1994
DOI: 10.1038/nsb0494-213
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Are there knots in proteins?

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Cited by 218 publications
(206 citation statements)
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“…Of course, the characterization of the knotting within the protein structures makes sense only if one considers fixed configurations, in this case proteins in their native folded structures. Then they may be treated as frozen and thus unable to undergo any deformation.Several papers have described various interesting closure procedures to capture the knot type of the native structure of a protein or a subchain of a closed chain (1,3,(29)(30)(31)(32)(33). In general, the strategy is to ensure that the closure procedure does not affect the inherent entanglement in the analyzed protein chain or subchain.…”
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confidence: 99%
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“…Of course, the characterization of the knotting within the protein structures makes sense only if one considers fixed configurations, in this case proteins in their native folded structures. Then they may be treated as frozen and thus unable to undergo any deformation.Several papers have described various interesting closure procedures to capture the knot type of the native structure of a protein or a subchain of a closed chain (1,3,(29)(30)(31)(32)(33). In general, the strategy is to ensure that the closure procedure does not affect the inherent entanglement in the analyzed protein chain or subchain.…”
mentioning
confidence: 99%
“…However, the shortening method applied to the same starting configuration can result in different knot types depending on the order of the shortening moves (30). Because the order of the shortening moves is not determined by the actual configuration but depends on arbitrarily chosen parameters, this method also is confronted with the problem that the linear chains do not totally determine the knot type of the frozen chain.Limitations in these single closure methods stimulated interest in probabilistic methods of defining the most likely knot type of linear chains with a given geometry (1,3,30). One relatively simple, unbiased method consists of placing the analyzed linear chain near the center of a large sphere and closing it by adding to each end one long segment connecting it with the same, randomly chosen point on the enclosing sphere.…”
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