Common neighbours and the local-community-paradigm for topological link prediction in bipartite networks
Bipartite networks are powerful descriptions of complex systems characterized by two different classes of nodes and connections allowed only across but not within the two classes. Unveiling physical principles, building theories and suggesting physical models to predict bipartite links such as produ...
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          | Published in | New journal of physics Vol. 17; no. 11; pp. 113037 - 113047 | 
|---|---|
| Main Authors | , , , | 
| Format | Journal Article | 
| Language | English | 
| Published | 
        Bristol
          IOP Publishing
    
        16.11.2015
     | 
| Subjects | |
| Online Access | Get full text | 
| ISSN | 1367-2630 1367-2630  | 
| DOI | 10.1088/1367-2630/17/11/113037 | 
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| Abstract | Bipartite networks are powerful descriptions of complex systems characterized by two different classes of nodes and connections allowed only across but not within the two classes. Unveiling physical principles, building theories and suggesting physical models to predict bipartite links such as product-consumer connections in recommendation systems or drug-target interactions in molecular networks can provide priceless information to improve e-commerce or to accelerate pharmaceutical research. The prediction of nonobserved connections starting from those already present in the topology of a network is known as the link-prediction problem. It represents an important subject both in many-body interaction theory in physics and in new algorithms for applied tools in computer science. The rationale is that the existing connectivity structure of a network can suggest where new connections can appear with higher likelihood in an evolving network, or where nonobserved connections are missing in a partially known network. Surprisingly, current complex network theory presents a theoretical bottle-neck: a general framework for local-based link prediction directly in the bipartite domain is missing. Here, we overcome this theoretical obstacle and present a formal definition of common neighbour index and local-community-paradigm (LCP) for bipartite networks. As a consequence, we are able to introduce the first node-neighbourhood-based and LCP-based models for topological link prediction that utilize the bipartite domain. We performed link prediction evaluations in several networks of different size and of disparate origin, including technological, social and biological systems. Our models significantly improve topological prediction in many bipartite networks because they exploit local physical driving-forces that participate in the formation and organization of many real-world bipartite networks. Furthermore, we present a local-based formalism that allows to intuitively implement neighbourhood-based link prediction entirely in the bipartite domain. | 
    
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| AbstractList | Bipartite networks are powerful descriptions of complex systems characterized by two different classes of nodes and connections allowed only across but not within the two classes. Unveiling physical principles, building theories and suggesting physical models to predict bipartite links such as product-consumer connections in recommendation systems or drug-target interactions in molecular networks can provide priceless information to improve e-commerce or to accelerate pharmaceutical research. The prediction of nonobserved connections starting from those already present in the topology of a network is known as the link-prediction problem. It represents an important subject both in many-body interaction theory in physics and in new algorithms for applied tools in computer science. The rationale is that the existing connectivity structure of a network can suggest where new connections can appear with higher likelihood in an evolving network, or where nonobserved connections are missing in a partially known network. Surprisingly, current complex network theory presents a theoretical bottle-neck: a general framework for local-based link prediction directly in the bipartite domain is missing. Here, we overcome this theoretical obstacle and present a formal definition of common neighbour index and local-community-paradigm (LCP) for bipartite networks. As a consequence, we are able to introduce the first node-neighbourhood-based and LCP-based models for topological link prediction that utilize the bipartite domain. We performed link prediction evaluations in several networks of different size and of disparate origin, including technological, social and biological systems. Our models significantly improve topological prediction in many bipartite networks because they exploit local physical driving-forces that participate in the formation and organization of many real-world bipartite networks. Furthermore, we present a local-based formalism that allows to intuitively implement neighbourhood-based link prediction entirely in the bipartite domain. Bipartite networks are powerful descriptions of complex systems characterized by two different classes of nodes and connections allowed only across but not within the two classes. Unveiling physical principles, building theories and suggesting physical models to predict bipartite links such as product-consumer connections in recommendation systems or drug-target interactions in molecular networks can provide priceless information to improve e-commerce or to accelerate pharmaceutical research. The prediction of nonobserved connections starting from those already present in the topology of a network is known as the link-prediction problem. The rationale is that the existing connectivity structure of a network can suggest where new connections can appear with higher likelihood in an evolving network, or where nonobserved connections are missing in a partially known network. Our models significantly improve topological prediction in many bipartite networks because they exploit local physical driving-forces that participate in the formation and organization of many real-world bipartite networks.  | 
    
| Author | Durán, Claudio Thomas, Josephine Maria Vittorio Cannistraci, Carlo Daminelli, Simone  | 
    
| Author_xml | – sequence: 1 givenname: Simone surname: Daminelli fullname: Daminelli, Simone organization: Technische Universität Dresden Bioinformatics Group, Biotechnology Center (BIOTEC), Dresden, Germany – sequence: 2 givenname: Josephine Maria surname: Thomas fullname: Thomas, Josephine Maria organization: Technische Universität Dresden Biomedical Cybernetics Group, Biotechnology Center (BIOTEC), Dresden, Germany – sequence: 3 givenname: Claudio surname: Durán fullname: Durán, Claudio organization: Universidad de Talca Escuela de Ingeniería en Bioinformática, 2 Norte #685, 3465548, Talca, Chile – sequence: 4 givenname: Carlo surname: Vittorio Cannistraci fullname: Vittorio Cannistraci, Carlo email: kalokagathos.agon@gmail.com organization: Technische Universität Dresden Biomedical Cybernetics Group, Biotechnology Center (BIOTEC), Dresden, Germany  | 
    
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| Cites_doi | 10.1126/science.286.5439.509 10.1007/s10115-014-0789-0 10.1145/1921632.1921636 10.1103/PhysRevE.90.042806 10.1016/j.socnet.2007.04.006 10.1002/asi.20591 10.1515/jgd-2012-0004 10.1007/978-3-642-14049-5_39 10.1371/journal.pone.0104813 10.1080/15427951.2014.958250 10.1371/journal.pone.0044620 10.1103/PhysRevE.72.026132 10.1073/pnas.1424644112 10.1016/S0959-440X(02)00333-0 10.1093/bioinformatics/btn162 10.1093/bioinformatics/btp433 10.1103/PhysRevE.90.012805 10.1016/j.socnet.2011.07.001 10.1103/PhysRevE.64.025102 10.1103/PhysRevE.76.046115 10.1073/pnas.1000488107 10.1038/srep01613 10.1016/j.physa.2012.06.034  | 
    
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| Copyright | 2015 IOP Publishing Ltd and Deutsche Physikalische Gesellschaft 2015. This work is published under http://creativecommons.org/licenses/by/3.0/ (the “License”). Notwithstanding the ProQuest Terms and Conditions, you may use this content in accordance with the terms of the License.  | 
    
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| SubjectTerms | Algorithms biological physics bipartite networks Complex systems complex systems and networks Descriptions Domains Evolution interdisciplinary physics Joints link prediction Links Many body problem Mathematical models Networks networks models Physics Recommender systems Topology  | 
    
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| Title | Common neighbours and the local-community-paradigm for topological link prediction in bipartite networks | 
    
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