From gl@coil.mdy.univie.ac.at  Wed Mar 29 02:24:36 1995
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From: "Gerald Loeffler" <gl@coil.mdy.univie.ac.at>
Message-Id: <9503290919.ZM22110@coil.mdy.univie.ac.at>
Date: Wed, 29 Mar 1995 09:19:07 +0100
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Subject: Zn++ Coordinated by Cys or Cys-  ?
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Hi!

Imagine Zn++ being coordinated by 3 Cys and 1 His in a Zinc Finger.

Do you think it is likely that the Cys looses its S-bound proton (at neutral
pH) because of the influence of the Zn++ ?

This would mean, that the Zn++ is coordinated by 3 (negative) Cys- and 1
(neutral) His (the His holding a partial negative charge on one N).

	Thanx for your time and efforts,
	gerald

P.S.: The pKa of Cys should be 8.5 !
--
Gerald Loeffler
PhD student in Theoretical Biochemistry

Email: gl@mdy.univie.ac.at
Phone: +43 1 40480 612
Fax:   +43 1 4028525
Mail:  University of Vienna
       Institute for Theoretical Chemistry
       Theoretical Biochemistry Group
       Waehringerstrasse 17/Parterre
       A-1090 Wien, Austria

#include "fancy_ASCII_picture"
#include "funny_statement"
#include "standard_disclaimer"



From howard_broughton@Merck.Com  Wed Mar 29 07:09:38 1995
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Date: Wed, 29 Mar 1995 06:56:19 EST
From: howard_broughton@merck.com (Howard Broughton)
Subject: Want Program for Helical Wheel/string-of-beads
To: CHEMISTRY@ccl.net
Content-Type: TEXT/PLAIN


Does anyone know of a program that will draw a "string of beads" and/or
helical wheel representation of a helical or partly helical protein
given just a primary sequence and helix end points?

I'll summarize any responses.

Many thanks,

Howard_Broughton@merck.com



From S.R.Kilvington@soton.ac.uk  Wed Mar 29 08:09:39 1995
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Subject: Ring perception algorithms
To: CHEMISTRY@ccl.net
Date: Wed, 29 Mar 1995 13:58:31 +0100 (BST)
From: "Simon Kilvington" <S.R.Kilvington@soton.ac.uk>
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Dear all,

	does anyone have any references to ring perception algorithms?
All I need to know is whether each bond in a molecule is either cyclic
or acyclic.  It's fairly easy to think of ways of doing it but I was
wondering if there are any cunning tricks that have been developed that
make it faster/use less memory etc. 

	thanks for any help,

	Si.

---
Simon Kilvington, srk@soton.ac.uk

From mbdtsnm@hpf.ch.man.ac.uk  Wed Mar 29 08:54:40 1995
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From: Nathaniel (noj) Malcolm <mbdtsnm@hpf.ch.man.ac.uk>
Message-Id: <1905.9503291347@hpf.ch.man.ac.uk>
Subject: solvent surface code
To: chemistry@ccl.net
Date: Wed, 29 Mar 95 14:47:59 BST
Mailer: Elm [revision: 70.85]


Does anyone have a program that will generate a
set of equally spaced  points (in xyz coordinates)
on a surface of over-lapping spheres?
 
   If so i would be very interested,and will summarise
any replies that i get for respondants.

	thank-you
	Noj Malcolm

	Noj.Malcolm@man.ac.uk
	

From GAUSSIAN@cmchem.chem.cmu.edu  Wed Mar 29 11:27:27 1995
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Date: Wed, 29 Mar 1995 11:09:10 -0500 (EST)
To: chemistry@ccl.net
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Subject: Meet us in the DEC and IBM booths at ACS


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

March 29, 1995
 
GAUSSIAN, INC.
Carnegie Office Park
Building 6
Pittsburgh, PA 15106 USA

Phone  - 412-279-6700
Fax    - 412-279-2118
email  - info@gaussian.com

Representatives from Gaussian will be demonstrating in the Digital Equipment
Corp. and IBM booths at the ACS Exposition in Anaheim, CA, April 3-5, 1995.
We will be discussing the latest Gaussian features and also be demonstrating
graphical interfaces to the program, including Cerius2 and Semichem. Be sure
to stop by and say hello.

---------------------------------------------------------------------------
This notice is sent without warranty of any kind, expressed or implied.
Gaussian is a trademark of Gaussian, Inc.  All other trademarks are the
property of their respective holders.

From marvin@iris131.biosym.com  Wed Mar 29 12:39:46 1995
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Date: Wed, 29 Mar 1995 09:29:27 -0800
From: marvin@biosym.com (Marvin Waldman)
Message-Id: <199503291729.JAA14317@iris131.biosym.com>
To: CHEMISTRY@ccl.net
Subject: RE:Ring perception algorithms


There are dozens (maybe hundreds) of papers in the chemical information
literature on this subject.  A recent paper on the topic with a
rather clever new algorithm for this problem is:

"Efficient Exact Solution of the Ring Perception Problem", R. Balducci
and R.S. Pearlman, J. Chem. Inf. Comput. Sci., pp. 822-831, vol. 34, (1994).

It has many references to earlier algorithms for dealing with ring
perception.  You will find that most of the effort in these algorithms
is devoted to finding what is known as the SSSR which stands for
Smallest Set of Smallest Rings.  The problem of finding whether or
not a bond is a ring bond is a much easier problem to solve which almost
all of these algorithms do as part of their approach to finding the
SSSR.  An algorithm I found reasonably straightforward to implement
and is also reasonably efficient with regard to locating all the
ring bonds in the molecule in one pass through the connectivity tree
is:

"An Algorithm for the Perception of Synthetically Important Rings",
J. Gasteiger and C. Jochum, J. Chem. Inf. Comput. Sci., pp. 43-48,
vol. 19, (1978).

Regards,

Marvin Waldman, Ph.D.
Director, Rational Drug Design
Biosym Technologies, Inc.
e-mail: marvin@biosym.com

From garciae@ucsub.colorado.edu  Wed Mar 29 13:09:43 1995
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From: Garcia Edgardo <garciae@ucsub.Colorado.EDU>
To: Simon Kilvington <S.R.Kilvington@soton.ac.uk>
cc: CHEMISTRY@ccl.net
Subject: Re: CCL:Ring perception algorithms
In-Reply-To: <199503291258.NAA22788@vision.soton.ac.uk>
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Hi Simon,

Yes, there are lots of ring-finding algortihms out there.
Have a look at J.Chem.Inf.Comp.Sci. and Thetraedron Comp. Methodol.
also at {Garcia E. & Reyes L.M.,J.Mol.Struct. Theochem, 282, 1993},
you will find an algorithm and references there.
A simple way of doing it is :
1. Use a recursive prunning algorithm that cuts all terminal bonds.
2. The structure that remains has only ring and ring bridging bonds.
3. To know if a bond is a ring bond remove it and see if the molecule
   doesn't divide in two subunits.
Now, depending on the complexity of your molecules, another way is
obtaining the smallest set of rings (SSR). All bonds that are in this
set are ring bonds.

Hope this helps,


Edgardo Garcia
Cristol Chem. & Biochem.
Univ. of Colorado 
BOULDER CO   USA


From HGF03236@niftyserve.or.jp  Wed Mar 29 13:54:47 1995
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Date: Thu, 30 Mar 1995 03:38:00 +0900
From: =?ISO-2022-JP?B?GyRCQG44NkVEISFAY0knGyhC?= 
	<HGF03236@niftyserve.or.jp>
Subject: CCL:DV-X(alpha) program
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Content-Type: text/plain; charset=iso-2022-jp


Dear netters!

   Where I can get DV-X(alpha) program? 

   Thanks in advance.

Y.Kawaharada
 Japan


From richard@iris26.biosym.com  Wed Mar 29 14:09:44 1995
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Message-Id: <9503291904.AA23877@iris26.biosym.com>
To: chemistry@ccl.net, mbdtsnm@mchhpf.ch.man.ac.uk
Subject: Re: solvent surface code 
Date: Wed, 29 Mar 95 11:04:22 -0800
From: Richard Macdonald <richard@iris26.biosym.com>



>>Does anyone have a program that will generate a
>>set of equally spaced  points (in xyz coordinates)
>>on a surface of over-lapping spheres?
 
I was impressed with the optimal distribution of
points on the surface of a sphere given by
Scott leGrand and Ken Merz in J Comp. Chem. 14, 349-352
(1993) in their paper titled, "Rapid Approximation to
molecular surface area via the use of boolean logic
and look-up tables". 

Their implementation minimizes the function:

U(x,y) = SUM((180 - B)**2)

where B is the arc length on the sphere in degrees
between points x and y.


-----> richard


***********************************************************
Richard D. Macdonald, Ph.D.  voice: (619) 546-5527
Lead Scientist                 fax: (619) 458-0136
Biosym Technologies     internet: richard@biosym.com
9685 Scranton Road
San Diego, CA 92121-2777
***********************************************************





From terence@mdli.com  Wed Mar 29 14:12:48 1995
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From: "Terence Wilson" <terence@mdli.com>
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Date: Wed, 29 Mar 1995 09:38:11 -0800
In-Reply-To: "Osman F. =?ISO-8859-1?Q?G=FCner?=" <OSMAN@mdli.com>
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On Mar 29,  7:50am, Osman F. =?ISO-8859-1?Q?G=FCner?= wrote:
> Subject: fyi - if you would like to help this soul...
> From:	IN%"S.R.Kilvington@soton.ac.uk"  "Simon Kilvington" 29-MAR-1995
07:01:58.71
> To:	IN%"CHEMISTRY@ccl.net"
> CC:
> Subj:	CCL:Ring perception algorithms
>
> Dear all,
>
> 	does anyone have any references to ring perception algorithms?
> All I need to know is whether each bond in a molecule is either cyclic
> or acyclic.  It's fairly easy to think of ways of doing it but I was
> wondering if there are any cunning tricks that have been developed that
> make it faster/use less memory etc.
>
> 	thanks for any help,
>
> 	Si.
>
> ---
> Simon Kilvington, srk@soton.ac.uk
>-- End of excerpt from Osman F. =?ISO-8859-1?Q?G=FCner?=

Finding the cyclic/acyclic bonds in a graph can be done in polynomial time by
walking the graph to deduce a spanning tree which can then be used to create a
fundamental basis set of rings. Linear combinations of the basis set generate
all possible rings in the graph.

Downs et al. is the most comprehensive survey of ring perception algorithms:

'Review of Ring Perception Algorithms for Chemical Graphs'. Downs et al. JCICS
1989, 29, 172-187.



-- 
"If you love your llama let it lambada."
Terence Wilson terence@mdli.com tez@hooked.net 510 357 2222 x1300
MDL Information Systems 14600 Catalina St, San Leandro, Ca 94577, U.S.A.



From lim@rani.chem.yale.edu  Wed Mar 29 14:54:45 1995
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From: Dongchul Lim <lim@rani.chem.yale.edu>
Message-Id: <9503291947.AA06485@rani.chem.yale.edu>
Subject: Re: solvent surface code
To: chemistry@ccl.net (Computational Chemistry)
Date: Wed, 29 Mar 95 14:47:12 EST
In-Reply-To: <9503291904.AA23877@iris26.biosym.com>; from "Richard Macdonald" at Mar 29, 95 11:04 am
X-Mailer: ELM [version 2.3 PL11]


> Does anyone have a program that will generate a
> set of equally spaced  points (in xyz coordinates)
> on a surface of over-lapping spheres?
>  

The following article proposes an improved 'marching-cube' method
for molecular surface triangulation.
-Dongchul Lim, Dept. of Chemistry, Yale Univ.

X. Zhexin, S. Yunyu, and X. Yingwu, "Calculating the Electric
Potential of Macromolecules: A Simple Method for Molecular
Surface Triangulation", J. Comp. Chem. 1995, 16, 512-6.



From raman@bioc01.uthscsa.edu  Wed Mar 29 19:09:46 1995
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From: raman@bioc01.uthscsa.edu (C.S.RAMAN)
Message-Id: <9503292356.AA17353@bioc01.uthscsa.edu>
Subject: Re: CCL:solvent surface code
To: lim@rani.chem.yale.edu (Dongchul Lim)
Date: Wed, 29 Mar 1995 17:56:21 -0600 (CST)
Cc: chemistry@ccl.net
In-Reply-To: <9503291947.AA06485@rani.chem.yale.edu> from "Dongchul Lim" at Mar 29, 95 02:47:12 pm
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> 
> The following article proposes an improved 'marching-cube' method
> for molecular surface triangulation.
> -Dongchul Lim, Dept. of Chemistry, Yale Univ.
> 
> X. Zhexin, S. Yunyu, and X. Yingwu, "Calculating the Electric
> Potential of Macromolecules: A Simple Method for Molecular
> Surface Triangulation", J. Comp. Chem. 1995, 16, 512-6.


I belive that the marching cubes algorithm is already implemented in the
program GRASP available from Anthony Nicholls (Barry Honig's group).  He
can be reached at nicholls@cuhhca.hhmi.columbia.EDU.

Cheers
-raman
-- 
   _/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/
   _/                                                                      _/
   _/                           C.S.RAMAN                                  _/
   _/                   Department of Biochemistry                         _/
   _/            University of Texas Health Science Center                 _/
   _/                     7703 Floyd Curl Drive                            _/
   _/                  San Antonio, TX 78284-7760                          _/
   _/                              USA                                     _/
   _/                                                                      _/
   _/                    Tel:     (210) 567-6623                           _/
   _/                    Fax:     (210) 567-6595                           _/
   _/                 E-mail:  raman@bioc01.uthscsa.edu                    _/
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   _/                                                                      _/
   _/      How can it be that mathematics, a product of human thought      _/ 
   _/      independent of experience, is so admirably adapted to the       _/ 
   _/      objects of reality?   "-Albert Einstein"                        _/
   _/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/


From monge@anny.psgvb.com  Wed Mar 29 19:24:48 1995
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Date: Wed, 29 Mar 95 16:10:59 -0800
From: monge@anny.psgvb.com (Alessandro Monge)
Message-Id: <9503300010.AA05479@anny.psgvb.com>
To: chemistry@ccl.net
Subject: Re: Molecular Modeling Packages for ALPHA systems



Karl F. Moschner <Karl.F.Moschner@urlus.sprint.com> wrote:

>Surprisingly DEC doesn't seem to be pursuing the computational chemistry
>market as vigorously as it had in the VAX and DECsystem days.  Still, there
>are a slew of QCPE programs which have been ported to the DEC Alphas. Also:

An addition to the list of computational chemistry packages that run on
DEC Alpha workstations is Schrodinger's program PS-GVB:

> DEC Alpha Software  Supplier            Contact
> ---------------------------------------------------------------------------

  PS-GVB v2.1         Schrodinger, Inc.   info@psgvb.com
> ---------------------------------------------------------------------------

The DEC version of PS-GVB includes an X/OpenGL based Graphical User
Interface.

PS-GVB is an ab initio quantum chemistry code which uses novel
numerical technology (based on Pseudo-Spectral methods, originally
developed for hydrodynamic simulations of turbolence) involving both
basis sets and numerical grids.  These algorithms yield substantial
performance improvements for a wide variety of ab initio electronic
structure methods as compared to any existing commercial quantum
chemistry program.

PS-GVB supports the following functionalities:
  * Hartree-Fock, Generalized Valence Bond (GVB), DFT, MP2, Local MP2, 
    and GVB-RCI energies
  * accurate solvation energies, using a continuum solvent model based
    on the Poisson-Boltzmann equation and a realistic representation
    of the molecular cavity
  * optimization of molecular structures using HF, GVB, or DFT 
    wavefunctions
  * frequencies for HF, GVB, or DFT wavefunctions, in gas phase or in
    solution
  * large variety of basis sets, including Pople, Dunning and Hay-Wadt 
    ECPs
  * polarizabilities and hyperpolarizabilities
  * electrostatic potential charge fitting
  * multipole moments, from dipole through hexadecapole

For more information on PS-GVB contact me by phone at (800) 20-PSGVB or
e-mail to monge@psgvb.com.


Alessandro

------------------------------------------------------------------------
Alessandro Monge                      Schrodinger, Inc.
monge@psgvb.com                       (800) 20-PSGVB


