From owner-chemistry@ccl.net  Wed Jul  5 10:39:51 1995
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From: Tankiso Tshehla - PG <TSHEHLA@che.und.ac.za>
Organization: University of Natal - Durban
To: chemistry@ccl.net
Date: Wed, 5 Jul 1995 16:28:42 +0200 (SAST)
Subject: BSSE sign summary response
Priority: normal
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To all the netters;

While I will be summarising the responses, I would like to thank all 
who responded. The general view  is that this should not have 
happened, if it did may something was not correct in the beginning. 
Or perhaps the basis set in incomplete.

The reason I posted the meassage was simply because I did not believe 
the results I was getting. I am glad that through the different views 
>from CCL I finally got the solution.
I ran the massage job once more with completely new input and it 
worked. I suspect that one of the parameters might have been wrong. 
        Thanks to all
          T M Tshehla
          


Summary

charles W Ulmer, II Ph. D.
wrote:
I wouldn't want to begin to answer your question without knowing more 
about the way in which you calculated the BSSE. ref to

Nagy, P. I. C. W. II; Smith, D.A J. Chem. Phy. 1995, 102, 6812.


David E. Woon wrote:
You shouldn't be able to get negative BSSE from the counterpoise 
correction (assuming you are using full CP correction). The monomers 
in the dimers basis set must have lower energies than their 
respective monomer sets. Since it sounds like you're optimising the 
monomer geometries in the dimer basis, you also add a correction for 
that, even if the change is small.


R. G. A. Bone Ph D. wrote:

The only thing you can really do is to increase the size of the basis 
set--- substantially for a correlated level calculation.

There may be other ways of compensating for BSSE at the MP2 level, 
other than using the CP correction; this is still an open issue.


M A Zottola wrote:

are you sure that:
1) The Z-matrix describing your system is correct-

2) you subtracted the sum of the counterpoise-calculated monomer 
energies from the the energy of the complex-

3) You are using the Mp2 energies not the HF energies for the calc. 
of dE

I have never seen a negative correction from BSSE - indeed that 
observation contradicts the concept of superposition error. good luck 
in ferreting out an answer!

      all   all      all     all



From owner-chemistry@ccl.net  Wed Jul  5 11:24:57 1995
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Date: Wed, 5 Jul 1995 11:24:09 -0400 (EDT)
From: JOHNSONB@B.PSC.EDU
To: chemistry@ccl.net
CC: JOHNSONB@B.PSC.EDU
Message-Id: <950705112409.40405b83@B.PSC.EDU>
Subject: Molecular integrals


>I am looking for a good source (book or article) that describes in detail
>all the integrals (analytic forms for some) that one needs to calculate.
>Can quantum chemists out there point me to a good source.

For a good review of the efficient calculation of quantum chemical
integrals, see

P. M. W. Gill, Advan. Quantum Chem. 25, 141 (1994).

Regards,
Benny
-------------------------------------------------------------------------------
Benny G. Johnson, Ph.D.		Phone:  (412) 268-1056
President			Fax:    (412) 268-6945
Q-Chem, Inc.			E-mail: johnsonb@psc.edu
317 Whipple St.
Pittsburgh, PA  15218
USA
-------------------------------------------------------------------------------


From owner-chemistry@ccl.net  Wed Jul  5 11:39:52 1995
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Date: Wed, 5 Jul 95 10:47:14 -0400
From: polowin@hyper.hyper.com (Joel Polowin)
Message-Id: <9507051447.AA16245@hyper.hyper.com>
To: <64MNR@NPD.UFPE.BR>
Subject: Re:  CCL:more information about d orbitals in tin complexes
Cc: chemistry@ccl.net


> From: <64MNR@NPD.UFPE.BR>
> Date: Tue, 04 Jul 1995 19:23:31 -0300
> Subject: CCL:more information about d orbitals in tin complexes

> 	I forgot to discriminate that I'm working with hexacoordinate tin 
> complex so I need the inclusion of d orbitals. Does the new version of
> Hyperchem contain PM3 parameters with these orbitals?

The PM3 parameters that we provide are the set developed by James J.P.
Stewart; all of its d-orbital parameters for tin are 0.  I don't know if
anyone's got a modified PM3 parameter set with non-0 d-orbital parameters
for tin.  (If so, using other parameters with HyperChem is a matter of
modifying the parameter files with a text editor.)

> 	Some time ago one of our department requested information about how to
> buy this program and at moment we didn't have none information. Please, could
> you send us details about it.

I'll send that privately; if anyone else is interested, please contact me
at the address below.

Regards,
Joel
 
------------
Joel Polowin, Ph.D.   Manager, Scientific Support
Email to: polowin@hyper.com 

Hypercube Inc, 419 Phillip St, Waterloo, Ont, Canada N2L 3X2 (519)725-4040
Info requests to: info@hyper.com    Support questions to: support@hyper.com
Email group: Send "subscribe hyperchem" to hyperchem-request@hyper.com
WWW: http://www.hyper.com/



From owner-chemistry@ccl.net  Wed Jul  5 11:56:04 1995
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From: "Michael D. Bartberger" <bartberg@server.chem.ufl.edu>
To: Computational Chemistry List <chemistry@ccl.net>
Subject: Spin contamination
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Hello all:

In G92, after the value of <S^2> is printed in a UHF calculation, there 
is a value printed after this which shows <S^2> "after annihilation of 
the first spin contaminant." 

Could someone kindly explain the significance of this in terms of the 
"usefulness" of the energy or geometry obtained with the 
spin-contaminated wavefunction?

The reason for my question is this:  we are calculating some ground and 
transition states (UHF) for some (fluorinated) radical addition and 
cyclization reactions.  I find that in many of the cases the degree of spin 
contamination is too high for comfort  ( <S^2> is around 1.0 at worst. )  
However, according to G92, after annihilation of the first spin 
contaminant, this value drops to a quite acceptable 0.76.  Now, what does 
that say regarding the geometries and energies I've obtained?   I'm not 
so sure or happy about using ROHF if necessary since my understanding is 
that one can not do analytical second derivatives in G92 with ROHF..... 
with numerical second derivatives on systems of the size we are studying, 
the largest so far being C6F11(.) , I feel this would really cripple us, in 
terms of required CPU time.   The lack of account of spin polarization is 
another matter...............

I guess the main question is what is the significance of annihilation of 
that first spin contaminant?  Is the original S^2 is "bad" but the 
"annihilated" S^2 is "not so bad", then what?     :-)

I'd greatly appreciate any responses, advice, suggestions, or flames. 
(Well, go easy on the flames.)    =:^)

I'll certainly summarize if there is interest.

Best regards,

Michael
________________________________________________________________________________

 Michael D. Bartberger         bartberg@chem.ufl.edu        TEL: (904) 392-3580
 Department of Chemistry       bartberg@qtp.ufl.edu         FAX: (904) 846-0296
 University of Florida
 Gainesville, FL  32611
 USA
________________________________________________________________________________





From owner-chemistry@ccl.net  Wed Jul  5 13:24:53 1995
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Date: 5 Jul 95 21:07:34 EST (Wed)
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Dear netters,

Could anyone of you please let me give the data of bond-dissociation energies of
X-D bond where X = H,N,F,C,O and D is the Deuterium (isotope of Hydrogen) both
in diatomic and polyatomic (X being Methyl, Ethyl, Isopropyl and t-buryl for C,
NH_2 for N and HO for O etc...) ? Any reference on the Bond-Dissociation Energies
of these molecules is most grately appreciated.

Thanks in advance.

V.Sreedhara Rao.
e-mail : ipcakc@vigyan.iisc.ernet.in
Int.net: akc@hamsadvani.serc.iisc.ernet.in


From owner-chemistry@ccl.net  Wed Jul  5 16:39:52 1995
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The premier issue of Network Science (NetSci) is now on-line.  NetSci can
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From owner-chemistry@ccl.net  Wed Jul  5 16:54:52 1995
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From: polowin@hyper.hyper.com (Joel Polowin)
Message-Id: <9507052048.AA17723@hyper.hyper.com>
To: <64MNR@NPD.UFPE.BR>
Subject: Re: more information about d orbitals in tin complexes
Cc: chemistry@ccl.net


> From polowin Wed Jul  5 10:47:13 1995
> Subject: Re:  CCL:more information about d orbitals in tin complexes
> 
> The PM3 parameters that we provide are the set developed by James J.P.
> Stewart; all of its d-orbital parameters for tin are 0.  I don't know if
> anyone's got a modified PM3 parameter set with non-0 d-orbital parameters
> for tin.  (If so, using other parameters with HyperChem is a matter of
> modifying the parameter files with a text editor.)

I have been corrected by one of my colleagues: PM3 fundamentally does not and
cannot include d orbitals.  This would require a different set of algorithms
involving a MNDO/D.  If parameters for d orbitals were added to the PM3
parameter files for HyperChem, they would simply be ignored.
 
------------
Joel Polowin, Ph.D.   Manager, Scientific Support
Email to: polowin@hyper.com 

Hypercube Inc, 419 Phillip St, Waterloo, Ont, Canada N2L 3X2 (519)725-4040
Info requests to: info@hyper.com    Support questions to: support@hyper.com
Email group: Send "subscribe hyperchem" to hyperchem-request@hyper.com
WWW: http://www.hyper.com/


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    <outnews+netnews.news.announce.conferences@andrew.cmu.edu>
Subject: CCL:ANNOUCE: Workshop
Cc: Outbound News <outnews+netnews.bionet.announce@andrew.cmu.edu>,
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References: <9507052027.AA03787@pscuxb.psc.edu>


"METHODS OF MOLECULAR MECHANICS AND DYNAMICS OF BIOPOLYMERS" WORKSHOP
                    Pittsburgh Supercomputing Center           
                           August 16-19, 1995


The Pittsburgh Supercomputing Center (PSC) is hosting a workshop 
on "Methods of Molecular Mechanics and Dynamics of Biopolymers," 
August 16-19, 1995.  
The workshop will familiarize biomedical researchers with 
computational methods and provide practice
in applying supercomputing resources to problems of concern in molecular 
mechanics.  Practical experience on our supercomputers will be gained in  
the application to: 
(1) the theory and practice of molecular mechanics and dynamics;  
(2) the development and refinement of molecular mechanics force fields; 
(3) the problem of conformation mapping and analysis of polypeptide 
structures, including the refinement of structure from measured NMR data; 
and 
(4) computation of interaction energies and free energies for protein-drug
interactions and conformational thermodynamics.  

Workshop leaders are
Dr. Charles L. Brooks III, The Scripps Research Institute 
and 
Dr. Alexander D. MacKerell Jr., University of Maryland at Baltimore.

The worskhop will consist of lectures and extensive hands-on sessions.
General aspects of molecular mechanics software will be discussed and
a number of packages are available for use at the PSC.  However, 
the programs CHARMM and QUANTA will be utilized most extensively in 
demonstrations.  Hands-on sessions will be emphasized. 
Participants will be able to work on the examples provided or 
on their own experimental data. 
No prior supercomputing experience is necessary.  

This workshop is funded by a grant from the Biomedical Research Technology
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WITH U.S. ACADEMIC INSTITUTIONS ARE SUPPORTED BY THIS GRANT.
Enrollment is limited to 20.  An application form is included.  
Deadline for applications is: July 10,  1995.
Please direct inquires or send the following application form to 
blankens@psc.edu.


Additional information about this workshop can be found in 
http://pscinfo.psc.edu/biomed/workshops95.html



                         PITTSBURGH SUPERCOMPUTING CENTER
                         BIOMEDICAL  INITIATIVE
                         **************************************
                         August 16-19, 1995

                         APPLICATION  


Name:________________________________________________________________________ 
 
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REQUIREMENTS: 

Applicants must submit a completed application form and a cover letter. The 
letter should describe, in one or two paragraphs, your current research and  
how participating in the workshop will enhance this research.  Please 
include a brief statement describing your level of experience with computers. 
Faculty members, staff and post-docs should provide a curriculum vita. 
Graduate students must have a letter of recommendation from a faculty member.  
 
Please return all application materials by July 10, 1995 to:

          Biomedical Workshop Applications Committee 
          Pittsburgh Supercomputing Center 
          4400 Fifth Avenue, Suite 230C 
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Direct inquiries to: Nancy Blankenstein, blankens@psc.edu or 412/268-4960.

*Disclosure of Social Security Number is voluntary.

PSC does not discriminate on the basis of race, color, religion, sex, age, 
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From owner-chemistry@ccl.net  Wed Jul  5 17:10:56 1995
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Date: Wed, 05 Jul 1995 17:03:21 -0500 (EST)
From: Kui Zhang <KZHANG%MIAMIU.BITNET@phem3.acs.ohio-state.edu>
Subject: BSSE Correction for Protonation Energy
To: Computational Chemistry List <chemistry@ccl.net>
Message-id: <01HSIOI1VN989CCTYV@phem3.acs.ohio-state.edu>
Content-transfer-encoding: 7BIT


 
Dear Netters,
 
     One of our projects is the calculation of protonation energy
for some interesting compounds using high level ab initio calculations.
Recently I have been trying to correct calculated protonation energies
with BSSE.  I first used CH3NH2 as model compound to do testing
calculations at HF, MP2 and MP4 levels with several basis sets.  The
calculations were carried out using Gaussian 92 with MASSAGE method.
The following is a set of calculated values of the BSSE correction for
CH3NH2:
                                         BSSE Correction (kcal/mol)
 
HF/6-31G*//HF/6-31G*                             0.60
HF/6-31+G**//HF/6-31+G**                         0.84
HF/6-31+G(2d,2p)//HF/6-31+G(2d,2p)               0.31
MP2/6-31+G**//HF/6-31+G**                        6.87
MP4/6-31+G**//HF/6-31+G**                        7.20
MP2/6-31+G**//MP2/6-31+G**                      14.15
 
    It can be obviously seen that the MP and HF give a such huge
difference that there is absolutely not comprimise between HF and MP
values.  The same situation was also observed in another compound
similar to CH3NH2.  Can any of you help me handle this problem?  My
question is that which method I should trust in term of the BSSE
computation, MP or HF?  I would greatly appreciate any direction,
suggestion and comment.  Thank you very much in advance.
 
 
Kui Zhang
Department of Chemistry
Miami University
Oxford, OH 45056
USA
E-mail to: kzhang@miamiu.acs.muohio.edu

From owner-chemistry@ccl.net  Wed Jul  5 17:13:47 1995
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Date: Wed, 5 Jul 1995 16:52:20 -0400
From: Shijie Yao <chessyx@gsusgi1.Gsu.EDU>
Message-Id: <199507052052.QAA20720@gsusgi1.Gsu.EDU>
To: chemistry@ccl.net
Subject: Responses to my QM contributions in FEP Q


Hi,
Jeremy at jeremy@med.su.oz.au, Bear at bear@basie.pharm.arizona
and interested netters;

As I promised, the following is a collection of the responses to my
questions on quantum mechanics contribution to FEP calculations.
I sincerely thank Professor Kollman and Dr. Erin Duffy of
Professor Jorgensen's group in Yale for their kindly reply.

1)
>From kollman@theochem.kun.nl
>
>If all you want is the solvation free energy difference and you make
>the assumption that any intramolecular effects are similar in
>gas phase and solution, probably a reasonable assumption for the
>molecules you describe, it is an excellent approximation(Jorgensen and
>Ravimohan, JCP, 1985) just to do the FEP in solution...it isnt
>clear from your mail what your goal is?...peter k.

2) From eduffy@laplace.csb.yale.edu
> Hi -  If you are using free energy perturbation, you only need
> to complete the following thermodynamic cycle:
>
>                          A
>      r-anthracene (g)  -----> r-anthracene (aq)
>
>             |                        |
>             | (1)                    | (2)
>             |                        |
>             v                        v
>
>                          B
>        anthracene (g)  ----->   anthracene (aq)
>
> Experimentally, one measures A and B, which correspond to the
> free energies of transfer of the anthrancenes from vacuum, in
> this case, to water.  These calculations would be difficult to
> do computationally, as one would have to compute two potentials
> of mean force where one moves the individual solutes from the gas
> phase into the aqueous solution.  Fortunately, as this is a thermodynamic
> cycle, you can compute the equivalent processes (1) and (2).  If
> the molecules are rigid (no intramolecular degrees of freedom), then
> this involves only the computation of (2), which is a gradual mutation of
> substituted anthracene to the unsubstituted one (or a "reeling-in"
> of that r- group to dummies).  If you are including internal motion, then
> the gas-phase mutation (1) is needed, such that the ddG reflects only
> the differences in solvation of the monomers.  By the way, I assume you're
> using FEP in the context of Monte Carlo (bonus) or MD?  Whatever the case,
> ab initio isn't needed here, other than - perhaps - to obtain starting
> geometries and/or partial charges for the monomers, if you don't have
> them already.  You might find the following quite helpful:
>
> Jorgensen, W. L.  "Free Energy Calculations:  A Breakthrough for Modeling
> Organic Chemistry in Solution."  Acc. Chem. Res., 1989, v.22, 184-189.
>
> Jorgensen, W. L.  "Computational Insights on Intermolecular Interactions
> and Binding in Solution."  Chemtracts - Org. Chem., 1991, v.4, 91-119.
>
> Severance, D. L.; Essex, J. W.; Jorgensen, W. L.  "Generalized Alteration
> of Structure and Parameters:  A New Method for Free-Energy Perturbations
> in Systems Containing Flexible Degrees of Freedom."  J. Comput. Chem., 1995,
> v.16, 311-327.
> If I have been unclear or have misunderstood your situation (which is
> entirely possible), please do not hesitate to contact me.
>
> Erin Duffy
> (eduffy@laplace.csb.yale.edu)

3)
My Q:
-----------------------------
Dear Professor Kollman,

   Thank you very much for your response to our question
on the free energy problem we posted earleir. When we
consider a thermodynamics cycle like the following to get
the total free energy difference (not only solvation free
energy),

                           A
         E + S1(aq)   ----------->   ES1(aq)
           |                          |
        (1)|                          |(2)
           |                          |
           v                          v
         E + S2(aq)   ----------->   ES2(aq)
                           B

we know that the intramolecular effects for
        E + S1(aq)   ----->   ES1(aq)
and also for
        E + S2(aq)   ----->   ES2(aq)
are different.  How should we consider the quantum
mechanical contributions in such a situation?
Do we also need to include the zero point
vibrational energy difference to the total free
energy?

Thank you very much for the help and your time.

Shijie Yao at   chessyx@gsusgi1.gsu.edu
-----------------------------
>From kollman@theochem.kun.nl  Tue Jun 27 13:43:01 1995
>
>I want to make sure we are communicating correctly...if the cycle
>corresponds to a weak non-covalent interaction, it is not
>clear that the two intramolecular effects will be different...however,
>if they are, e.g., see Cieplak et al JACS, 1987 for base tautomers,
>then you should run ab initio calcs for the gas phase energies to make
>sure they are as accurate as possible...again, given that you have done
>the qm, you can also consider the normal modes and determine not only
>the zero point energy, but also the thermal energy and entropy...gas phase
>of course...so I would have to be informed what you are actually
>symbolizing by E, S and ES1 to give you a definitive answer of whether
>the intramolecular calcs are worth doing and at what QM level...peter k

4)
>From eduffy@laplace.csb.yale.edu
>Hi -  While it is true that the unsubstituted and substituted
>      anthracene molecules undoubtedly have different zero-point
>      energies, and while it is also probable that those zero-
>      point energies are different in solution than they are in the
>      gas phase, you can't do the QM calculation in the condensed
>      phase.  To get the difference in the intramolecular parts,
>      you do the mutation in the gas phase as well as in solution
>      and then compute the ddG:
>
>                        dG(r)
>      r-anthracene (g)  ----->    r-anthracene (sol)
>
>            |                           |
>            | dG(gas)                   |  dG(sol)
>            |                           |
>            v                           v
>                        dG(u)
>        anthracene (g)  ----->      anthracene (sol)
>
>             ddG = dG(r) - dG(u) = dG(gas)  - dG(sol)
>
>      This has been done routinely in the Jorgensen group for
>      all types of organic solutes, including substituted benzenes.
>      In fact, you might check out the following:
>
>Jorgensen, W. L.; Nguyen, T. B.  "Monte Carlo Simulations of the
>Hydration of Substituted Benzenes with OPLS Potential Functions."
>J. Comput. Chem., 1993, v.13, 195-205.
>
>      It has occurred to me that perhaps you are intending to take
>      a QM/MM approach to this problem?  Please let me know if
>      this is the case.
>
>      Anyway, I hope this has helped.  Please do not hesitate to
>      contact me again.  - Erin

5)
>From: kollman@theochem.kun.nl (Peter Kollman)
>
>Hi, Shijie...
>are the bonds formed the same in S1 and S2...if so, you may not have
>to calc intramolecular...see paper by S. Rao et al, Nature, 1987 on
>the tetrahedral intermediate in the serine proteases...

---------------    END   -------------------

Shijie Yao at chessyx@gsusgi1.gsu.edu


From owner-chemistry@ccl.net  Wed Jul  5 20:09:54 1995
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Date: Thu, 6 Jul 1995 09:53:23 +0000 (CUT)
From: Tony Dyson <tony@schroeder.newcastle.edu.au>
To: Computational Chemistry List <chemistry@ccl.net>
Subject: CCL: Periodic AM1 calculations?
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I am attempting to model the chemisorption of small hydrocarbon 
molecules, such as ethyne, on vicinal Si(001). I don't have the 
computational resources available in order to perform any kind of ab 
initio study of this system, due to the large size of the unit cell 
required to model a surface step. Cluster calculations with AM1 have 
proven frustrating, because of course the edge effects far outweigh any 
effects of the surface step itself. At present I am in the process of 
trying out "Siligen" atoms to terminate the bonds at the edges of the 
cluster, as proposed by Redondo et al. J. Vac. Sci. Technol. 19 (1981) 
498. (See also Lutrus et al. Phys. Rev. B 48 (1993) 15086; Wu & Carter, 
Phys. Rev. B 45 (1992) 9065.)

However, what would be preferable is to perform a calculation taking into 
account the 2-dimensional periodicity of the system. In the past our 
group has done this with our own SLAB-MINDO method, eg Craig & Smith, 
Surf. Sci. 276 (1992) 174; Surf. Sci. 225 (1990) 225, and more recently 
with the CRYSTAL program of Dovesi and co-workers. The MINDO formalism 
has unfortunately passed its "use-by date" due to the availability of 
much more accurate models, while the computational and storage demands of 
CRYSTAL calculations (with reasonable basis sets) are too great for 
successful application to this problem.

It has come to my attention that there is a periodic implementation of 
the AM1 scheme contained within MOPAC 93. Do any of the CCL contributors 
have experience with this version of MOPAC? I would like to find out 
whether 2-dimensional periodicity is implemented or whether the technique 
is restricted to full 3-dimensional periodicity.

Thank you,
	Tony Dyson

================================================================

  Mr. Anthony J. Dyson		tony@schroeder.newcastle.edu.au
  Dept. of Physics		phone: +49 21 5425
  University of Newcastle	fax:   +49 21 6907
  Callaghan, Australia, 2308

================================================================


