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From: "Dipl.-Ing. Karl NEDWED" <NEDWED@ptc.tu-graz.ac.at>
Organization:  TU Graz
To: CHEMISTRY@ccl.net
Date:          Mon, 7 Mar 1994 10:57:08 +0100
X-Pmuue:       SYMWORLD.DOC
X-Finfo:       DOS,"SYMWORLD.DOC",,,,Text
Subject:       New software for automatic point group determinations
Priority: normal
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end

From dqujfm0@PS.uib.es  Mon Mar  7 06:06:03 1994
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 7 Mar 1994 10:41:31 UTC+0200
Date: Mon,  7 Mar 1994 10:41:31 UTC+0200
From: Juan Frau <dqujfm0@PS.uib.es>
Subject: Questions about GAMESS
To: chemistry@ccl.net
Message-id: <98*/S=dqujfm0/OU=PS/O=uib/PRMD=iris/ADMD=mensatex/C=es/@MHS>
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Dear Netters,

I have a small experience with GAMESS, and today I have a problems with it.
I want to do a reaction coordinate from a structure completely optimized.
I have so internas so cartesianes coordinates.
And I tried to keep constant a bond length, using the key-word IFREEZ=N,
n is the number of the intern coordinate definited in IZMAT.
When I run this file, I get a structure very strange. And the bond length
n has changed. Why? Had I kept it constant or not?
How can I do this calculation?

If you have the solution to the problem, please tell me it. 
Thanks in advance.Juan

**************************************************
Juan Frau. Universitat Illes Balears. Dep Quimica
Palma de Mallorca 07071. Baleares. Spain
Email:dqujfm0@ps.uib.es
fax: 34 71 17-34-26
**************************************************

From UNC4B2@plumbum.chemie.uni-bonn.de  Mon Mar  7 06:07:15 1994
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To: CHEMISTRY@ccl.net
From: "Christoph Steinbeck " <UNC4B2@plumbum.chemie.uni-bonn.de>
Organization: Dep. of Chemistry, Bonn
Date:         Mon, 7 Mar 1994 11:12:19 EST
Subject:      structure from connectivity matrix
Reply-to: steinbeck@uni-bonn.de
Priority: normal
X-mailer:     WinPMail v1.0 (R2)
Message-ID: <1493CD171C5@plumbum.chemie.uni-bonn.de>


Hello all,

I'm still having the problem of drawing a 2D-Strucuture from a 
connnectivity-matrix.

Some answers concerning my last request in this list pointed to 
an article of Bley, Brandt, Dengler, Frank and Ugi
in J.Chem. Research (M), 1991, 1273-1281.

This is very interesting and I have the text in printed form but 
need it in computer-readable format as ascii text.

Unfortunately, the munich group does not respond to my letters.

Does anybody have this text in ascii-format?
Can anybody give me an E-Mail-Adress of a member of Ugi's group?

Thanks for any help,

Chris

--
Christoph Steinbeck (STEINBECK@UNI-BONN.DE)
Abt. Prof. Breitmaier, Dep. of Chemistry, Univ. Bonn, 
Gerhard-Domagk-Str. 1, 53121 Bonn 1, GERMANY
Tel.: (49) 228 735669, Fax: (49) 228 735683  
    
*** If life gives you a lemon - make lemonade! ***

From NEDWED@ptc.tu-graz.ac.at  Mon Mar  7 06:07:55 1994
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From: "Dipl.-Ing. Karl NEDWED" <NEDWED@ptc.tu-graz.ac.at>
Organization:  TU Graz
To: CHEMISTRY@ccl.net
Date:          Mon, 7 Mar 1994 11:46:47 +0100
Subject:       Correction to: New software for automatic point group deter>
Priority: normal
X-Mailer:     PMail v3.0 (R1a)
Message-Id: <2A34DD37AA5@ptc.tu-graz.ac.at>


Dear netters,

sorry for the garbage in the first exploded message you have just received.

Within the last few years there have piled up requests how to determine point 
groups of molecules automatically, i.e. with a computer. A number of methods 
have been developed, but they all lack either applicability to a computer or 
suitability to determine all existing point groups. A computer program is 
needed that 
* determines the point group of molecules automatically in a reasonable time,
* lets point group determinations pe performed, even of distorted 
  molecules(!),
* lets multiple point group determinations of the same molecule be performed, 
  each one with a different allowance of distortion.

We have been working on this problem for a year now and are proud to present 
a software that will do ALL THIS for you and and a lot more.
The computer program is called SYMAPPS for Windows and runs on IBM PC or 
compatible systems under MS Windows(R). 
The main features are:
* Input of molecular data via absolute (Cartesian) coordinates.
* Input of molecular data via internal (Z-matrix) coordinates.
* Automatic point group determinations of any molecule. Neither the size of 
  the molecule nor the detected point group is subject to any restrictions 
  (apart from computer memory). The extent of distortion can be gauged by a 
  so-called uncertainty parameter T, which can be chosen from 0 to about 0.7. 
  The greater T, the greater the distortion of the molecule may be in order 
  to still find an idealized point group of high symmetry. For example, if a 
  particular compound shows a Jahn-Teller-Effect, with a small value of T the 
  point group D4h will be found, while for larger values of T the group Oh 
  will occur. It is the user's task to decide, if in his computations the 
  distortion is too large to use Oh or not. In any case, the extent of 
  distortion can be gauged by the absolute value of T.
* Visualization of molecules in a three-dimensional, perspective outline 
  mode on screen. Only bonds and atom identifiers are displayed in this mode. 
  Real time rotating and resizing is possible.
* Visualization of molecules in the three-dimensional perspective spacefill 
  mode on screen, where atoms assume spherical shapes. 
* Display of the character tables of arbitrary point groups (not restricted 
  to the 32 crystallographic ones).
* Reduction of reducible representations into their irreducible components.

SYMAPPS for Windows will be of great use to chemists physicists and 
crystallographers, involved in both research and teaching.

For a demo version, please contact 

***Karl NEDWED
***Institute for Physical and Theoretical Chemistry
***Graz Institute of Technology
***A-8010 Graz
***Austria
***E-mail address: nedwed@ptc.tu-graz.ac.at

or simply ftp it from

***server: ftp.tu-graz.ac.at
***login: anonymous
***password: your E-mail address
***directory: pub\msdos\symapps

The full version will be available soon. A single user edition will be US$100 
(excl. 20% VAT and delivery), for site licenses please contact us.

We hope that SYMAPPS for Windows will simplify a lot of time-consuming 
computations and determinations in laboratories.



From jkl@ccl.net  Mon Mar  7 11:07:21 1994
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	by www.ccl.net (8.6.4/930601.1506) id KAA03769; Mon, 7 Mar 1994 10:50:41 -0500
From: Jan Labanowski <jkl@ccl.net>
Received: from localhost  for jkl@ccl.net
	by krakow.ccl.net (8.6.4/920428.1525) id KAA06316; Mon, 7 Mar 1994 10:50:40 -0500
Date: Mon, 7 Mar 1994 10:50:40 -0500
Message-Id: <199403071550.KAA06316@krakow.ccl.net>
To: chemistry@ccl.net
Subject: Molecular Modeling software list available
Cc: jkl@ccl.net


Dear Chemists,

Thanks to Didier Vanderveken (vdvk@netcom.com) we have an updated version
of list of Molecular Graphics Packages.

The easiest way to view it is to use gopher:
  gopher www.ccl.net
Choose Other OSC Gophers, then Chemistry, then documents, and then
molecular_graphics_packages. 
Since the file conforms to the UNIX mailbox format, you can view it
by Subjects.

You can also retrieve the whole file via ftp:
  ftp www.ccl.net
  Name: anonymous
  Password: Your_True_E-mail_Address
  ftp> cd pub/chemistry/documents
  ftp> get molecular_graphics_packages
  ftp> quit

For people without ftp access, you can still get it via e-mail.
If you want to preserve the mailbox format, you need to uuencode it
(i.e., use the command: get molecular_graphics_packages | uuencode)
since the email will change every From ???@??? line to >From ???@???.
You can also use the editor to clean this up. So, if you want to get this
via e-mail send the message:
   select chemistry
   size 60kb
   cd documents
   ls
   get molecular_graphics_packages
   quit


Thanks Didier for your very needed contribution.


-- 

Dr. Jan K. Labanowski, Senior Research/Supercomputer Scientist/Specialist, etc.
Ohio Supercomputer Center, 1224 Kinnear Rd, Columbus, OH 43212-1163
ph:(614)-292-9279,  FAX:(614)-292-7168,  E-mail: jkl@ccl.net  JKL@OHSTPY.BITNET


From kkemete1@gwdg.de  Mon Mar  7 14:06:16 1994
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From: kkemete1@gwdg.de (Karsten Kemeter)
Message-Id: <9403071811.AA10893@gwdu03.gwdg.de>
Subject: co2-potential-parameters
To: chemistry@ccl.net
Date: Mon, 7 Mar 1994 19:11:19 +0100 (MET)
Content-Type: text
Content-Length: 711



	Dear Netters,

for some MD_simulations we would like to have potentials for CO2.
I just know a work of Singer, Singer, Taylor from 1977 (Mol.Phys. 33),
but it is not that good in reproducing thermodynamik properties.
Does anybody know a good database for that or even a reference?

		Many thanks in advance


 				        Karsten Kemeter

	 :::::::::::::::::::::::::::::::::::::::::::::::::::::::
	|    Max-Planck-Institut fuer Biophysikalische Chemie	|
	|	Abteilung Laserphysik				|
	|							|
	|	Am Fassberg					|
	|	37077 Goettingen				|
	|							|
	|	Tel.: xx49/551/201-339				|
	|	FAX.: xx49/551/201-341				|
	|     e-mail: kkemete1@gwdg.de				|
	 :::::::::::::::::::::::::::::::::::::::::::::::::::::::

From leboeuf@CHIMCN.UMontreal.CA  Mon Mar  7 16:06:28 1994
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From: leboeuf@CHIMCN.UMontreal.CA (Leboeuf Martin)
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Subject: Summary of optimal distribution of charges on sphere
To: chemistry@ccl.net
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Hi Netters,

Here is the summary of our request about the distribution
of charges on a sphere. If I have forgotten something,
please forgive me and also tell me, so I can make the
appropriate correction. And thanx to all of you who
responded.

Original posting:
----------------

> Dear CCLers,
>
> A computational fluid dynamics friend has asked if we chemists know 
> anything about the distribution of points (charges) on a sphere.
> (He is interested in bubbles)
> I remember seeing some papers on this question but can't place them.
> There is some work in theoretical inorganic chemistry and some 
> demonstrations of the optimal configurations for quite high N (the
> number of points).
>
> Any clues? Please reply to leboeuf@cerca.umontreal.ca and Martin
> Leboeuf or I will summarize to the net, if it seems appropriate.
>
> Dennis Salahub


Answers:
-------

Minimum - Energy Configurations For Charges on the Surface of A Sphere
S. Webb Chem. Phys. Lett. v. 129, #3 pp.310-314, 1986

Searching potential energy surfaces by simulated annealing
L. T. Willie Nature v. 324, Nov. 6., pp.46-48, 1986

gus mercier
mercie@cumc.cornell.edu

------------------------------------------------------------------------
 GILLESPIE R.J.
 CAN. J. CHEM.                1960  VOL 38           PAGE 818
 ELECTRON CORRELATION AND MOLECULAR SHAPE. 
ARRANGEMENTS OF ELECTRONPAIRS AND BONDS ON THE SURFACE OF A SPHERE.
===================
 J.N. RIDLEY
 MATHEMATICAL BIOSCIENCES     1986  VOL 79           PAGE 1
 IDEAL PHYLLOTAXIS ON GENERAL SURFACES OF REVOLUTION. IDEAL        
PLACEMENT OF ANY NUMBER OF POINTS ON THE SPHERE.
===================
 J.N. RIDLEY
 MATHEMATICAL BIOSCIENCES     1982  VOL 58           PAGE 129
 PACKING EFFICIENCY IN SUNFLOWER SEEDS. PLACEMENT OF ANY NUMBER OF 
POINTS ON A SPHERE.
===================
 SCHUTTE K. AND VAN DER WAERDEN B.L.
 MATH. ANN.                   1951  VOL 123          PAGE 96
 THE PLACEMENT OF POINTS EQUIDISTANT ON THE SPHERE. MATHEMATICAL   
PROOFS.

Dr Charles Marais

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

I read a paper (I think in J. Mol. Graphics) that the optimal spacing of 
points on a sphere arises from the mapping of the vertices of an isoahedron.
The paper was by P. Chau (and possibly P. Dean). Chau wrote a FORTRAN 
program to map these points, and by interpolating between the vertices can 
give as many points as desired. You can contact Chau by email for further 
information and his program at
  pc104@ddg.phar.cam.ac.uk

keith trollope.

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

You could look at our recent paper "Energies and spacings of point charges
on a sphere" L Glasser and AG Every J Phys A:25 (1992) 2473-82, which also
contains a brief review of the field.
Yours sincerely,  Leslie Glasser

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

In response to your CCL message, I remembered that a couple of years
ago someone asked a similar question, and then summarized for the
net----the questioner was lim@rani.chem.yale.edu; you might contact
him for the summary he sent out then.  I only have it on paper at
this point---if you have difficulties in getting i via e-mail, I'll
be glad to fax you a copy.
With greetings,
Bob Carter

  This inquiery was about the random distribution of points on a sphere,
  which is a bit different then what we are looking for. And this is an
  FAQ in comp.graphics. Anyways, IF you REALLY whish to also have a copy,
  contact me, not Bob Carter  (-ML)

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

J.B. Weinrach, K.L. Carter, D.W. Bennett, and H.K. McDowell,
J. Chem. Ed. 67, 995 (1990)

I believe it discusses the structures shown to minimize the repulsion 
between a set of particles on a sphere interacting via a d^(-1)
potential, where d is the interparticle distance.

Mark Stave

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

The work published in Nature 324, 46-48 (1986) considers the problem of
finding the minimum energy configuration of equal charges confined to a
sphere.  It also contains a number of references to previous numerical and
analytical work in the same or very similar problems.

Max Vasquez

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

 	I think the placement of similarly charged points optimally
 on a sphere is the same as the rotational grid optimization problem.
 I published a paper on this in Canadian J. Chem. 51, 312 (1973).
 It is also possible to treat this subject using quaternions.
 -Don Williams
 
------------------------------------------------------------------------

 I know of 2 answers to your question:
 i) J. Chem. Ed.  v67, 995, (1990)
 ii) J. Mol. Graph. v5, 97, (1987)
 
 Richard Bone
 
------------------------------------------------------------------------

It's not perfectly clear what you mean by "optimal configuration", but
I recall that there are points quite evenly distributed around the
sphere in the Lebedev and Konyaev quadrature schemes.  (These are the
quadratures on the surface of a sphere that Axel Becke used in the
NUMOL integration method.)  However, I don't recall that there were
actually any theorems given with regard to the "evenness" of the
distributions, so these may not meet your colleague's needs.

Here are the references anyway:

        author="A. D. Becke",
        title="A fully numerical integration scheme for polyatomic
                molecules",
        journal=jcp,    year=1988,
        volume=88,      number=4,
        pages="2547--2553"

        author="V. I. Lebedev",
        title="Values of the nodes and weights of ninth to seventeenth
                order Gauss-Markov quadrature formulae invariant under
                the octahedron groups with inversion",
        journal="Zh. Vychisl. Mat. Mat. Fiz.",  year=1975,
        volume=15,      number=1,
        pages="48--54"

        author="V. I. Lebedev",
        title="Quadratures on a sphere",
        journal="Zh. Vychisl. Mat. Mat. Fiz.",  year=1976,
        volume=16,      number=2,
        pages="293--306"

        author="V. I. Lebedev",
        title="Spherical quadrature formulas exact to orders 25--29",
        journal="Sibirsk. Mat. Zh.",    year=1977,
        volume=18,      number=1,
        pages="132--142"

        author="S. I. Konyaev",
        title="?",
        journal="Mat. Zametki", year=1979,
        volume=25,      number=?,
        pages="629"

Ross M. Dickson

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

  I am not sure whether this is relevant answer on your inquiry
regarding optimal configuration of point charges on a sphere. 
  Some time ago we developed a procedure which allows to generate
sets of point charges on the sphere around each atom reproducing exactly  
Cumulative Atomic Multipole Moments (CAMM), which are calculated directly 
>from any quantum chemical wavefunction (SCF, CI, MRD-CI, MBPT, etc.).
Perhaps it may be interesting for you that very recently we adapted this
procedure within the framework of Density Functional Theory. This allows
to store detailed information about charge distribution for very large
molecules in a very compact form suitable for databases. In the fact such 
databases have been already collected for aminoacids and nucleic acid bases.
Such Point Charges are located on a sphere around each atom and
reproduce exactly not only molecular multipole moments, but also
atomic multipole moments.
More details could be found in Theor.Chim.Acta, 85,209-216 (1993)
or Int.J.Quantum Chem, Quantum Biology Symp. 14,111 (1987)

                      W.A. Sokalski

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

I'm aware of a paper describing the gnomonic projection of atomic charge 
points from a molecule onto a spherical surface that may be of interest 
to you...
PL Chau and PM Dean, J. Mol. Graphics, Vol 5, (1987), pp 97-100.
Hope this is what you were looking for.

    Gregory L. Durst  

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

Again, thank you all, Martin


     Martin Leboeuf
     CERCA - CEntre de Recherche en Calcul Applique
     et Departement de Chimie, Universite de Montreal
     Montreal, Quebec
     e-mail: leboeuf@CERCA.UMontreal.CA



From cqsimpson@halnet.com  Mon Mar  7 17:39:30 1994
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From: cqsimpson@halnet.com (Charlie Simpson)
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To: chemistry@ccl.net
Subject: GRID Program


Howdy Netters:

Does anyone know if the GRID program is available, and if so, who I can
contact to get it?  Many thanks in advance.

Cordially,

================================================================================
	Charlie Simpson Ph.D.			cqsimpson@halnet.com
	Halliburton Energy Services
	P.O. Box 1431				Phone 405/251-4564
	Duncan, OK 73536-0438			Fax   405/251-3218


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From wallyr@netcom.com  Mon Mar  7 18:39:30 1994
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Subject: ESP charges fit to dipole in MOPAC93
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I'm trying out MOPAC 93 and have encountered the following unexpected
result:  when fitting atom-centered point charges using the 'ESP'
keyword, I find that the charges obtained with the 'DIPOLE' keyword
(which is supposed to 'fit the ESP to the calculated dipole') give
charges which physically unreasonable and have a *worse* fit to the
calculated dipole.

My test case is water, experimental geometry, and I made two runs
including the following keywords:
     AM1  AIGIN  MULLIK  +
     ESP CONNOLLY NSURF=4 SCALE=1.4 SCINCR=0.2 SYMAVG
MOPAC 93 gave me ESP-fit charges of 0.2279 and -0.4557, giving a 'dipole
computed from point charges' of 1.2828.  The computed dipole moment was
good, 1.854, so I thought I would try biasing the fit to the calculated
dipole.

In my second run, I added the keyword 'DIPOLE' to the above set.  MOPAC
93 gave me H's more charged than the O and charges of opposite sign on
the H's!
            ELECTROSTATIC POTENTIAL CHARGES
            DIPOLE CONSTRAINTS WILL BE USED
               ATOM NO.    TYPE    CHARGE
                  1          O    -0.0013
                  2          H    -0.0480
                  3          H     0.0173
Besides this, the dipole moment is too small.  It can't be just a
scaling error, since the H's are so different.

I scanned the CCL archives and couldn't find anything on this.  Anyone
have an idea?  Thanks.

Wally
========================================================================
Walter E. Reiher III, Ph.D.                            WallyR@netcom.com
Consultant in Computational Chemistry                 voice 408-720-0240
P.O. Box 61056                                          fax 408-720-0378
Sunnyvale, CA 94088                        24-hr voice mail 408-534-1171

From raman@bioc01.uthscsa.edu  Mon Mar  7 20:39:31 1994
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Subject: Re: CCL:GRID Program
To: cqsimpson@halnet.com (Charlie Simpson)
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> Does anyone know if the GRID program is available, and if so, who I can
> contact to get it?  Many thanks in advance.

Dr. Peter Goodford can be reached at:
peter@biop.ox.ac.uk

The program GRID is distributed by:

Molecular Discovery Ltd.
West Way House
Elms Parade
Oxford OX2 9LL
U.K.

Contact person: Mrs. Henrietta Elton
Phone: +44-993-830385  Fax: +44-993-830966

Alternatively you could contact Dr. Peter Goodford (author of the
program) at:

peter@biop.ox.ac.uk

Cheers
-raman
-- 
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