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***  open_cutoff8  ***

Normal Mode Analysis for ID 2604261248232436036

Conformational change expected to be analysed

%Projmod-Wn> Eigenvector 4 Norm= 0.9998 %Projmod-Wn> Eigenvector 5 Norm= 1.0001 %Projmod-Wn> Eigenvector 42 Norm= 1.0001 %Projmod-Wn> Eigenvector 59 Norm= 0.9999

The following table indicates for every normal mode its frequency (black, normalized relative to the lowest mode frequency) and its collectivity (magenta). If a second structure was submitted, the cummulative overlap between the normal modes and the conformational change is computed (red). The corresponding amplitude (dq) is then also given (green). Click on the mode link to obtain a visualization of the mean square displacement <R2> of the C-alpha atoms associated to each mode.

WARNING: there are 1 low-collectivity modes among your first 5 modes (see below)! The degree of collectivity indicates the fraction of residues that are significantly affected by a given mode. While low-frequency modes are expected to have collective character, computed ones sometimes happen to be localized. In such cases, they correspond to motions of some extended parts of the system, as often observed in crystallographic protein structures for N- and C-termini.

[HELP on collectivity] [HELP on overlap]

<R2> frequency collectivity cumulative overlap amplitude (dq)
mode 7 1.00 0.0079 0.006 -3.2516
mode 8 1.00 0.1640 0.006 -1.1496
mode 9 1.00 0.1996 0.015 -4.1678
mode 10 1.00 0.6059 0.042 7.2488
mode 11 1.00 0.1864 0.050 -3.9798
mode 12 1.00 0.1504 0.060 4.3629
mode 13 1.00 0.1749 0.061 1.6162
mode 14 1.00 0.2541 0.062 1.6986
mode 15 1.00 0.3516 0.073 4.2275
mode 16 1.00 0.6565 0.093 6.2993
mode 17 1.00 0.2354 0.102 4.1897
mode 18 1.00 0.3776 0.123 -6.4392
mode 19 1.00 0.0790 0.128 -3.1865
mode 20 877.82 0.0053 0.150 6.3770
mode 21 2202.35 0.0343 0.151 1.2122
mode 22 4158.71 0.0627 0.161 -4.3709
mode 23 4727.03 0.0611 0.166 3.4047
mode 24 9222.47 0.3379 0.480 24.6124
mode 25 10159.85 0.3656 0.484 -3.1011
mode 26 10802.18 0.0935 0.550 -11.2567
mode 27 11394.94 0.0565 0.551 -1.4380
mode 28 11898.50 0.5380 0.576 -6.9803
mode 29 12406.29 0.2041 0.577 -1.1853
mode 30 12726.91 0.1627 0.581 3.1409
mode 31 14614.56 0.5310 0.583 -1.1790
mode 32 14659.85 0.4123 0.589 3.5914
mode 33 16203.24 0.5596 0.603 -5.1128
mode 34 16869.41 0.2700 0.609 3.5595
mode 35 18468.47 0.4669 0.609 -0.8265
mode 36 19479.12 0.6208 0.610 0.6847
mode 37 20130.62 0.3416 0.631 6.2586
mode 38 20434.85 0.0494 0.631 -1.2468
mode 39 20742.03 0.4748 0.643 -4.7813
mode 40 22607.88 0.2991 0.646 2.4833
mode 41 23083.38 0.3827 0.654 3.7945
mode 42 23635.74 0.2771 0.654 -0.8019
mode 43 24162.82 0.0652 0.654 0.2639
mode 44 24301.71 0.2851 0.655 -1.5964
mode 45 24693.12 0.1068 0.655 0.3812
mode 46 24734.38 0.4630 0.655 0.3862
mode 47 24888.53 0.3991 0.657 2.2227
mode 48 26351.62 0.4407 0.658 0.7211
mode 49 26874.79 0.4152 0.662 2.7706
mode 50 27595.71 0.4345 0.676 5.1534
mode 51 28179.09 0.3511 0.689 -4.8624
mode 52 28352.29 0.4135 0.692 -2.6090
mode 53 29658.71 0.3368 0.693 -1.7113
mode 54 30185.35 0.3643 0.694 -1.6278
mode 55 30338.74 0.4363 0.694 -0.6689
mode 56 31850.91 0.4283 0.697 -2.1211
mode 57 32270.85 0.4863 0.697 0.8004
mode 58 32710.38 0.5040 0.699 1.3279
mode 59 32943.41 0.3484 0.699 -0.8940
mode 60 33632.82 0.4832 0.700 1.3972
mode 61 33723.71 0.2135 0.702 -2.2815
mode 62 34159.44 0.4638 0.706 -2.8258
mode 63 34722.15 0.4425 0.708 1.0452
mode 64 34854.09 0.4776 0.710 -2.1305
mode 65 36161.12 0.4321 0.712 -1.9969
mode 66 36175.21 0.6352 0.724 5.0825
mode 67 36831.85 0.4244 0.732 -3.8606
mode 68 37572.12 0.2952 0.735 2.2379
mode 69 38057.65 0.2233 0.739 2.7260
mode 70 38510.56 0.3794 0.741 1.9768
mode 71 39491.29 0.3812 0.742 -1.3314
mode 72 39697.38 0.3981 0.754 4.8667
mode 73 40131.82 0.4926 0.754 0.0093
mode 74 40359.91 0.3930 0.757 -1.9569
mode 75 41333.79 0.5217 0.757 1.1908
mode 76 41579.82 0.4207 0.759 -2.0837
mode 77 42103.94 0.3917 0.778 -6.1013
mode 78 42597.65 0.4703 0.782 -2.6106
mode 79 43544.91 0.3698 0.783 -1.9247
mode 80 43836.74 0.3580 0.788 2.9716
mode 81 44057.24 0.4531 0.789 -1.3995
mode 82 44195.91 0.4652 0.790 -1.1041
mode 83 44791.94 0.5026 0.791 -1.5769
mode 84 45166.12 0.4351 0.793 -2.1688
mode 85 45346.41 0.4303 0.793 -0.6263
mode 86 45871.97 0.5016 0.795 0.7756
mode 87 46193.26 0.3959 0.795 1.0703
mode 88 47035.68 0.4370 0.799 2.8330
mode 89 48012.24 0.4647 0.799 0.1481
mode 90 48075.94 0.4054 0.805 3.2200
mode 91 48571.94 0.5192 0.808 -2.5820
mode 92 48885.94 0.5733 0.809 1.6140
mode 93 49363.47 0.4107 0.809 0.3875
mode 94 49867.15 0.2284 0.809 0.4412
mode 95 49959.12 0.4849 0.809 0.5446
mode 96 50365.79 0.4626 0.810 0.8386
mode 97 50889.62 0.4275 0.811 1.5216
mode 98 51536.88 0.5609 0.814 2.3734
mode 99 51744.29 0.4689 0.816 1.8656
mode 100 52244.53 0.1007 0.816 -0.7781
mode 101 52381.00 0.3903 0.816 0.1400
mode 102 53211.74 0.4696 0.816 0.5492
mode 103 53622.26 0.4128 0.817 0.7737
mode 104 53906.85 0.5559 0.817 0.5634
mode 105 54274.56 0.5599 0.817 -1.0914
mode 106 54546.38 0.5444 0.818 -0.7243

If you find results from this site helpful for your research, please cite one of our papers:

elNémo is maintained by Yves-Henri Sanejouand.
It was developed by Karsten Suhre.
Between 2003 and 2014, it was hosted by IGS (Marseille).
Between 2015 and 2025, it was hosted by US2B (Nantes).
Last modification: april 24th, 2026.