1 .TH g_nmeig 1 "Thu 16 Oct 2008"
3 g_nmeig - diagonalizes the Hessian
8 .BI "-f" " hessian.mtx "
10 .BI "-of" " eigenfreq.xvg "
11 .BI "-ol" " eigenval.xvg "
12 .BI "-v" " eigenvec.trr "
20 g_nmeig calculates the eigenvectors/values of a (Hessian) matrix,
21 which can be calculated with
24 The eigenvectors are written to a trajectory file (
27 The structure is written first with t=0. The eigenvectors
28 are written as frames with the eigenvector number as timestamp.
29 The eigenvectors can be analyzed with
32 An ensemble of structures can be generated from the eigenvectors with
35 . When mass weighting is used, the generated eigenvectors
36 will be scaled back to plain cartesian coordinates before generating the
37 output - in this case they will no longer be exactly orthogonal in the
38 standard cartesian norm (But in the mass weighted norm they would be).
40 .BI "-f" " hessian.mtx"
46 Structure+mass(db): tpr tpb tpa gro g96 pdb
48 .BI "-of" " eigenfreq.xvg"
52 .BI "-ol" " eigenval.xvg"
56 .BI "-v" " eigenvec.trr"
58 Full precision trajectory: trr trj cpt
62 Print help info and quit
64 .BI "-nice" " int" " 19"
67 .BI "-[no]xvgr" "yes "
68 Add specific codes (legends etc.) in the output xvg files for the xmgrace program
71 Divide elements of Hessian by product of sqrt(mass) of involved atoms prior to diagonalization. This should be used for 'Normal Modes' analysis
73 .BI "-first" " int" " 1"
74 First eigenvector to write away
76 .BI "-last" " int" " 50"
77 Last eigenvector to write away