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Prediction of heterodimeric protein complexes from weighted protein-protein interaction networks using novel features and kernel functions
- Source :
- PLoS ONE, Vol 8, Iss 6, p e65265 (2013), PLoS ONE
- Publication Year :
- 2013
- Publisher :
- Public Library of Science, 2013.
-
Abstract
- Since many proteins express their functional activity by interacting with other proteins and forming protein complexes, it is very useful to identify sets of proteins that form complexes. For that purpose, many prediction methods for protein complexes from protein-protein interactions have been developed such as MCL, MCODE, RNSC, PCP, RRW, and NWE. These methods have dealt with only complexes with size of more than three because the methods often are based on some density of subgraphs. However, heterodimeric protein complexes that consist of two distinct proteins occupy a large part according to several comprehensive databases of known complexes. In this paper, we propose several feature space mappings from protein-protein interaction data, in which each interaction is weighted based on reliability. Furthermore, we make use of prior knowledge on protein domains to develop feature space mappings, domain composition kernel and its combination kernel with our proposed features. We perform ten-fold cross-validation computational experiments. These results suggest that our proposed kernel considerably outperforms the naive Bayes-based method, which is the best existing method for predicting heterodimeric protein complexes.
- Subjects :
- Macromolecular Assemblies
Proteomics
Computer science
Feature vector
Protein domain
Biophysics
lcsh:Medicine
Computational biology
Biostatistics
Bioinformatics
Biochemistry
Domain (software engineering)
Protein–protein interaction
Naive Bayes classifier
Protein Interaction Mapping
Macromolecular Structure Analysis
Protein Interactions
lcsh:Science
Biology
Gene
Macromolecular Complex Analysis
Multidisciplinary
Systems Biology
Physics
Statistics
lcsh:R
Computational Biology
Proteins
Kernel method
Kernel (statistics)
lcsh:Q
Algorithms
Software
Mathematics
Research Article
Subjects
Details
- Language :
- English
- ISSN :
- 19326203
- Volume :
- 8
- Issue :
- 6
- Database :
- OpenAIRE
- Journal :
- PloS one
- Accession number :
- edsair.doi.dedup.....916a525601d1e38dd3303165ace1600c