Eudes Fileti wrote:
Dear gmx users
I have attemped to simulate a box of ethanol in normal conditions of temperature and pressure. I reproduced very well some literature data (as g(r)) however I had problems to reproduce the angular
distribution function for the dihedral (C-C-O-H).
This angle must have a peak in 180 degrees and two lesser (and symmetrical) peaks in 60 and 300 degrees (as shows the figure 1 of this link http://cbio.mskcc.org/~leonor/jpcb97.pdf ). However my distribution presents a maximum in 100 degrees with two (but not symmetrical) peaks the left.
I already made almost everything:
I used both, dihedral GROMACS and Ryckaert-Bellemans, I applied almost all the avaliables parameters (eg in ffoplsaabon.itp), I set nrexcl 2, 3, 4, 5, I remade the simulation several times in with differents conditions, but always I found the same pattern. Somebody already had some experience like that? If it had, could you give me a insight? Bellow I give my top file.
Thank you in advance.
eef

;
;    File 'etanol.top' was generated
;    By user: fileti (1000)
;    On host: linux
;    At date: Sat Jul 15 16:41:25 2006
;
;    This is your topology file
;    "Out Of Register Space (Ugh)" (Vi)
;
; Include forcefield parameters
#include "ffoplsaa.itp"

[ moleculetype ]
; Name            nrexcl
ETH                 2

[ atoms ]
; nr type resnr residue atom cgnr charge mass typeB chargeB massB 1 opls_135 1 EtOH CB 1 -0.18 12.011 ; qtot -0.18 2 opls_140 1 EtOH HB1 1 0.06 1.008 ; qtot -0.12 3 opls_140 1 EtOH HB2 1 0.06 1.008 ; qtot -0.06 4 opls_140 1 EtOH HB3 1 0.06 1.008 ; qtot 0 5 opls_157 1 EtOH CA 2 0.145 12.011 ; qtot 0.145 6 opls_140 1 EtOH HA1 2 0.06 1.008 ; qtot 0.205 7 opls_140 1 EtOH HA2 2 0.06 1.008 ; qtot 0.265 8 opls_154 1 EtOH OH 2 - 0.683 15.9994 ; qtot -0.418 9 opls_155 1 EtOH HO 2 0.418 1.008 ; qtot 0

[ bonds ]
; ai aj funct c0 c1 1 2 1 0.10800 284512.0
    1     3     1          0.10800   284512.0
    1     4     1          0.10800   284512.0
    1     5     1          0.14040   392459.2
    5     6     1          0.10800   307105.6
    5     7     1          0.10800   307105.6
    5     8     1          0.13640   376560.0
    8     9     1          0.09450   462750.4

[ angles ]
; ai aj ak funct c0 c1 2 1 3 1 107.800 276.144
    2     1     4     1         107.800    276.144
    2     1     5     1         107.800    276.144
    3     1     4     1         107.800    276.144
    3     1     5     1         110.700     313.800
    4     1     5     1         110.700    313.800
    1     5     6     1         109.500    292.880
    1     5     7     1         109.500    292.880
    1     5     8     1         109.500    418.400
    6     5     7     1         107.800    276.144
6 5 8 1 115.000 334.720 7 5 8 1 108.000 585.760
    5     8     9     1         109.000    292.880

[ dihedrals ]
; ai aj ak al funct c0 c1 c2 c3 c4 c5 2 1 5 6 3 1.67360 -1.67360 0.00000 0.00000 0.00000 0.00000 2 1 5 7 3 1.67360 -1.67360 0.00000 0.00000 0.00000 0.00000 2 1 5 8 3 0.97905 2.93716 0.00000 -3.91622 0.00000 0.00000 3 1 5 6 3 1.67360 -1.67360 0.00000 0.00000 0.00000 0.00000 3 1 5 7 3 1.67360 -1.67360 0.00000 0.00000 0.00000 0.00000 3 1 5 8 3 0.97905 2.93716 0.00000 -3.91622 0.00000 0.00000 4 1 5 6 3 1.67360 -1.67360 0.00000 0.00000 0.00000 0.00000 4 1 5 7 3 1.67360 -1.67360 0.00000 0.00000 0.00000 0.00000 4 1 5 8 3 0.97905 2.93716 0.00000 -3.91622 0.00000 0.00000 1 5 8 9 3 26.15000 -3.13800 -23.01200 0.00000 0.00000 0.00000 6 5 8 9 3 0.94140 2.82420 0.00000 -3.76560 0.00000 0.00000 7 5 8 9 3 0.94140 2.82420 0.00000 -3.76560 0.00000 0.00000


______________________________________
                                      Eudes Eterno Fileti
          Centro de Ciência Naturais e Humanas
                        Universidade Federal do ABC
                                  Rua Santa Adélia, 166
                                            CEP 09210-170
                                               skype: eefileti


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

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--
David.
________________________________________________________________________
David van der Spoel, PhD, Assoc. Prof., Molecular Biophysics group,
Dept. of Cell and Molecular Biology, Uppsala University.
Husargatan 3, Box 596,          75124 Uppsala, Sweden
phone:  46 18 471 4205          fax: 46 18 511 755
[EMAIL PROTECTED]       [EMAIL PROTECTED]   http://folding.bmc.uu.se
++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++
;
; Ethanol, Jorgensen et al. JACS 118 pp. 11225 (1996)
;
[ moleculetype ]
; name  nrexcl
ETH     3

[ atoms ]
;   nr    type   resnr  residu    atom    cgnr        charge          mass
     1       opls_157       1     ETH       C       1   -0.18    
     2       opls_156       1     ETH       H       1   0.06    
     3       opls_156       1     ETH       H       1   0.06    
     4       opls_156       1     ETH       H       1   0.06    
     5       opls_157       1     ETH       C       2   0.145    
     6       opls_156       1     ETH       H       2   0.06
     7       opls_156       1     ETH       H       2   0.06    
     8       opls_154       1     ETH      OA       2   -0.683 
     9       opls_155       1     ETH      HO       2   0.418
   
[ bonds ]
;  ai    aj funct           c0           c1
 1      5       1
 3      1       1
 4      1       1
 2      1       1
 7      5       1
 6      5       1
 8      5       1
 9      8       1

 [ pairs ]
 ; i    j       func
 2      6
 2      7
 2      8
 3      6
 3      7
 3      8
 4      6
 4      7
 4      8
 1      9
 6      9
 7      9

[ angles ]
;  ai    aj    ak funct           c0        c1
; H3
 2      1       5       1
 3      1       5       1 
 4      1       5       1
;
 4      1       3       1
 4      1       2       1
;
 3      1       2       1
;
 1      5       7       1
 1      5       6       1
 1      5       8       1
;
 5      8       9       1
; 
 6      5       7       1
 6      5       8       1
;
 7      5       8       1

;
[ dihedrals ]
 2      1       5      8        3
 3      1       5      8        3
 4      1       5      8        3
 1      5       8      9        3
 6      5       8      9        3
 7      5       8      9        3




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