-State total
>energies. The distance between overlaping hydrogen atoms in this
>conformation is 0.1 Angstroms (all other quantum chemical programs does
>not calculate nothing if the distance between atoms is so small). 
>For example, the difference between total energies of rotated
>45 and 180 degrees conformations is unreasonable large: 309.8 kcal/mol.
>
>I think that it is the bug in the ZINDO program, but maybe it is something
>else what I do not know?
>
>Another one question rised when I have compared the total energy of
>planar stilbene molecule in the ground state calculations: -54287.3267775
>kcal/mol and Lowest-State total energy: -54286.9209102 in the ZINDO-CI
>calculations. The difference is approximately equal to 0.41 kcal/mol.
>Why it is such a difference between two total energies?
>
>Thanking your in advance.
>With best regards.
>Yours sincerely,    
>           Arvydas Tamulis 
>
>Doctor of Natural Sciences, senior research fellow 
>
>Institute of Theoretical Physics and Astronomy,
>Theoretical Molecular Electronics Research Group,
>A. Gostauto 12, Vilnius 2600, Lithuania
>e-mail: TAMULIS@ITPA.lt; WEBsite: http://www.itpa.lt/~tamulis/
>fax: +(370-2)-225361  or  +(370-2)-224694
>Phone: +(370-2)-620861 
>Home address: Didlaukio 27-40, Vilnius 2057, Lithuania
>Phone: +(370-2)-778743
>
>
>---
>Administrivia: This message is automatically appended by the mail exploder:
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From chemistry-request@www.ccl.net  Mon Dec 14 15:34:31 1998
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Pittsburgh Supercomputing Center
 Supercomputing Techniques: Parallel Processing on CRAY MPP Systems

The PSC will offer a workshop to students and researchers
associated with Pennsylvania academic institutions on

                      January 27-29, 1999
 -------------------------------------------------------------------
              REGISTRATION DEADLINE:  December 28, 1998
 -------------------------------------------------------------------

 PURPOSE:

 The purpose of this three day workshop is to introduce
 participants to parallel processing on the CRAY T3E and to explore
 more advanced topics, including message passing, performance monitoring
and
 optimization techniques.

 AGENDA:

 The first two days of this workshop have been designed to introduce
 participants to the CRAY T3E environment, compiling, debugging,
 job submission, and parallel programming concepts. 

 On the third day, more advanced topics will be covered,
 including parallel programming techniques (message passing,
 shared memory libraries), code performance and optimization strategies.

 To ensure quality training, our workshops
 incorporate both lectures and extensive hands-on lab sessions.
 Programming exercises are carefully designed to reinforce concepts and
 techniques taught in class. Our instructors have strong scientific and
 technical backgrounds and are available for individual consultation
 during lab sessions.

 In addition to the lab exercises, lab time will also be available for
 participants to optimize their own code with the help and
 supervision of our instructors.  Participants are encouraged to bring
 their own code, but not required.

 ==> A working knowledge of FORTRAN or C and UNIX is required.
 ==> Parallel computing experience is not necessary.

 REGISTRATION:

Registration fees are waived to students, professors or researchers
associated with academic institutions in the state of Pennsylvania.

Please complete and return the registration form below
by December 28, 1998 to:

 Workshop Application Committee
 ATTN: Dr. Marcela Madrid
 Pittsburgh Supercomputing Center
 4400 Fifth Avenue
 Pittsburgh, PA  15213.

 You may also apply for this workshop by sending the requested
information
 via electronic mail to workshop@psc.edu or via fax to (412/268-5832).

 HOUSING AND TRAVEL:

 Housing and travel are the responsibility of participants, but we will
 provide information on local hotels at your request. Group rates for
 local hotels are available on a first-come, first-served basis.

 For additional online information, please visit the workshop's homepage
at
 http://www.psc.edu/training/MPP_Jan99/welcome.html
 or contact the workshop coordinator at workshop@psc.edu


========================================================================
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what
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 _______________________________________________________________________
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 APPLICATION TO RECEIVE CONSIDERATION.
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From chemistry-request@www.ccl.net  Mon Dec 14 17:30:03 1998
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Date: Mon, 14 Dec 1998 23:29:25 +0100 (NFT)
From: Steven Creve <Steven.Creve@chem.kuleuven.ac.be>
To: Computational Chemistry List <chemistry@www.ccl.net>
Subject: CCL:Freed's Theorem
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Hi,

could anybody explain me in a simple way what Freed's Theorem is about?

It should state that inversion barriers can be obtained correctly through
first-order by HF wavefunctions.

Steven


--------------------------------------------------------------------------
Steven Creve                       steven.creve@chem.kuleuven.ac.be
Labo Quantumchemie
Celestijnenlaan 200F
3001-HEVERLEE                      tel: (32) (16) 32 73 93
BELGIUM                            fax: (32) (16) 32 79 92



