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From: Anthony Stone <AJS1@phx.cam.ac.uk>
Message-Id: <9312070930.AA01575@fandango.ch.cam.ac.uk>
Subject: Correction
To: chemistry@ccl.net
Date: Tue, 7 Dec 1993 09:30:43 +0000 (GMT)
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Thanks to those who have pointed out that I gave the wrong reference in my
recent posting about population analysis and dipole moments. It should have
been Stone & Alderton, Mol. Phys. 56 (1985) 1047.

Anthony Stone
University Chemical Laboratory,         Internet: ajs1@phx.cam.ac.uk
Lensfield Road,                         Phone:    +44 223 336375
Cambridge CB2 1EW                       Fax:      +44 223 336362


From AJS1@phx.cam.ac.uk  Tue Dec  7 05:12:50 1993
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From: Anthony Stone <AJS1@phx.cam.ac.uk>
Message-Id: <9312070946.AA01599@fandango.ch.cam.ac.uk>
Subject: Field gradients
To: chemistry@ccl.net
Date: Tue, 7 Dec 1993 09:46:09 +0000 (GMT)
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Perhaps it is worth spelling out the fact that the field gradient tensor is
not normally traceless, because its trace is

   F_xx + F_yy + F_zz = F_kk = - (del squared)V = (rho/epsilon_0),

by Poisson's equation, where rho is the charge density. The `field gradient'
tensor that occurs in the interaction with nuclear quadrupole moments is the
same thing with the trace subtracted out:

   F'_ij = F_ij - (1/3)F_kk delta_ij.

So the `field gradient' eq is in fact

   eq = F'_zz = F_zz - (1/3)(F_xx+F_yy+F_zz)

(in principal axes), not just F_zz.

Most of the textbooks fudge this in various ways, sometimes by just asserting
that (del squared)V = 0 `because of Laplace's equation'. Naturally this leads
to problems when people discover that it isn't so.

Anthony Stone
University Chemical Laboratory,         Internet: ajs1@phx.cam.ac.uk
Lensfield Road,                         Phone:    +44 223 336375
Cambridge CB2 1EW                       Fax:      +44 223 336362


From JEREMYW@num-alg-grp.co.uk  Tue Dec  7 05:53:45 1993
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Date: 7 Dec 93 10:40:00 WET
From: JEREMY WALTON <JEREMYW@num-alg-grp.co.uk>
Subject: Distribution of LAPACK and other public domain packages
To: CHEMISTRY <CHEMISTRY@ccl.net>


>> How about EISPACK and LINPACK in FORTRAN?
>> Are they freeware?  If so where can they be fetched?  Thanks!

These packages are available from NAG, who operate, on a cost-recovery basis, 
a distribution service for the following collections of public domain software:

1. LAPACK
2. EISPACK
3. LINPACK
4. MINPACK
5. OTTER

1-4 are all in FORTRAN; an implementation of LAPACK in C is in progress.

More information is available from the NAG helpdesk (helpdesk@nag.co.uk, or
infodesk@nag.com) or from the NAG gopher server at nags2.nag.co.uk.

--------------------------------------------------------------------------------
|  Jeremy Walton                                   nagjpw@vax.oxford.ac.uk     |
|  The Numerical Algorithms Group Ltd, Oxford, UK  jeremyw@nag.co.uk           |
|                                                  Tel: +44 865 511245         |
|                                                  Fax: +44 865 310139         |
--------------------------------------------------------------------------------


From wieslaw@enstay.ensta.fr  Tue Dec  7 06:53:51 1993
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Date: Tue, 7 Dec 93 13:09:11 +0100
From: wieslaw@enstay.ensta.fr (wieslaw)
Message-Id: <9312071209.AA07434@enstay.ensta.fr>
To: chemistry@ccl.net
Subject: LAPACK with HP BLAS-question



Dear Netters,

   I would e very grateful if somebody could give me an advice
how to install LAPACK routines on HP735 in such a way that these
routines use the HP BLAS library insted of BLAS present in 
the LAPACK package.
   It seems that functions in these two BLAS libraries have
different names. Is changing the names in LAPACK sources the only
way to have HP optimized code being implemented?

With kind regards,
Wieslaw Nowak

Lab. of Aplied Optics,
ENSTA,Ecole Polytechnique
Centre de l'Yvette
91120 Palaiseau, France        e-mail: wieslaw@enstay.ensta.fr

From shenkin@still3.chem.columbia.edu  Tue Dec  7 10:55:03 1993
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Date: Tue, 7 Dec 93 10:34:44 -0500
From: shenkin@still3.chem.columbia.edu (Peter Shenkin)
Message-Id: <9312071534.AA12051@still3.chem.columbia.edu>
To: chemistry@ccl.net
Subject: Acronym collision?



I am writing a program that I will want to make available to the
chemistry community.  Never mind what it does, for now -- that will 
all be revealed in due time.  The question is what to name it.  A few 
of the names that seem appropriate reduce to the following acronyms:

	SACS
	EACS

Again, never mind what these stand for -- that would be too much
of a hint.

The question is:  are you aware of existing software likely to
be in use by chemists which is known by either of these acronyms?

Maybe we need an acronym registry;  are you listening, Jan?  :-)

	-P.
************************f*u*cn*rd*ths*u*cn*gt*a*gd*jb************************
Peter S. Shenkin, Box 768 Havemeyer Hall, Dept. of Chemistry, Columbia Univ.,
New York, NY  10027;  shenkin@still3.chem.columbia.edu;  (212) 854-5143
********************** Atheist: an evangelical agnostic. ********************


From DSMITH@uoft02.utoledo.edu  Tue Dec  7 11:06:28 1993
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Date: Tue, 07 Dec 1993 10:35:54 -0500 (EST)
From: "DR. DOUGLAS A. SMITH, UNIVERSITY OF TOLEDO" <DSMITH@uoft02.utoledo.edu>
Subject: Zinc Basis Sets - Summary (edited)
To: chemistry@ccl.net
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Appended is the summary of responses I received to my recent request for 
basis sets useful in the calculation of ZnR2 compounds.  I have also 
included a general note from Tom Cundari from over a year ago regarding
calculations on transition metals.

Doug

Douglas A. Smith
Assistant Professor
Department of Chemistry
 and member,
Center for Drug Design and Development
The University of Toledo
Toledo, OH  43606-3390

voice    419-537-2116
fax      419-537-4033
email    dsmith@uoft02.utoledo.edu

===========================================================================
From:	IN%"scheiner@biosym.com"  1-DEC-1993 20:22:25.73
To:	IN%"dsmith@uoft02.utoledo.edu"
CC:	
Subj:	basis set for ZnR2

Doug,

Take a look at the following publication:

  A. Schaefer, H. Horn, and R. Ahlrichs, "Fully
   Optimized Contracted Gaussian Basis Sets for 
   Atoms Li to Kr", J. Chem. Phys. Vol. 97, 
   pp. 2571-2577 (1992).

No specific applications are reported, however, the
basis sets for the first row transition metals are
of valence double-zeta and full double-zeta quality, 
and should do reasonably well for the organo-zinc
compounds of interest.

                       - Andy

================================================================
Andrew C. Scheiner			Phone: (619) 546-5346
Biosym Technologies, Inc.		scheiner@biosym.com		
================================================================


From:	IN%"msrge@csv.warwick.ac.uk"  "Mr C Wilson"  2-DEC-1993 06:08:00.56
To:	IN%"DSMITH@uoft02.utoledo.edu"
CC:	
Subj:	RE: basis set for ZnR2?


Either of the Los Alamos basis sets :

LANL1MB 

LANL1DZ

references for both basis sets are : P.J.Hay and W.R.Wadt J.Chem.Phys,82 
pages 270-299 (1985)


Craig


From:	IN%"jamorskc@CHIMCN.UMontreal.CA"  2-DEC-1993 08:43:37.27
To:	IN%"dsmith@uoft02.utoledo.edu"
CC:	
Subj:	RE:  basis set for ZnR2?


Hi Doug,

we did some calculation on ZnCH3 using two different  all electron basis set
here they are:

MIDI 4 (13s,7p,4d) -> [5s,3p,2d]:
plus two p polarization orbitals (alpha=0.176, 0.055)
ref:  S.Huzinaga edited by Elsevier - Amsterdam- Oxford- New-York- Tokyo 1984

Watcher Basis set (14s,11p,5d) -> [6s,5p,2d]
ref: A.J.H.Watchers, J.Chem.Phys. vol. 52, p1033 (1969).
with contraction of: L.Gianolo,R.Pavani,E.Clementi, Societa Chimica Italiana
                     p108 (1978)

regards,
Christine Jamorski


From:	IN%"young@slater.cem.msu.edu"  2-DEC-1993 09:01:06.06
To:	IN%"dsmith@uoft02.utoledo.edu"
CC:	
Subj:	Zn basis sets


Hi,

	In response to your question about ZnR2 compounds.

	First of all, as with any approximation, you must ask yourself
what exactly you want to determine and whether you want qualitative
or quantitative answers and how accurate.

	However, as far as ab initio work, you will find that the
most commonly used basis sets for that row of the transition series
are Wachters basis

	J. H. Wachters, J. Chem. Phys. vol 53, no 3, 1 Feb (1970), p. 1033

which is a generalized contraction and Hay's segmented contraction set

	P. J. Hay, J. Chem. Phys., vol 66, no 10, 15 May (1977), p. 4377

These basis sets are often uncontracted further or have additional even
tempered exponents added.  For a look at some nice ab initio work, look
at articles by Bauschlicker or Harrison.

	A few points of note on this type of calculation.  Transition
metals are fairly easy to deal with when they are in their preferred
coordination.  However, the low coordination compounds that are only
stable in the gas phase can be tricky to deal with.  They have many
orbital energies and electronic states that are nearly degenerate.
This leads to problems with convergence, converging to the correct
state and contaminated wave functions.  Convergence can be forced by
the use of forced routines, such as the direct minimization in Gaussian.
Converging to the desired state can be controlled by the construction 
of the initial guess (we often construct it by hand).  If contaminated
wave functions are a problem for the questions you are asking, you 
can work in a program such as COLUMBUS, where you have complete control
over the symmetry constraints, usually at the expense of a terribly
complex input.

	In short, you may find yourself in one of three situations.
Your problem may work fine the first time.  You may decide it's not
worth the trouble.  You may have a lot of work and fun gaining an in depth
knowledge and mastery of ab initio techniques.

	Good luck.

	
	

				Dave Young
				young@slater.cem.msu.edu
				youngdc@msucem




From:	IN%"CUNDARIT%MEMSTVX1.BITNET@OHSTVMA.ACS.OHIO-STATE.EDU" 29-OCT-1992 23:17:48.42
To:	IN%"chemistry@ccl.net"
CC:	
Subj:	More TM calcs.


Concerning TM calcs,

        I'd like to follow up on Thersa Windus' comments on transition
metal calcs.  We've probably used GAMESS (Iowa State version) as extensively
for transition metals as anyone else and from our point of view the big
benefit to GAMESS is the built-in ECPs from Walt Stevens and co., the so-called
SBKJs (Can. J. Chem. 1992, 70, 612).  We have had quite good success in
predicting geometries, rotational barriers, reaction barriers and the like
using the SBKJs, which are formally triple-zeta for the "valence" nd, (n+1)s and
(n+1)p.  They also include the (n-1)s and (n-1)p outer core which the concensus
seems to indicate are essential.  To my knowledge, the SBKJ for the s- and
p-block elements are built in Gaussian, but not for the d-block although they
can be entered manually.  Now that the SBKJs have been published I encourage
anyone interested in getting into TM-containing systems to give them a whirl in
their favorite program.
        Folks have, of course, have taken the basic Hay-Wadt scheme and
augmented the basis sets and done some excellent TM work; the research of
Morokuma, Hall and their collaborators come to my mind, but undoubtedly there
are others.  The work of Gernot Frenking is the first methodical analysis that
I have seen of the various core size and basis set augmentation schemes for
the Hay-Wadt.  I highly recommend Gernot's article to anyone planning on
getting into TM calcs.
        There are also the ECP schemes of Ross, Ermler, Pitzer, et al.; if my
understanding is correct, this group has now extended their scheme to the
entire Periodic Table!  Doesn't CADPAC include Huzinaga's model potentials
for the d-block?  Preuss and company have published ECP schemes for the
lanthanides, and we have extended the SBKJ scheme to the lanthanides.  Thus,
the ECP options in ab-initio calcs. are rapidly growing, definitely worth a
look for anyone interested in the nether regions of the Periodic Table.


                                        Tom Cundari
                                        Assistant Professor
                                        Department of Chemistry
                                        Memphis State University
                                        Memphis, TN 38152



From:	IN%"kauppm@CHIMCN.UMontreal.CA"  2-DEC-1993 10:14:00.50
To:	IN%"dsmith@uoft02.utoledo.edu"
CC:	
Subj:	ZnR2

Dear Dr. Smith,
somebody passed me your request for information on ZnR2 calculations.
In fact, we had the same problem some years ago, as we were interested
in some alkyl transfer reactions. So we tested several pseudopotential/
basis set combinations on M(CH3)2 and M(CH3) (M=Zn,Mg). This is
published in J. Comp. Chem. 1990,11,1029-1037. The extensive applications
we made can be found in J.Am.Chem.Soc. 1991,113,5606. Actually, these
studies were part of my diplom thesis.
I am presently spending some time in Canada, and my present address is
given below. Please feel free to ask for more information.
With best regards,
Martin Kaupp



************************************************************
*   Dr. Martin Kaupp                                       *
*   Departement de chimie                                  *
*   Universite de Montreal       Fax  (514) 343-2468       *
*   C.P. 6128, Succ. A           Tel. (514) 343-6111-3991  *
*   Montreal, Quebec  H3C 3J7                              *
*   Canada                                                 *
*                  email kauppm@chims1.chimcn.umontreal.ca *
************************************************************                                       


From:	IN%"hommes@organik.uni-erlangen.de"  "Nico van Eikema Hommes"  3-DEC-1993 03:10:21.67
To:	IN%"DSMITH@uoft02.utoledo.edu"
CC:	
Subj:	RE: basis set for ZnR2

     Hello Doug!

   We have good experiences with the basis sets recently developed by the
Ahlrichs group in Karlsruhe. See J.Chem.Phys. 97, 2571 (1992). The basis
set files are available via anonymous ftp from

tchibm3.chemie.uni-karlsruhe.de (129.13.108.8)

We have the split-valence and the largest (TZ or DZ) basis sets converted
to Gaussian-92 format. Email me if you would like a copy.

Also, the newer pseudopotentials by Hay and Wadt as well as the Stuttgart
pseudopotentials work fine. Gernot Frenking from Marburg recently published
research using these in J.Comp.Chem. Second derivatives may not be available
for these (Gaussian 92 does not have them, for instance), but they are very
good e.g. for high-level single points.

Greetings from Erlangen.

         Nico
-- 
 +=====================================+================================+
 | Dr. N.J.R. van Eikema Hommes        | hommes@organik.uni-erlangen.de |
 | Institut fuer Organische Chemie I   | Tel. : 49/0 - 9131 - 85 - 4096 |
 | Henkestr. 42, D-91054 Erlangen, FRG | Fax  :                  - 9132 |
 +=====================================+================================+

From:	IN%"d3e129@cagle.pnl.gov"  3-DEC-1993 10:47:49.91
To:	IN%"DSMITH@uoft02.utoledo.edu"
CC:	
Subj:	basis set for ZnR2?

Doug,

	I don't know the reference off the top of my head but David
Funk and Grzegorz Chalasinski did some work with Zinc when Dave was a
grad student at Utah.  As I recall the open d-shell on the Zn atoms
caused some strange sensitivities in the basis set.  The results
should have been published post 1985.  This ain't much info but
hopefully it will help some.

Regards,
Rick Kendall


=============================================================================
===    Ricky A. Kendall  <internet: ra_kendall@cagle.pnl.gov>             ===
===    Mail Stop K1-90                                                    ===
===    Molecular Science Software Group                                   ===
===    Theory, Modeling, and Simulation Program                           ===
===    Molecular Science Research Center                                  ===
===    Pacific Northwest Laboratory                                       ===
===    Richland, WA 99352                                                 ===
===    Phone: (509) 375-2602                                              ===
===    Fax:   (509) 375-6916                                              ===
=============================================================================


From herbert.homeier@rchs1.chemie.uni-regensburg.de  Tue Dec  7 11:55:04 1993
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Date: Tue, 7 Dec 93 16:56:42 +0100
From: Herbert Homeier (t4720) <herbert.homeier@rchs1.chemie.uni-regensburg.de>
Message-Id: <9312071556.AA00567@rchs1.chemie.uni-regensburg.de>
To: CHEMISTRY@ccl.net
Subject: Re: Distribution of LAPACK and other public domain packages


Hi netters, 
besides from NAG as noted below, eispack, lapack, linpack, minpack, and many
other packages are also available from netlib. (anon ftp from netlib.ornl.gov
or get xnetlib using archie which is a slowly starting but otherwise nice 
X11 surface to access netlib).

Best regards

Herbert

----- Begin Included Message -----

From chemistry-request@ccl.net Tue Dec  7 15:39:57 1993
Subject: Distribution of LAPACK and other public domain packages
To: CHEMISTRY <CHEMISTRY@ccl.net>
Sender: chemistry-request@ccl.net
Content-Length: 1345
X-Lines: 30

>> How about EISPACK and LINPACK in FORTRAN?
>> Are they freeware?  If so where can they be fetched?  Thanks!

These packages are available from NAG, who operate, on a cost-recovery basis, 
a distribution service for the following collections of public domain software:

1. LAPACK
2. EISPACK
3. LINPACK
4. MINPACK
5. OTTER

1-4 are all in FORTRAN; an implementation of LAPACK in C is in progress.

More information is available from the NAG helpdesk (helpdesk@nag.co.uk, or
infodesk@nag.com) or from the NAG gopher server at nags2.nag.co.uk.

--------------------------------------------------------------------------------
|  Jeremy Walton                                   nagjpw@vax.oxford.ac.uk     |
|  The Numerical Algorithms Group Ltd, Oxford, UK  jeremyw@nag.co.uk           |
|                                                  Tel: +44 865 511245         |
|                                                  Fax: +44 865 310139         |
--------------------------------------------------------------------------------


---Administrivia: This message is automatically appended by the mail exploder:
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From ADAMO@CHEMNA.DICHI.UNINA.IT  Tue Dec  7 12:02:13 1993
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	by www.ccl.net (8.6.4/930601.1506) id LAA01136; Tue, 7 Dec 1993 11:40:35 -0500
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 #3559) id <01H67G4SHJU80000J7@CHEMNA.DICHI.UNINA.IT>; Tue,
 7 Dec 1993 17:40:06 CET
Date: Tue, 07 Dec 1993 17:40:06 +0100 (CET)
Subject: THANK for MOLCAS
To: chemistry@ccl.net
Message-id: <01H67G4SJ5PU0000J7@CHEMNA.DICHI.UNINA.IT>
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Dear netters,
     THANK. I received many answers to my question on MOLCAS package.
Overall I received them in few hours, saving so a lot of time.
I enclose a summary of the answers.
                                          ciao
                                        carlo


-------------------------------------------------------------------------------
  Carlo Adamo                      | tel. +39-81-5476504
  Dipartimento di Chimica          | fax  +39-81-5527771
  via Mezzocannone 4               | e-mail ADAMO@CHEMNA.DICHI.UNINA.IT
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From noy@tci002.uibk.ac.at  Tue Dec  7 12:53:57 1993
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From: noy@tci002.uibk.ac.at (Teerakiat Kerdchaoren)
Message-Id: <9312071718.AA15726@tci002.uibk.ac.at>
Subject: Summary: scaling velocities in MD
To: chemistry@ccl.net, chem-comp@mailbase.ac.uk
Date: Tue, 7 Dec 1993 18:18:27 +0100 (NFT)
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Dear computational chemistry mailing-list members,

	A couple of weeks ago, I post a question about scaling 
velocities in MD to the net. The original messages and
the responses are herewith enclosed. I would like to express
my special thanks to them whom sent me those replies. Indeed,
I found all of them valuable and helpful.
	Wish you nice X'mas.

					  	warm regards,	

						Teerakiat
						noy@tci2.uibk.ac.at

---------------------- original messages -----------------------
 
Dear CCL fellows, 
	I am writing an MD program and here comes some questions.
	To my experience, the average temperature tends to raise
up gradually in a simulation resulting in the increasing of total
energy. 
        1) Is it possible to apply a "scaling temperature" algorithm
to control the temperature range ( my MD is NVE ) ? To my idea,
scaling the velocities cause the deviation of the p-q coordinate 
( generalized momentum-generalized coordinates ) in the phase space.
The trajectories are therefore deviated, is it true ? How to scale
both velocities and coordinates to keep the correct trajectories and
p-q coordinates in the phase space ?
	2) Is it possible to apply an "external bath" in which is 
generally used with NVT ensemble to an NVE ensemble ?
	
	Thanks a lot in advance.
						best wishes,
						T.K.Noy
------------------------  response -------------------------------

From: "Michael E. Coltrin" <mecoltr@somnet.sandia.gov>

We published a method for simulating the effects of a thermal
reservoir on lattice atoms. The method ensures the proper flow
of energy between the dyanamical atoms in your trajectory study
and a surrounding bath (if the bath is at a different temperature).
The method also will ensure that the total energy will not "drift"
as you described.  

Briefly, the method periodically resets a portion of the velocity
vector of each atom at the edge of the dynamical zone (but doesn't
reset the position). The method is very easy to implement in
a trajectory code.

The reference is M. E. Riley, M. E. Coltrin, and D. J. Diestler,
J. Chem. Phys., 88, 5934 (1988).

I hope this will be useful to you.

Mike Coltrin
-------------------------------------------------------------------------

From: burkhart@goodyear.com (Craig W. Burkhart)

You may want to try the canonical ensemble dynamics of Nose' and Hoover.
Their method is inherently isothermal, whereas the standard methods
are isokinetic. That is a subtle, but important, difference.

The appropriate refs are:

S. Nose', J. Chem. Phys. 81, 511(1984).
W.H. Hoover, Phys. Rev. A 31, 1695(1985).

Hope this helps.

Craig W. Burkhart, Ph.D                
--------------------------------------------------------------------------

From: tolja@maya.geo.uu.se (Anatoli Belonoshko)

   I have written quite a few MD programs.
   To my experience, the average temperature does not tend to rise
 gradually, unless you
 1) have not "equilibrated" your system properly
 2) use inappropriate numerical scheme solving Hamilton equation
 3) use too large timestep
 4) still have some other bugs

    Usual practice for NVE ensemble is to equilibrate system scaling
 velocities to maintain the temperature, and then to stop the scaling.
 NVE is rather famous on inability to provide "exact" temperature.
 On my experience, the scaling during "averaging" stage does not cause
 sigificant errors, but it is better still to avoid such a scaling.

    "external bath" technique is applicable only to NVT ensemble by
 definition. Constant energy simulation can not be realized when
 system have an energy external source.

    Best regards,

    Anatoly Belonoshko
    Uppsala University, Sweden
    e-mail: tolja@maya.geo.uu.se

--------------------------------------------------------------------------
From: dam@retina.chem.psu.edu (K.V. Damodaran)

Yes, the average temperature tends to rise in the beginning of the 
simulation. BUT, usually the starting configuration has a very large 
potential energy and the increase in temperature is due to the strong 
forces, a consequence of which is the sharp decrease in potential 
energy. Thus in NEV simulations the total energy will not be conserved
very well in this region. But this part of the trajectory is discarded
anyway.

Velocity scaling applied for this part of the trajectory scales down
the velocities by SQRT(T-To), when the temperature goes beyond some
tolerance. NEV simulations do not require velocity scaling when you
actually collect the data. So you probably don't have to be concerned
about the deviations of the p-q coordinate in the phase space. Scaling
the coordinates will amount to using an external pressure bath.

If you apply an external temp. bath to an NVE ensemble, it will become
an NVT ensemble!! See the book by Allen & Tildesley for details.

damodaran
dam@retina.chem.psu.edu
------------------------------------------------------------------------
From: doherty@msc.edu (David C. Doherty)
Subject: Re: Molecular Dynamics questions
Status: RO

>        2) Is it possible to apply an "external bath" in which is 
>generally used with NVT ensemble to an NVE ensemble ?

A method that many use is found in Berendsen et al., 
J. Chem. Phys., 81, 3684-3690 (1984).  This includes a 
pressure bath also.

---
David C. Doherty
Minnesota Supercomputer Center, Inc.
doherty@msc.edu
-------------------------------------------------------------------------
If you are running an NVE simulation, then the temperature should
not rise.  This indicates problems with your simulations.  Check
if the forces are being calculated correctly.  Also, if there are
no other problems, your time step may be too large.  See if this
systematic change in the energy persists even if you reduce the
time step.  You could add a temperature controller but you should
first make sure your simulation runs correctly in NVE.  Hope this
helps.

Dilip Paithankar
Chemical Engineering, Purdue University, West Lafayette, IN 47907
Telephone: 317/495-6910 (home), 317/494-4055 (office)
           317/494-0805 (FAX).
-------------------------------------------------------------------
I am writing a MD-program myself and I encountered the same problem.
The only solution I found was to restrict the run to a sensible length
(say: energy conservation 1 : 1.0d(6-7)).

I would be interested in the other suggestions you get.
Please report to the net.

Yours sincerely,

Ferenc Molnar
EMail (SMTP):  ferenc@rchsg8.chemie.uni-regensburg.de
               c5071@rchs1.chemie.uni-regensburg.de
               ferenc@rchnw2.ngate.uni-regensburg.de
---------------------------------------------------------------------------
From: Jim_Bareman.XRCC@xerox.com

	One of the really nice features of the molecular dynamics technique is
that there is usually a "conserved quantity" (such as the Hamiltonian) which
makes it relatively easy to detect if you have an error in your code.  In your
case,
if you are carrying out an NVE calculation, then the total energy MUST be
conserved.
The fact that you do not observe this suggests one of two things to me:
	(1)  You have a bug in your code.   This may be something as trivial as
an actual
		coding error, or something more subtle, such as having too
great a
		distance between points in a potential look-up table.
	(2)  The system you are trying to simulate is in an unfavorable
configuration,
		resulting in large forces on the particles.  If this is the
case, you will
		need very small time steps in order to obtain total energy
conservation.
The situation described in (2) should disappear if the system is allowed to run
on for
a while.  From your problem description, I suspect (1) is likely to be your
problem.
I suggest you use the conservation of total energy to ensure that your code is
really
correct, rather than to try cover up the problem with some sort of velocity
scaling.

Happy Bug Hunting!

	Dr. James P. Bareman
	Member of Research Staff
	Xerox Research Centre of Canada.
-------------------------------------------------------------------------
From: JEREMY WALTON <JEREMYW@num-alg-grp.co.uk>

The traditional way to get the NVE simulation running at (close to) the 
temperature you want is to have an equilibration period where the velocities
are all uniformly scaled so the system is forced to have the kinetic energy
appropriate to the required temperature.  Following this period (typically
a few thousand timesteps), scaling is switched off and the averaging over
configurations can be started.  The temperature should be monitored during this
averaging period (it's one of the things you calculate as an average); if it
drifts too much, then maybe the equilibration period wasn't long enough, or
maybe your timestep is too big.

There are a number of algorithms for this.  Two which I recall are that of 
Berendsen and that of Nose.  Check out Allen & Tildesley's "Computer Simulation
of Liquids" (OUP, 1987), where all this is described in some detail.

Hope this helps,

Jeremy
----------------------------------------------------------------------------
From: <J_BROWN@uvmvax.uvm.edu>

I have a comment that is a "tangental" answer. In fitting several 
variable temperature NMR simulations where you have an equilbrium
situation between several species of various populations, I noted 
that I could not obtain satisfactory fits of my spectra by simply 
increasing the rate of exchange between the various species (as 
dictated by the Eyring equation) until I began to increase the 
populations of the minor species with increasing temperature. 

Further, the best fits were obtained when I could track the 
popolations of each species at several temperatures and generate
a Van't Hoff plot that could be used to "predict" the populations
for spectra where overlap prevented population elucidation. 

If your MD model is varying in temperature, a more realistic 
model would include an increasing of minor conformation populations
with increasing temperature (as dictated by the Van't Hoff equation).

What do others think.

Jay Brown
----------------------------------------------------------------------
From: "Gerald Loeffler" <gl@coil.mdy.univie.ac.at>

there is a 'classical' paper by by Berendsen et. al. that served as
a guideline for me, when I implemented temperature-scaling in my MD-program:
	Berendsen,Postma,van Gunsteren,DiNola,Haak:"Molecular dynamics
	with coupling to an external bath",J.Chem.Phys.,Vol.81,No.8,1984

	good luck,
	Gerald
-----------------------------------------------------------------------
From: Rob Hooft <HOOFT@EMBL-Heidelberg.DE>

In general, if your E rises in a NVE you should try to

 1) reduce the time step.
 2) If a cutoff radius is used, increase it.

Rising energy in NVE is due to problems with integration accuracy, so
the only real way to decrease the rising is to improve the integration
accuracy. 
------------------------------------------------------------------------
From: Tom Connor Bishop <bishop@lisboa.ks.uiuc.edu>

i'm sure you've had more than one person tell you that
something must be wrong if you're total energy increases.
this is the standard test to see if the simlation is accuarate 
ie  the law of conservation of energy must hold.
often times temperatures will increase but this must be coupled with a
decrease in potential energy!!!
either something is wrong with your code, or you are not running the simulation
with parameters appropriate to the system. (note that for non-equilib systems  
the time step must be shorter in order to obtain numberical stability)

just my 
-------------------------------------------------------------------------

From noy@tci002.uibk.ac.at  Tue Dec  7 13:53:57 1993
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From: noy@tci002.uibk.ac.at (Teerakiat Kerdchaoren)
Message-Id: <9312071828.AA26398@tci002.uibk.ac.at>
Subject: rigid model in H-bond system
To: chemistry@ccl.net, chem-comp@mailbase.ac.uk
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Dear computational chemistry mailing-list members,

	I am working with an MD of ion in liquid ammonia system.
The rigid model is employed in the simulation. There have been
some doubts with the simulation of H-bond system using the rigid
models in that the geometry associated with H-bond is measurably
different from the geometry in the gas phase. Hence, Stillinger and
Rahman ( J.Chem.Phys. 60, 1545(1974) ) included the intramolecular
vibration into their ST2 rigid model in an average sense by changing
O-H bondlength slightly. 
Robert and coworkers ( J.Chem.Phys. 82(11),5289 (1985) ) tried to
investigate the effect of intramolecular vibrations on the 
intermolecular structure of water, and found that the effect is
quite small.
	Does anybody know there are such kind of works on other
H-bond systems such as NH3 and HF ? Any references and comments
are appreciated.
	Thanks a lot in advance.
						sincerely,
						Teerakiat



From ravishan@swan.wcc.wesleyan.edu  Tue Dec  7 14:53:54 1993
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Date: Tue, 7 Dec 1993 14:33:53 -0500
Message-Id: <9312071933.AA15182@swan.wcc.wesleyan.edu>
From: "G. Ravishanker" <ravishan@swan.wcc.wesleyan.edu>
To: chemistry@ccl.net
Subject: Averaging question....



Hi

        I have a question regarding averaging properties over an MD run -
especially those that fluctuate a lot (specifically interproton distances
in MD simulations).

        For example, if one is monitoring interproton distances for NMR
calculations, typically there is a cutoff associated with it, so that we
do not keep information on an unusual number of "unwanted" pairs. The
question is, if the cutoff is 10A and during the course of the MD, the
molecule distorted so that some pairs that did not qualify initially are
within 10A. How does (or should) one deal with this?

        1. Use a large enough cutoff that this would not matter. (The
           programs will be larger and the problem to sort things out
           will get worse).

        2. Update the interproton pairlist once every N steps.

        I prefer the second one. However, how does one average in the
second case. Let us say, there is a pair that came within 10A in the last
10 ps of a 100ps trajectory. Do I use the average distance to be 

        1. sum of distances / 10ps 

                or 

        2. sum of distances / 100ps

        Any comments or helpful insight will be appreciated.

Ravi

****************************************************************************
* Ganesan Ravishanker			Ph: (203) 344-8544 Ext. 3110       *
* Coordinator of Scientific Computing,  Fax:(203) 344-7960                 *
* Adjunct Associate Professor(Dept. of Chem.)                              *
* Wesleyan University               e-mail:ravishan@swan.wcc.wesleyan.edu  *
* Middletown, CT 06457.                                                    *
****************************************************************************

From stoutepf@chemsci1.es.dupont.com  Tue Dec  7 16:53:59 1993
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Date: Tue, 7 Dec 1993 16:28:45 -0500
To: chemistry@ccl.net, dibug@comp.bioz.unibas.ch
From: stoutepf@chemsci1.es.dupont.com (Pieter Stouten)
Subject: DMol or DGauss ?
Cc: hodgecn@lldmpc.dnet.dupont.com (Nick Hodge),
        wasserzr@lldmpc.dnet.dupont.com, stoutepf@chemsci1.es.dupont.com


We will purchase a (DFT) ab initio package, and are considering DMol (sold
by Biosym) and DGauss (sold by MSI, part of Unichem).

Our situation is:
* We already have a Biosym infrastructure
* We will be running the DFT program on SGI machines
* We would have to purchase a graphical interface to the DGauss program,
  if we go with that program

I sollict your opinions with respect to the following issues:
* What is the better program in terms of reliability and speed ?
* What "useful" features are present in one and not in the other ?
* How good are the interfaces of these programs ? Example: how easy would
  it be to retrieve charges and use those in molecular mechanics ? Or:
  how easy is it to display orbitals, reactive sites, etc. ?
* And most important, given our present situation would DGauss be that much
  faster, more reliable and useful to warrant purchasing an entirely
  new software package ?

Thanks for your help. I will summarize responses if there is enough interest.

Cheers, Pieter.


 
Pieter Stouten, Senior Research Scientist    ||
Computer Aided Drug Design Group             ||
The Du Pont Merck Pharmaceutical Company     ||    Adventures get spoiled
P.O. Box 80353, Wilmington, DE 19880-0353    ||   by being reduced to data
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From mjf@iris120.biosym.com  Tue Dec  7 20:53:55 1993
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Date: Tue, 7 Dec 93 16:56:17 -0800
From: mjf@biosym.com (Mark J Forster )
Message-Id: <9312080056.AA09407@iris120.biosym.com>
To: chemistry@ccl.net
Subject: Interproton distance averages



Dear Comp. Chemists,

G. Ravishanker recently asked: 

>       I have a question regarding averaging properties over an MD run -
> especially those that fluctuate a lot (specifically interproton distances
> in MD simulations).

Here is my $0.02

The correct way to average distances for comparison to NMR data
is a little complicated.
 
Distance estimates derived from NMR are most often derived from nuclear 
Overhauser effect (nOe) data. This is a problematic area because
of the transfer of magnetization in a molecule that gives rise to nOe 
data is not simply a function of the separation of the two spins. 
In reality the direct nOe transfer pathway only dominates at very
short mixing times, as the mixing time increases multiple step 
pathways become increasingly important - this is 'spin diffusion'. 

One (of many) approaches to dealing with spin diffusion is to 
record nOe data at multiple mixing times and try to deduce the 
initial slope of the nOe buildup. This leads to the cross relaxation
rate constant and it is this that is from which we may derive 'NMR
distances' for comparisons with MD or other simulation methods. 

The appropriate form of averaging is stongly dependent upon the
timescale of the molecular motions involved. For biological
macromolecules the timescale of molecular reorientation is 
of the order of nanoseconds. Thus a molecular dynamics run 
of (say) 100ps is only sampling motions that are much slower
than the molecular reorientation. Under such conditions the 
equations of J.Tropp (J.Chem.Phys., vol 72, p6035 1980) show
the correct form of averaging to be used. In essence it is
inverse r cubed averaging with an additional weighting due 
to angular functions (spherical harmonics) of the orientation
of the H-H vector. 

If the timescale of the conformational interchange is very much
slower than molecular reorientation but faster than the timescale
for the nOe buildup itself (which is of the order of seconds) 
then an inverse r sixth average will be appropriate.
Such a timescale would not be probed by MD but perhaps 
monte carlo or other stochastic schemes would be appropriate. 

If the conformational interchange is much slower than the 
nOe buildup then one will be observing nOes that are the 
average of those in each conformation, but it is likely this 
situation that distinct resonances will be observed for 
occurences of the two conformers.  
  
Some of these issues are discussed in that excellent text
'Neuhaus and Williamson: The nuclear Overhauser effect in
structural and conformational analysis, VCH (1989)'

I also have a paper appearing in J.Comp.Chem. (should be
out in February) that discusses these issues.

Finally I should mention that the NMRchitect product
>from Biosym Technologies (my employers) allows the computation of
various types of distance average for a family of molecular
conformation derived by MD or other means.

Hope this helps. 



Best Wishes       __________________________________________________________
Mark             /
         ___    /                     
        /  /|  /                     Mark J Forster
       /  / | /                     Biosym Technologies Inc, 
      /__/__|/     \__O_/          9685 Scranton Rd, 
     /__/             |           San Diego, CA 92121, USA.
    /   |            /|          TEL: (619) 546 9990
   /  o |<--------  / |         FAX: (619) 458 0136
  /__ __|                      e-mail: mjf@biosym.com
       /                      Follower of MUFC: The Champions.  
      /                      'Ryan Giggs is God's gift to football'
     /
    /
   /_________________________________________________________



From apa@pop.cc.adfa.oz.au  Tue Dec  7 21:53:55 1993
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Date: Wed, 8 Dec 1993 13:10:43 +1100
Message-Id: <199312080210.AA04397@sserve.cc.adfa.oz.au>
To: chemistry@ccl.net
From: apa@pop.cc.adfa.oz.au (Alan Arnold)
Subject: zindo parameters for Selenium?


Seasons Greetings from down-under to comp-chem listeners...

        I have been doing some zindo/1 calculations with Hyperchem on
Co(III) complexes of macrocyclic and macrobicyclic (cage) ligands
containing N and S donor atoms. I would like to use zindo to predict the
geometries and relative energies of various conformers of some selenium
analogs that we've recently synthesised but Hyperchem's zindo doesn't
support Se.

Can anyone point me in the direction of zindo parameters for Se, or failing
that, any other semi-empirical Se params for comparison with sulphur.

If necessary I'm prepared to attempt a zindo parameterisation for Se myself
- any suggestions for well-characterised Se-containing molecules as a
reference set? eg H2Se, MeSeMe, MeSeSeMe .....

I'll summarise responses for the group in the New Year.
----
Alan Arnold                          |  e-mail: apa@pop.cc.adfa.oz.au
Chem. Department,University College  |  voice : +61 6 268 8080
Australian Defence Force Academy     |  fax   : +61 6 268 8002
CANBERRA  ACT 2601 Australia         |


