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***  01-JUN-22  ***

Normal Mode Analysis for ID 2212271600466321

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 4 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
mode 7 1.00 0.0588
mode 8 1.56 0.0707
mode 9 2.90 0.0849
mode 10 3.93 0.1059
mode 11 4.44 0.0410
mode 12 6.33 0.0926
mode 13 6.47 0.1033
mode 14 9.09 0.2027
mode 15 11.28 0.1528
mode 16 12.44 0.0726
mode 17 13.98 0.2011
mode 18 17.81 0.1018
mode 19 21.20 0.2353
mode 20 25.70 0.3735
mode 21 29.39 0.2028
mode 22 32.53 0.2272
mode 23 37.58 0.0910
mode 24 43.98 0.1623
mode 25 46.17 0.1416
mode 26 48.52 0.1265
mode 27 56.96 0.5673
mode 28 63.86 0.1266
mode 29 69.34 0.5698
mode 30 71.66 0.1271
mode 31 76.14 0.0526
mode 32 84.69 0.3498
mode 33 88.69 0.2038
mode 34 102.16 0.2697
mode 35 105.81 0.4307
mode 36 111.69 0.2926
mode 37 119.53 0.1577
mode 38 121.55 0.1114
mode 39 130.47 0.3685
mode 40 134.31 0.1815
mode 41 138.32 0.3930
mode 42 145.93 0.1857
mode 43 154.06 0.5018
mode 44 154.83 0.0560
mode 45 164.33 0.1068
mode 46 172.40 0.0908
mode 47 179.26 0.0329
mode 48 182.41 0.0823
mode 49 191.29 0.4811
mode 50 199.80 0.3739
mode 51 217.15 0.0106
mode 52 224.27 0.4473
mode 53 226.87 0.1204
mode 54 235.02 0.0366
mode 55 245.13 0.6060
mode 56 263.73 0.3021
mode 57 268.20 0.0645
mode 58 276.78 0.0957
mode 59 280.69 0.1334
mode 60 292.42 0.0961
mode 61 299.00 0.4324
mode 62 305.97 0.0570
mode 63 315.73 0.2640
mode 64 323.26 0.0568
mode 65 341.22 0.2768
mode 66 351.50 0.0434
mode 67 360.57 0.1040
mode 68 373.42 0.3641
mode 69 375.27 0.2390
mode 70 381.71 0.0348
mode 71 387.45 0.0476
mode 72 389.24 0.1534
mode 73 406.88 0.3013
mode 74 415.77 0.1799
mode 75 435.82 0.1148
mode 76 440.79 0.4229
mode 77 455.50 0.0262
mode 78 457.74 0.2126
mode 79 463.46 0.3915
mode 80 483.38 0.1676
mode 81 492.56 0.1849
mode 82 511.41 0.2858
mode 83 518.58 0.3263
mode 84 524.52 0.0495
mode 85 540.19 0.0444
mode 86 545.83 0.5786
mode 87 551.24 0.2253
mode 88 557.72 0.0672
mode 89 587.26 0.0402
mode 90 597.94 0.4571
mode 91 600.09 0.0387
mode 92 622.41 0.3209
mode 93 636.45 0.2193
mode 94 648.51 0.6176
mode 95 652.61 0.1996
mode 96 660.99 0.1793
mode 97 666.85 0.0571
mode 98 677.59 0.1635
mode 99 677.74 0.1825
mode 100 683.55 0.0445
mode 101 689.41 0.2594
mode 102 697.21 0.2957
mode 103 708.93 0.1007
mode 104 714.81 0.1749
mode 105 729.69 0.2427
mode 106 732.12 0.5137

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).
Last modification: October 18th, 2018.