From chemistry-request@server.ccl.net  Mon Sep 25 01:02:10 2000
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Message-ID: <004e01c026ad$c680c760$06d3bd89@l>
Reply-To: "Kiniu WONG Kin-Yiu" <kyiwong@phy.cuhk.edu.hk>
From: "Kiniu WONG Kin-Yiu" <kyiwong@phy.cuhk.edu.hk>
To: <chemistry@ccl.net>
Subject: (summary) can CISD be tested by "stable" or "stable=opt" in Gaussian?
Date: Mon, 25 Sep 2000 13:02:08 +0800
Organization: Physics CUHK
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Dear all,

    Recently, I got the answer from the reply of official Gaussian Inc. .
Actually, once the HF wavefucntion is stabilised, then its corresponding CI
wavefunction should be stable also. So, now the question is just how we
could use the stabilised HF wavefunction to continue calculating CI energy.
Here is the reply from Gaussian:

> This job needs to be done in two steps:
>
> %chk=ozone
> #p UHF 6-31G(d) SCF=(Tight, direct) Stable=Opt MaxDisk=2GB
>
>  ozone CISD energy stable optimizaiton?
>
>   0 1
>  O
>  O                    1     1.272
>  O                    2     1.272    1     116.8
>
> --link1--
> %chk=ozone
> #p UCISD/6-31G(d) SCF=(Tight, direct) guess=read geom=allcheck
> symm=noscf
>
>
>
> Adding SYMM=NoSCF in the second step is critical, since it preserves the
> relaxing of the symmetry constraints, which is what STABLE=OPT did.
> Without it, you just get back the unoptimized wavefunction.
>
> --
> Joseph Ochterski, Ph.D
> Senior Customer Service Scientist
> help@gaussian.com
>

    Finally, I would like to thanks all who have replied me and concerning
this question! Thank you!

Regards,
Kiniu WONG Kin-Yiu
Undergraduate student
Department of Physics
The Chinese University of Hong Kong
Email: kiniu@cuhk.edu.hk  or  kyiwong@phy.cuhk.edu.hk



From chemistry-request@server.ccl.net  Mon Sep 25 01:23:47 2000
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Reply-To: "Kiniu WONG Kin-Yiu" <kiniu@cuhk.edu.hk>
From: "Kiniu WONG Kin-Yiu" <kiniu@cuhk.edu.hk>
To: <chemistry@ccl.net>
Subject: (Gaussian) any basis function for ab initio Hartree-Fock calculation could highly reduce the computation time?
Date: Mon, 25 Sep 2000 13:23:43 +0800
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Dear all,

    Since the molecules I'm now investigating needs huge computational
power, and my group still want to use ab initio Hartree-Fock caluclation to
compute it, now I'm using the basis function 6-31G(d), so is there another
basis function which could reduce the CPU time but its accuracy is still
comparable with that of 6-31G(d)??

    Recently, I've found there are ECP basis functions, such as CEP-31G,
CEP-121G and LanL2DZ etc,  could highly reduce the CPU time, but my question
is whether they are accurate? Anyone has used them before? Do they give
satisfactory results? What are the main differences between all theses ECP
functions? Moreover, the most important is: Which ECP basis function is the
best overall?? Thanks.

Regards,
Kiniu WONG Kin-Yiu
Undergraduate student
Department of Physics
The Chinese University of Hong Kong
Email: kiniu@cuhk.edu.hk  or  kyiwong@phy.cuhk.edu.hk



From chemistry-request@server.ccl.net  Mon Sep 25 09:13:52 2000
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Reply-To: "Kiniu WONG Kin-Yiu" <kyiwong@phy.cuhk.edu.hk>
From: "Kiniu WONG Kin-Yiu" <kyiwong@phy.cuhk.edu.hk>
To: <chemistry@ccl.net>
Subject: Is anion energy of every molecule MUST be LOWER than that of neutral one? Cation energy GREATER than neutral energy?
Date: Mon, 25 Sep 2000 21:14:04 +0800
Organization: Physics CUHK
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Hi all,

    I've learned we could estimate the value of HOMO eigen energy and LUMO
eigen energy by calculating the value of Ionization Energy (IE) and Electron
Affinity (EA) respectively. We could obtain HOMO = E(cation) - E(neutral)
and LUMO = E(neutral) - E(anion). So, I believe that E(cation) > E(neutral)
> E(anion).

    However, when I calculated IE and EA of molecule Alq3 (or Gaq3) by
Hartree-Fock (Gaussian 98), surprisingly the value of E(anion) > E(neutral)
with stabilised wavefunction of 6-31G(d). I don't know why. Is it just
because the upper bound of E(anion) is much higher than that of E(neutral),
so finally E(anion) > E(neutral)? Or any other reasons?

    Although, when I changed the basis function to be either 6-31+G(d)
(diffuse function special for anion) or LanL2DZ (ECP basis function) then
both give E(anion) < E(neutral), however, the computed LUMO ( E(neutral) -
E(anion) ) is much smaller than that of the experiment. How could I solve
this problem if I still use Hartree-Fock (HF) ? Any suggestions?

    Since we know HF gives us upper bound of the calculated energy, but we
don't know whether DFT gives us the upper bound or not, so my group still
prefers to use HF. Anyway, could this kind of problem be solved by DFT?
If so, why could DFT handle this kind of computation, but HF couldn't?

    Once you think details of Alq3 or Gaq3, such as their structures,
experimental or computational HOMO & LUMO, could help you answer my
question, I am very pleased to give you at once. Thanks for any help in
advance!

Regards,
Kiniu WONG Kin-Yiu
Undergraduate student
Department of Physics
The Chinese University of Hong Kong
Email: kiniu@cuhk.edu.hk  or  kyiwong@phy.cuhk.edu.hk


From chemistry-request@server.ccl.net  Mon Sep 25 11:16:54 2000
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Date: Mon, 25 Sep 2000 17:17:15 +0200 (MET DST)
From: Tomasz Borowski <borowski@chemia.uj.edu.pl>
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To: chemistry@ccl.net
Subject: Summary: EPR for TM
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Hi All!

A month ago I posed the folowing question:

Does anyone know a good review paper (book, web site etc.) considering 
EPR phenomena for Transition Metal ions and their complexes? I'm mostly
interested in the theory of it.

I've got four answers, that I give below. I'd like to thanks all these
nice people who found time to respond.

Kind regards,

Tomek Borowski


1. Yang Fann wrote: 
You may find these books useful:
Abragam, A and Bleaney, B. (1970) "Electronic paramagnetic resonance of
transition ions". Clarson Press, Oxford 

"Transition Ion Electron Paramagnetic Resonance" by J.R. Pilbrow (1990),
Clarson Press, Oxford

2. Serguei Patchkovskii wrote: 
The classical (but still one of the very best) reference is:
A. Abragam and B. Bleaney, "Electron Paramagnetic Resonance of
Transition Ions", Clarendon Press, Oxford, 1970.
 
Another very good reference is:
W. Weltner Jr. "Magnetic Atoms and Molecules", Dover, New York, 1983.

The physicist's viewpoint on EPR theory is best covered by:
J.E. Harriman, "Theoretical Foundations of Electron Spin Resonance",
Academic Press, New York, 1978 

You may also find
http://www.cobalt.chem.ucalgary.ca/ps/posters/ to be of some interest.

3. Angelo Vargas wrote:
try 
"EPR of exchange coupled systems" Bencini, Gatteschi, Springer Verlag

4. Marketa Munzarova wrote:

I think there is not a good review on these calculations (there have not
been that many), but in our recent paper on the calculations of EPR
hyperfine coupling in TM complexes (*) we have given all references known
to us. I am also aware of some literature on the calculations of g-tensors
in TM systems.
                                    
* M. Munzarova nd M. Kaupp, J. Phys. Chem. A 1999, 103, 9966-9983.


From chemistry-request@server.ccl.net  Mon Sep 25 11:42:51 2000
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References: <003701c026f2$7d884e80$09d3bd89@l>
Date: Mon, 25 Sep 2000 17:42:33 +0200
To: "Kiniu WONG Kin-Yiu" <kyiwong@phy.cuhk.edu.hk>
From: Christoph van =?iso-8859-1?Q?W=FCllen?=  <Christoph.vanWullen@tu-berlin.de>
Subject: Re: CCL:Is anion energy of every molecule MUST be LOWER than that
 of neutral one? Cation energy GREATER than neutral energy?
Cc: chemistry@ccl.net
Content-Type: text/plain; charset="us-ascii"

In principle, E(anion) must be lower then E(neutral), since otherwise
the extra electron might decide to go away: there is always the possibility
to describe the "anion" as

Neutral + electron at rest, far away

whose energy is E(neutral). (In other words, either the neutral binds another electron or it doesn't)

However, if you have localized basis functions, you cannot describe an electron far away, and hence E(anion) might be larger than E(neutral). If you enlarge the basis set, then E(anion) will either become identical to E(neutral) (in this case the neutral does not bind an electron), or E(anion) might become lower than E(neutral), in which case there is possibly an electron affinity.

Something similar holds for the cation vs. neutral energy, except that there 
is a large electrostatic term which makes it unlikely that E(cation) can be smaller than E(neutral), even in approximate calculations.

-- 
+---------------------------------+------------------------------------+
| Prof. Christoph van Wullen      | Tele-Fon   (+49) (0)30 314 27870   |
| Technische Universitat Sekr. C3 | Tele-Fax   (+49) (0)30 314 23727   |
| Strasse des 17. Juni 135        | eMail:                             |
| D-10623 Berlin, Germany         | Christoph.vanWullen@TU-Berlin.DE   |
+---------------------------------+------------------------------------+

From chemistry-request@server.ccl.net  Mon Sep 25 11:57:42 2000
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Date: Mon, 25 Sep 2000 11:55:55 -0400
From: "Shobe, Dave" <dshobe@sud-chemieinc.com>
Subject: RE: Is anion energy of every molecule MUST be LOWER than that of
	neutral one? Cation energy GREATER than neutral energy?
To: "'Kiniu WONG Kin-Yiu'" <kyiwong@phy.cuhk.edu.hk>, chemistry@ccl.net
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I'm not sure what the "q" in "Alq3" and "Gaq3" represents, but the
inequality
	E(neutral) > E(anion) 
is *not* generally true.  I.e. there are neutral species that don't "want"
another electron.  In which case, you'll never see the anion in the lab,
since A- --> A + e- is a (nearly at least) barrierless process.  Even some
of the alkyl radicals fall into this category, so the above inequality is
not even true for all open-shell E(neutral).

In calculations, you will get an "energy" for unbound anions (anions where
A- --> A + e- is a favorable reaction), but this is a result of the finite
basis set not allowing the electron to "escape" from the rest of the anion.
I would expect calculations of unbound anions to show the following
characteristics:
1. E(anion) > E(neutral)
2. Unusual sensitivity of E(anion) to the addition of diffuse functions
3. High occupancy of the diffuse functions.

On a related note, E(dianion) is generally >> E(anion).

--David Shobe
Süd-Chemie Inc.
phone (502) 634-7409
fax     (502) 634-7724
email  dshobe@sud-chemieinc.com

Any opinions herein are not necessarily representative of Süd-Chemie.


-----Original Message-----
From: Kiniu WONG Kin-Yiu [mailto:kyiwong@phy.cuhk.edu.hk]
Sent: Monday, September 25, 2000 9:14 AM
To: chemistry@ccl.net
Subject: CCL:Is anion energy of every molecule MUST be LOWER than that
of neutral one? Cation energy GREATER than neutral energy?


Hi all,

    I've learned we could estimate the value of HOMO eigen energy and LUMO
eigen energy by calculating the value of Ionization Energy (IE) and Electron
Affinity (EA) respectively. We could obtain HOMO = E(cation) - E(neutral)
and LUMO = E(neutral) - E(anion). So, I believe that E(cation) > E(neutral)
> E(anion).

    However, when I calculated IE and EA of molecule Alq3 (or Gaq3) by
Hartree-Fock (Gaussian 98), surprisingly the value of E(anion) > E(neutral)
with stabilised wavefunction of 6-31G(d). I don't know why. Is it just
because the upper bound of E(anion) is much higher than that of E(neutral),
so finally E(anion) > E(neutral)? Or any other reasons?

    Although, when I changed the basis function to be either 6-31+G(d)
(diffuse function special for anion) or LanL2DZ (ECP basis function) then
both give E(anion) < E(neutral), however, the computed LUMO ( E(neutral) -
E(anion) ) is much smaller than that of the experiment. How could I solve
this problem if I still use Hartree-Fock (HF) ? Any suggestions?

    Since we know HF gives us upper bound of the calculated energy, but we
don't know whether DFT gives us the upper bound or not, so my group still
prefers to use HF. Anyway, could this kind of problem be solved by DFT?
If so, why could DFT handle this kind of computation, but HF couldn't?

    Once you think details of Alq3 or Gaq3, such as their structures,
experimental or computational HOMO & LUMO, could help you answer my
question, I am very pleased to give you at once. Thanks for any help in
advance!

Regards,
Kiniu WONG Kin-Yiu
Undergraduate student
Department of Physics
The Chinese University of Hong Kong
Email: kiniu@cuhk.edu.hk  or  kyiwong@phy.cuhk.edu.hk


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From chemistry-request@server.ccl.net  Mon Sep 25 12:23:51 2000
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Date: Mon, 25 Sep 2000 12:39:45 -0400
From: "Mary O'Connor" <mvoconn@eden.rutgers.edu>
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To all CCLers:

     The first question I asked was regarding calculating heats of
formation. (This seems to be a popular question!)
     1.) In regards to using AM1-although this is not an ab initio
method, it still gives good results, and it was suggested that I use the
calculated heat of formation of the hydronium ion in my equations.
     2.) Volume 15 of Reviews in Computational Chemistry has a great
article on calculating heats of formation. I purchased a copy.

      On my question regarding the evolution of Gaussian basis sets:

     1.) I have ordered a book which was suggested, and will review it
when I read it. (The title escapes me at this moment, and I cannot find
the original print-out of the reply).
     2.) Several articles were cited:
         A.J. Sadlej, who authored two papers:  Collec. Czech. Chem.
Comm. 53, 1995 (1988)
                                                  and
Theor. Chim. Acta 79, 123 (1992)

 My thanks to everyone who responded to both of my questions. I can only
offer an apology for the tardiness of my summaries and the explanation
that I have an eye disease which has made me legally blind, so it takes
me a LONG time to read things and get around to a reply. I promise to
give prompt replies and summaries in the future. Thanks for your
patience.

Mary O'Connor
Doctoral Candidate
Rutgers University
New Brunswick, NJ




From chemistry-request@server.ccl.net  Mon Sep 25 14:35:53 2000
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From: =?iso-8859-1?Q?Jes=FAs_Rodr=EDguez_Otero?= <qftjesus@usc.es>
To: <chemistry@ccl.net>
Subject: Mayer indices
Date: Mon, 25 Sep 2000 20:37:40 +0200

Hi all !!

I need information about Mayer indices: how comput them (if possible =
with gaussian) and their capability to analize the hydrogen bond =
strenght.

Is other index more efficient to study hydrogen bond strenght??

Thanks

From chemistry-request@server.ccl.net  Mon Sep 25 15:28:38 2000
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Date: 25 Sep 00 14:28:38 CDT
From: Goutam Das <gammadas@netscape.net>
To: CHEMISTRY@ccl.net
Subject: G94/ Win98 problems
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Dear CCLers:

I am constantly getting the bogus error message (at intervals of about 5 secs)
when running a gaussian 94w job on a PC using windows 98.  I have to hit
ignore each time the message comes up until the job terminates.  The job
terminates fine, and so I guess it is a software conflict.  Any clues anyone? 


Goutam Das
Research Scientist
BetzDearborn division of Hercules
The Woodlands, TX 77380
goutam.das@betzdearborn.com

GOUTAM DAS
Research Scientist, BetzDearborn div of Hercules
9669 Grogan's Mill Road
THE WOODLANDS, TX 77380, USA
# 281.367.6201// 425/409
gammadas@telis.org & gammadas@netscape.net

____________________________________________________________________
Get your own FREE, personal Netscape WebMail account today at http://home.netscape.com/webmail


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Date: Sun, 24 Sep 2000 23:06:49 -0700
To: chemistry@ccl.net
From: Jeff Nauss <jnauss@msi.com>
Subject: MSI Workshop on Catalyst
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Molecular Simulations Inc. will be holding a 2-day "Pharmacophore and 3D 
Database Techniques Workshop."  This workshop is designed to provide 
attendees with a better understanding of structure-activity relationships 
and how to best exploit the most useful features within Catalyst. Lectures 
will present the methodologies and application examples to solve real-world 
problems.  These will be followed by hands-on/discussion periods during 
which attendees can work though tutorials or discuss their own work with 
experts from Molecular Simulations.

Attendees should possess knowledge of basic UNIX commands and have a basic 
understanding of QSAR theory.

Fees for the 2-day course are $1000 commercial, $500 government, and $400 
academic.

Further detailed information about this and other MSI training workshops, 
as well as on-line course registration, can be found at MSI's website 
(http://www.msi.com/about/events/training).  Please do not hesitate to 
contact us should you have any questions.

Thank you very much.

				Jeffrey L. Nauss
				858-799-5555

				Beverly Batchelder
				858-799-5711

--
Jeffrey L. Nauss, PhD		Phone: (858) 799-5555
Customer Training Programs	Fax: (858) 458-0136
Molecular Simulations Inc.	E-mail: jnauss@msi.com
9685 Scranton Road		http://www.msi.com/about/events/training
San Diego, CA 92121-3752



From chemistry-request@server.ccl.net  Mon Sep 25 23:09:54 2000
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Date: Mon, 25 Sep 2000 22:09:49 -0500 (CDT)
From: Jim Phillips <jim@ks.uiuc.edu>
To: chemistry@server.ccl.net
Subject: NAMD 2.2b3 Release Announcement
Message-ID: <Pine.GSO.4.10.10009252208090.1487-100000@verdun.ks.uiuc.edu>
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Hi,

This should be the last beta before 2.2 final.  Please try it out,
in particular the new port to Windows.

-Jim


+--------------------------------------------------------------------+
|                                                                    |
|                  NAMD 2.2b3 Release Announcement                   |
|                                                                    |
+--------------------------------------------------------------------+

                                                   September 25, 2000

The Theoretical Biophysics Group at the University of Illinois is
proud to announce the public release of a new version of NAMD, a
parallel, object-oriented molecular dynamics code designed for
high-performance simulation of large biomolecular systems.  NAMD is
distributed free of charge and includes source code.  NAMD development
is supported by the NIH National Center for Research Resources.

NAMD 2.2b3 has several advantages over NAMD 2.1:

- New ports to the IBM RS/6000 SP and Windows NT.

- Parallelized particle mesh Ewald FFT and reciprocal space sum
  with demonstrated scaling to 128 processors for large systems.

- Release binaries contain FFTW (under special license) for
  better serial performance when using particle mesh Ewald.

- Much faster minimizer based on conjugate gradient method, also
  more stable when dealing with very bad initial contacts.

- Improved load balancer with demonstrated scaling to over
  1024 processors for large cutoff systems.

This is a beta release!  Please be on the lookout for bugs, memory
leaks, and instabilities of all kinds and report them immediately.

NAMD is available from http://www.ks.uiuc.edu/Research/namd/.

The Theoretical Biophysics group encourages NAMD users to be closely
involved in the development process through reporting bugs, contributing
fixes, periodical surveys and via other means.  Questions or comments
may be directed to namd@ks.uiuc.edu.

We are eager to hear from you, and thank you for using our software!




