Classification of domain movements in proteins using dynamic contact graphs.

A new method for the classification of domain movements in proteins is described and applied to 1822 pairs of structures from the Protein Data Bank that represent a domain movement in two-domain proteins. The method is based on changes in contacts between residues from the two domains in moving from...

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Main Authors: Daniel Taylor, Gavin Cawley, Steven Hayward
Format: Article
Language:English
Published: Public Library of Science (PLoS) 2013-01-01
Series:PLoS ONE
Online Access:http://europepmc.org/articles/PMC3832408?pdf=render
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spelling doaj-8fef6987cb234bf8acec4d9b608a90b12020-11-24T21:50:43ZengPublic Library of Science (PLoS)PLoS ONE1932-62032013-01-01811e8122410.1371/journal.pone.0081224Classification of domain movements in proteins using dynamic contact graphs.Daniel TaylorGavin CawleySteven HaywardA new method for the classification of domain movements in proteins is described and applied to 1822 pairs of structures from the Protein Data Bank that represent a domain movement in two-domain proteins. The method is based on changes in contacts between residues from the two domains in moving from one conformation to the other. We argue that there are five types of elemental contact changes and that these relate to five model domain movements called: "free", "open-closed", "anchored", "sliding-twist", and "see-saw." A directed graph is introduced called the "Dynamic Contact Graph" which represents the contact changes in a domain movement. In many cases a graph, or part of a graph, provides a clear visual metaphor for the movement it represents and is a motif that can be easily recognised. The Dynamic Contact Graphs are often comprised of disconnected subgraphs indicating independent regions which may play different roles in the domain movement. The Dynamic Contact Graph for each domain movement is decomposed into elemental Dynamic Contact Graphs, those that represent elemental contact changes, allowing us to count the number of instances of each type of elemental contact change in the domain movement. This naturally leads to sixteen classes into which the 1822 domain movements are classified.http://europepmc.org/articles/PMC3832408?pdf=render
collection DOAJ
language English
format Article
sources DOAJ
author Daniel Taylor
Gavin Cawley
Steven Hayward
spellingShingle Daniel Taylor
Gavin Cawley
Steven Hayward
Classification of domain movements in proteins using dynamic contact graphs.
PLoS ONE
author_facet Daniel Taylor
Gavin Cawley
Steven Hayward
author_sort Daniel Taylor
title Classification of domain movements in proteins using dynamic contact graphs.
title_short Classification of domain movements in proteins using dynamic contact graphs.
title_full Classification of domain movements in proteins using dynamic contact graphs.
title_fullStr Classification of domain movements in proteins using dynamic contact graphs.
title_full_unstemmed Classification of domain movements in proteins using dynamic contact graphs.
title_sort classification of domain movements in proteins using dynamic contact graphs.
publisher Public Library of Science (PLoS)
series PLoS ONE
issn 1932-6203
publishDate 2013-01-01
description A new method for the classification of domain movements in proteins is described and applied to 1822 pairs of structures from the Protein Data Bank that represent a domain movement in two-domain proteins. The method is based on changes in contacts between residues from the two domains in moving from one conformation to the other. We argue that there are five types of elemental contact changes and that these relate to five model domain movements called: "free", "open-closed", "anchored", "sliding-twist", and "see-saw." A directed graph is introduced called the "Dynamic Contact Graph" which represents the contact changes in a domain movement. In many cases a graph, or part of a graph, provides a clear visual metaphor for the movement it represents and is a motif that can be easily recognised. The Dynamic Contact Graphs are often comprised of disconnected subgraphs indicating independent regions which may play different roles in the domain movement. The Dynamic Contact Graph for each domain movement is decomposed into elemental Dynamic Contact Graphs, those that represent elemental contact changes, allowing us to count the number of instances of each type of elemental contact change in the domain movement. This naturally leads to sixteen classes into which the 1822 domain movements are classified.
url http://europepmc.org/articles/PMC3832408?pdf=render
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