From chemistry-request@server.ccl.net  Wed Jul 19 11:49:43 2000
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Date: Thu, 20 Jul 2000 00:48:42 -0300
To: chemistry@ccl.net
From: Dr Reinaldo Pis Diez <pis_diez@quimica.unlp.edu.ar>
Subject: G98: Oniom energies -->  Summary
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	Dear ccl'ers,

		A few days ago I posted the following to the list

> I'm doing some calculations using the oniom method as implemented in g98. 
>   My system is a 30-atoms organic molecule surrounded by almost hundred
> solvent molecules. I'm using dft/mm (svwn:uff) for higher and lower layers,
> respectively. 
>  The first calculation seems to be a mm one giving an energy which I call
> E_3.
>   Then, the program jumps into the dft job achieving self consistency with
> an energy E_scf.
> As a third step, it enters into another job having less electrons than
> the higher layer, organic molecule, giving an energy E_1.   
> Finally, the program enters link 102 and prints the following
> 
> ONIOM: calculating energy.
>  E123=      E_1      E_scf     E_3 (three real numbers)
>  ONIOM: extrapolated energy =    (a fourth real number calculated
> 
>              				 as, I guess, E_scf - E_1 + E_3) 
> 
> 	Now my questions: 
> 
> i) Is the "oniom extrapolated energy" the valid  energy in an oniom job?
> ii) What does E_1 mean?   

	I wish to thank Nicolas Ferre, Richard Hall, Stephane Humbel, and Joseph
Ochterski from Gaussian for their answers.  
	Briefly, the answer to (i) is Yes, the "oniom extrapolated energy" is the
energy to take into account.
	For question (ii) I summarize Joseph's answer:

>E_3 = lower level calculation on the whole system
>E_2 = higher level calculation on the small piece (I call it E_scf)
>E_1 = lower level calculation on the small piece
>
>extrapolated energy = E2 + (E_3 - E_1) 
>
>which is equivalent to what you have, but I wrote it that way because it's
>easier to see what's going on. The part in parentheses is the energy of the
>whole system minus the energy of the inner system, at the low level. That
>gets added to the energy of the inner system at the high level, giving a
>total energy for the whole system. 
>E_1 removes the  "overlapping" piece which is calculated at the low level.
>It's kind of like removing a pit from an olive, and filling the hole with
>something better :)

		Finally, the responders seem to agree in recommending the following
article describing the g98's oniom implementation 

Dapprich and al., J.Molec.Struct.(Theochem) 461-462 (1999) 1-21

		Thanks again.
		Regards,

						Reinaldo

From chemistry-request@server.ccl.net  Wed Jul 19 12:08:19 2000
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Date: Wed, 19 Jul 2000 18:12:15 +0200 (MET DST)
From: Xavier Fradera <iqcxfl@xamba.udg.es>
To: CHEMISTRY@ccl.net
cc: jordipo@stark.udg.es
Subject: IRC in Gaussian
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Hi,

I'm trying to follow a reaction path with Gaussian, by means of the IRC
keyword. However, in some cases, the IRC does not reach the final
optimized products, and stops at an intermediate structure. Looking at the
Gaussian output, I can see that the convergence criteria used for IRC are
very loose, compared to the ones used usually in OPT calculations. I
haven't seen any option to change these convengergence criteria. Any idea
on how to do this ?

Thanks,
Xavier.

--
Xavier Fradera
Institute of Computational Chemistry
University of Girona, Girona, Catalonia.
e-mail: xavier@iqc.udg.es
Tel: 34 972 41 83 58
Fax: 34 972 41 83 56


From chemistry-request@server.ccl.net  Wed Jul 19 06:10:48 2000
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Date: Wed, 19 Jul 2000 11:10:38 +0100 (BST)
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                        Call For Papers

The Chemical Structure Association and the Molecular Graphics and 
Modelling Society announce their Second Joint Sheffield Conference 
on Chemoinformatics: Computational Tools for Lead Discovery.  The 
conference will be held in Stephenson Hall, University of Sheffield, 
UK from 9th to 11th April 2001.  Offers of papers are welcomed in all 
aspects of lead discovery.  Possible topics include (but are not limited 
to): 

* 3D databases, including docking and pharmacophore analysis;
* assay QC and its influence on data mining;
* chemical data mining; 
* descriptor validation; 
* design of leadlike combinatorial libraries;
* design of screening collections;
* e-business to facilitate lead discovery; 
* novel software and hardware systems for lead discovery; 
* selective compound acquisition from in house and commercial suppliers; 
* similarity and clustering methods; 
* structure-activity methods for lead identification and early
  optimisation;
* structure-based design for lead identification and early optimisation;
* virtual screening;
* case histories incorporating any of the above.

Authors interested in submitting a paper for consideration should 
send a title and brief abstract to Val Gillet (v.gillet@sheffield.ac.uk) 
by 15th September 2000.  Further details of the conference and
registration information will follow later in the year and will be posted
at www.shef.ac.uk/cisrg/shef2001.











From chemistry-request@server.ccl.net  Wed Jul 19 06:44:51 2000
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From: "Oscar Rey" <orey@iqs.url.es>
To: <CHEMISTRY@ccl.net>
Subject: porphyrin/porphycene
Date: Wed, 19 Jul 2000 12:26:28 +0200
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Dear CCL members

I'd like to obtein some information (bibliography, previous works) about
atom types and force file parameters related to porphyrin and porfycene,
specially about Weiner et al. and Cornell et al. force fields.

Thanks in advance

Oscar Rey Puiggròs
Computational Chemistry Group (Section of Synthesis),
Organic Chemistry Departament
Institut Químic de Sarrià (URL)
e-mail: orey@iqs.edu
telf: 932 038 900 Ext.:2361
Via Augusta 390, 08017
Barcelona_CATALUNYA (Spain)
_____________________________________________________________





From chemistry-request@server.ccl.net  Wed Jul 19 08:35:14 2000
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Date: Wed, 19 Jul 2000 09:21:55 -0300
To: CHEMISTRY@ccl.net
From: Demetrio Antonio da Silva Filho <dasf@ifi.unicamp.br>
Subject: CI-Singles Summary
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Original post:

Dear Netters,

I'm in doubt about the CI-Singles method and the number of  single 
substitutions that this method
uses on its calculation.

In Pople's paper (J. B. Foresman, M. Head-Gordon, J. A. Pople and M. J. 
Frisch, Toward a Systematic Molecular Orbital Theory for Excited States, J. 
Phys. Chem. 96, 135 (1992).) the CI-Singles method is
defined as configuration interaction among "all" singly substituted 
determinants. In Gaussian manual,
there is a keyword for this method (NStates) which sets the number of 
states that will be solved.

This keyword (Mstates) sets the number of states used in the CI expansion 
of the wavefunction or
independent of the number used in this keyword all singly substituted 
determinants will
be used?

Thanks in advance,
Demetrio FIlho


Replies!

=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-==-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-



Dear Demetrio!

The Gaussian keyword CIS implies a CI-Singles calculation with inclusion of
"all" singly excited configurations (however, core levels are usually not
included in the CI).

The NStates option specifies how many excited states should be calculated; the
default value is 3.  The value of NStates has no effect on the number of
configurations included in the CI.

Yours, Jens >--<

=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-==-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-

Dear Antonio,
This keyword (Mstates) sets the number of states to solve for
and this does not affect the number of determinants (precisely: CSF) in
the CI expansion (which is Nocc x Nvirt of course).
Stefan
_________________________________________________________
Prof. Dr. Stefan Grimme
Organisch-Chemisches Institut (Abt. Theoretische Chemie)
Westfaelische Wilhelms-Universitaet, Corrensstrasse 40
D-48149 Muenster, Tel (+49)-251-83 36512/33241/36515(Fax)
Email:grimmes@uni-muenster.de
http://www.uni-muenster.de/Chemie/OC/research/grimme/
_________________________________________________________

=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-==-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-

Hello,

I think that Gaussian does not diagonalize the complete CIS matrix
to get the eigenvectors (and eigenvalues), but rather solve the
problem iteratively for each eigenvector. Then the CIS matrix contains
all singly excited determiants, but Gaussian gives you only the first
"Nstates" eigenvectors.
I don't know if I am right, but that the way I understand it.
Hope this helps.

                                       ...Xav

Ast. Pr. Xavier Assfeld             Xavier.Assfeld@lctn.u-nancy.fr
Laboratoire de Chimie theorique     (T) 33 3 83 91 21 49
Universite Henri Poincare           (F) 33 3 83 91 25 30
F-54506 Nancy BP 239                http://www.lctn.u-nancy.fr

=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-==-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-

 Dear Demetrio,
	The Nstates keyword in gaussian determines the number of excited states
whose energies and other properties are solved for using CIS.  It doesn't
affect the number of single excitations used in the CI.
Best regards,
Sam Abrash

Dear Demetrio,

	The CIS method is indeed configuration interaction among all singly
substituted determinants.  That is, the electronic Hamiltonian is
represented in a basis consisting of only determinants which are single
orbital-substitutions away from a reference (usually the Hartree-Fock
determinant).  Once you have this CIS Hamiltonian, you can extract its
eigenvalues, which represent energies of electronically excited states.
The keyword "NStates" denotes the number of eigenvalues of the CIS
Hamiltonian you wish to obtain, not the number of singly excited determinants
used for the representation of H.

-Daniel

--
T. Daniel Crawford                           Department of Chemistry
crawdad@vt.edu                          Virginia Polytechnic Institute and
www.chem.vt.edu/chem-dept/crawford              State University

=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-==-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-

_____________________________________

                 Demetrio A. da Silva Filho
                    UNICAMP - IFGW
                     Prédio D - Sala 17
             CEP 13083-970 C.Postal 6165
                    Campinas - SP - Brasil
_____________________________________
"Se não houver frutos, valeu a beleza das flores. Se não houver flores,
valeu a sombra das folhas. Se não houver folhas, valeu a intenção da
semente." Henfil 



From chemistry-request@server.ccl.net  Wed Jul 19 12:49:30 2000
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Date: Wed, 19 Jul 2000 12:49:14 -0400
To: chemistry@ccl.net
From: Sompop Sanongraj <ssanongr@mtu.edu>
Subject: Fatal Problem: The largest alpha MO coefficient 
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Hi all

When I ran the MP2 single point calculation with diffuse functions in a
basis set using gaussian98 (A.7) e.g. #
rmp2/6-31g+(d,P) maxdisk=1500mb or # rmp2/6-31g++(d) maxdisk=1500mb. I got
the error message shown: 
**** Fatal Problem: The largest alpha MO coefficient is  0.17136284D+04
 Error termination via Lnk1e in /local/gauss/g98-a7/g98/l801.exe.  

Could anybody tell me how to deal with this problem?
Thanks
sompop

Sompop Sanongraj
208 Church Street
Hancock MI 49930.

TEL: (906) 482 9377


Sompop Sanongraj
208 Church Street
Hancock MI 49930.

TEL: (906) 482 9377


From chemistry-request@server.ccl.net  Wed Jul 19 13:45:22 2000
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From: "Stefan Fau" <fau@qtp.ufl.edu>
To: "Xavier Fradera" <iqcxfl@xamba.udg.es>
Cc: "CCL - all" <CHEMISTRY@ccl.net>
References: <Pine.LNX.3.95.1000719180525.3750F-100000@xamba.udg.es>
Subject: Re: CCL:IRC in Gaussian
Date: Wed, 19 Jul 2000 13:47:13 -0400
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Hi Xavier,

use
# ... irc(verytight, other_options) ...
and have a look at
http://www.gaussian.com/techinfo.htm
There you'll find the online version of the G98 manual.

Stefan
______________________________________________________________________
Dr. Stefan Fau                    |      fau@qtp.ufl.edu
Quantum Theory Project     |     (352) 392-6714
University of Florida
Gainesville, FL 32611-8435


From chemistry-request@server.ccl.net  Wed Jul 19 13:51:00 2000
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Date: Wed, 19 Jul 2000 19:50:44 +0200
From: "Dr. Peter Burger" <chburger@aci.unizh.ch>
To: CHEMISTRY@ccl.net
Subject: CCL: DFT & metal-metal bond distances
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Dear CCLers,

I got a question concerning DFT & metal-metal bond distances.
With both B3LYP and the BP86 functionals I do observe siginificantly 
longer metal-metal multiple bonds compared to the experimental data
(accurate) in geometry optimizations of dinuclear (tungsten &
molybdenum) complexes, which have bond orders of 2. (M-M distance 2.72
X-ray vs 2.88 A by DFT) I have done alot calculations with different ECPs,
all electron basis for Mo, basis sets (double and triple zeta for the
metal centers) but could not cure the problem. The complexes are
dicationic and I am not including the anion so far.
The calculations are done without solvation, i.e. in the gasphase. 

Comments? Anyone with an idea? Perhaps I should include point charges
in the geom. opt. step?

Many thanks in advance

Peter
------------------------------------
Peter Burger
University of Zuerich



From chemistry-request@server.ccl.net  Wed Jul 19 14:08:34 2000
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Date: Wed, 19 Jul 2000 20:08:19 +0200
From: "Dr. Peter Burger" <chburger@aci.unizh.ch>
To: CHEMISTRY@ccl.net
Subject: CCL: DFT & metal metal bonds
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Sorry,

for wasting bandwidth, but in my last post to CCL. I forgot to mention,
that if the metal-metal bond distance was fixed to the experimentally
observed shorter distance, the energy was found to be ca. 5 kcal/mol
higher than the geometry optimized structure with the longer M-M
distance. Also, I forgot to mention that I tried polarisation functions
as well (also numerical basis sets i.e. Dmol). I have not tried STO's
yet. Perhaps I should give ADF a try?

Peter



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Date: Wed, 19 Jul 2000 11:49:48 +0100
To: "Dr. Peter Burger" <chburger@aci.unizh.ch>, CHEMISTRY@ccl.net
From: nxg <nxg@msi.com>
Subject: Re: CCL:DFT & metal-metal bond distances
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Dear Peter,

    What you are seeing is normal when you use
    GGA (B3LYP, BP86, PW91...)  exchange-correlation functionals.
    These typically overestimate bond distances for molecules
    and lattice constants (in the case of solids).

    Now you have to be careful when you use quantum chemical
    ECP's with these calculations. The reason being, these ECP's are
    normally calculated using Hartree-Fock and therefore one has an
    incompatibility in the exchange-correlation...i.e. you have an Hartree-Fock
    ECP and a GGA exch-corr in the main calculation.  Its important to
    keep the theory levels consistent i.e. you should use a GGA
    optimised pseudopotential if you're using that GGA in your main 
calculation.
    You could try this.

    In your case where you've been using ECP's in conjunction with your
    DFT calculations, you should still see an over estimation. If you do 
get the
    correct answer its purely by chance. It would in some sense be the
    right answer for the wrong reason...

    Hope this helps

  -Niranjan

At 07:50 PM 7/19/00 +0200, Dr. Peter Burger wrote:
>Dear CCLers,
>
>I got a question concerning DFT & metal-metal bond distances.
>With both B3LYP and the BP86 functionals I do observe siginificantly
>longer metal-metal multiple bonds compared to the experimental data
>(accurate) in geometry optimizations of dinuclear (tungsten &
>molybdenum) complexes, which have bond orders of 2. (M-M distance 2.72
>X-ray vs 2.88 A by DFT) I have done alot calculations with different ECPs,
>all electron basis for Mo, basis sets (double and triple zeta for the
>metal centers) but could not cure the problem. The complexes are
>dicationic and I am not including the anion so far.
>The calculations are done without solvation, i.e. in the gasphase.
>
>Comments? Anyone with an idea? Perhaps I should include point charges
>in the geom. opt. step?
>
>Many thanks in advance
>
>Peter
>------------------------------------
>Peter Burger
>University of Zuerich
>
>
>
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___________________________________
Niranjan Govind, 
Ph.D.
Scientist, Materials Science
Molecular Simulations, Inc
9685 Scranton Road,  CA 
92121-3752
Tel:   858-799-5337, Fax:  858-458-0136
Email:  nxg@msi.com
Web: http://www.msi.com






From chemistry-request@server.ccl.net  Wed Jul 19 15:01:29 2000
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Please can some one give me any information how to use tha commands
StepSize=N in gaussian, I was unable to make it working for my calculation
it's always give me an error of syntax.

are there any minimum limit or maximum limit?

many thanks in advance, I will summarized to the list.

Jaouad


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From chemistry-request@server.ccl.net  Wed Jul 19 19:42:57 2000
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Date: 19 Jul 2000 16:42:56 PDT
From: Alan.Shusterman@directory.reed.edu (Alan Shusterman)
Subject: CCL:Summary: Are atoms spherical?
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Here is a summary of responses. Thanks to all who responded.

-Alan

Alan Shusterman

Department of Chemistry

Reed College

Portland, OR, USA

----


My original question:

Programs like Spartan produce nonspherical isodensity surfaces for many atoms
(for example, any of the halogens). I would like to know if this outcome is
physically reliable, i.e., are only some atoms spherical?


I can see why the computational programs yield nonspherical electron density
distributions. This is because a UHF or UDFT calculation on fluorine (5 valence
p electrons) assigns 2 electrons to p_x, 2 electrons to p_y, but only 1
electron to p_z. But is this physically realistic?

----


Responses:

Several of the responses I received were to a question I did not ask, namely,
the shapes of atoms in molecules. My question concerns isolated atoms. Atoms in
molecules do not need to be spherical because their external environment does
not have spherical symmetry (but thanks anyway to all who pointed this out).


As far as isolated atoms are concerned, the concensus is, "yes, atoms are
spherical, even if most quantum chemical computations lead to solutions of
lower symmetry". Responses are reproduced below.


Thanks again to David Woon, Fred Arnold, Gijs Schaftenaar, Carlos Faerman, Scot
Wherland, Artem Masunov, Christoph van Wuellen, and Douglas Smith for helping
me out.


1. From David Woon:

To generate the proper spherical charge distribution for an open-shell atom,
one must use a multireference method that allows equal weighting of degenerate
occupations. This is also true for molecules: to properly describe a Pi state
in a linear molecule, one must include and equally weight the pi_x and pi_y
occupations.


Practically, however, the energy differences are usually small, much smaller
than other sources of error present in the calculation.


Dave Woon

woon@hecla.molres.org


2. From Gijs Schaftenaar:

Atom groundstates yield spherically symmetric electron densities. However the
density is a linear combination of px(1)py(2)pz(2), px(2)py(1)pz(2),
px(2)py(2)pz(1) contributions, these solutions are degenerate. However this
degeneracy is lifted even at very long range proximity of other atoms. This has
its manifestation in difference density plots.


Gijs Schaftenaar

schaft@cmbi.kun.nl


3. From Scot Wherland:

In support of the "all (isoolated) atoms are spherical" position I refer
students to an old letter in J Chem Ed. Irwin Cohen J. Chem. Ed. 42 397-8
(1965). The letter is in response to what he calls a "readily understandable
misunderstanding"


-Scot Wherland

scot_wherland@wsu.edu


(Alan: the first half of the letter that Scot refers to is exactly what I was
looking for. Here is, in part, what I. Cohen wrote:


"In contrast to the idea we may well get from the shapes of the orbitals, all
isolated atoms are spherical. To explain this perhaps surprising conclusion,
consider first the simplest case - an excited H atom with one 2p electron. Let
us, with Johnson and Rettew [p. 145 in this Journal], place the atom in an
indifferent environment, one with no selection or preference for any direction.
The location of the electron in such an environment must necessarily be equally
probable in any direction from the nucleus.")


4. From Christoph van Wuellen:

Are atoms spherical?


For an isolated atom, since the external potential is spherical, the "density"
has to be spherical as well. For degenerate states, the "density" thus is the
ensemble density.


For an atom in an environment, there is no such argument. E.g. the density of a
hydrogen atom will be deformed by the nearby presence of another hydrogen atom
-- they form a bond.


So, if atoms in VanDerWaals situations are nonspherical, this does not mean the
"atom itself" is non-spherical.


Nonspherical atoms as the result of a quantum-chemical calculations are a
different topic, they mostly aris through symmetry breaking, that mostly is a
defect of the chosen method. If, e.g. a fluorine atom is treated at the
single-configuration level and if pz is chosen to be singly occupied, then

the radial wave function of pz will be different from px and py --- no
spherical density can be obtained even for an ensemble. This will change if one
goes to a state-averaged calculation.


-Christoph van Wuellen

Christoph.van.Wuellen@ruhr-uni-bochum.de


(Alan: I wrote some additional questions to Christoph, and his replies shed
some more light on this question)


5. From Christoph van Wuellen:

for the electronic system, the electron-nuclear attraction is the "external
potential" (i.e. external to the electrons), and that is spherical. The
electron-electron interaction is "internal".


So if you have a nonspherical density, you can just rotate the wave function a
little bit and you get a rotated density. The rotated wave function must be
degenerate with the original one. In the whole set of degenerate wave
functions, you can find linear combinations which are angular momentum
eigenfunctions and so forth...


In many-electron atoms, you will only find that the rotated wave functions form
an irreducible representation of the rotation group with dimension 2L+1. Such
"states" are then called S P D F .... states for L=0,1,2,3,....


If you do a calculation, you might encounter "symmetry breaking".  This means
that all the rotated images of your original wave function do not form an irrep
of the rotation group (i.e. states higher L are mixed in). This does not happen
for "true" atomic wave functions since configurations with different L are
non-degenerate except for one-electron systems.


Christoph van Wuellen

Christoph.van.Wuellen@ruhr-uni-bochum.de

