The powerful law of the power law and other myths in network biology

被引:139
作者
Lima-Mendez, Gipsi [1 ]
van Helden, Jacques [1 ]
机构
[1] Univ Libre Bruxelles, BiGRe, B-1050 Brussels, Belgium
关键词
PROTEIN-INTERACTION NETWORKS; SCALE-FREE NETWORKS; ESCHERICHIA-COLI; SMALL-WORLD; DUPLICATION; MODULARITY; EVOLUTION; ORGANIZATION; FAMILIES; MOTIFS;
D O I
10.1039/b908681a
中图分类号
Q5 [生物化学]; Q7 [分子生物学];
学科分类号
071010 ; 081704 ;
摘要
For almost 10 years, topological analysis of different large-scale biological networks (metabolic reactions, protein interactions, transcriptional regulation) has been highlighting some recurrent properties: power law distribution of degree, scale-freeness, small world, which have been proposed to confer functional advantages such as robustness to environmental changes and tolerance to random mutations. Stochastic generative models inspired different scenarios to explain the growth of interaction networks during evolution. The power law and the associated properties appeared so ubiquitous in complex networks that they were qualified as "universal laws". However, these properties are no longer observed when the data are subjected to statistical tests: in most cases, the data do not fit the expected theoretical models, and the cases of good fitting merely result from sampling artefacts or improper data representation. The field of network biology seems to be founded on a series of myths, i.e. widely believed but false ideas. The weaknesses of these foundations should however not be considered as a failure for the entire domain. Network analysis provides a powerful frame for understanding the function and evolution of biological processes, provided it is brought to an appropriate level of description, by focussing on smaller functional modules and establishing the link between their topological properties and their dynamical behaviour.
引用
收藏
页码:1482 / 1493
页数:12
相关论文
共 72 条
[11]   Emergence of scaling in random networks [J].
Barabási, AL ;
Albert, R .
SCIENCE, 1999, 286 (5439) :509-512
[12]   Scale-Free Networks: A Decade and Beyond [J].
Barabasi, Albert-Laszlo .
SCIENCE, 2009, 325 (5939) :412-413
[13]   Disentangling the Web of Life [J].
Bascompte, Jordi .
SCIENCE, 2009, 325 (5939) :416-419
[14]   A duplication growth model of gene expression networks [J].
Bhan, A ;
Galas, DJ ;
Dewey, TG .
BIOINFORMATICS, 2002, 18 (11) :1486-1493
[15]   Investigating Networks: The Dark Side [J].
Bohannon, John .
SCIENCE, 2009, 325 (5939) :410-411
[16]   Counterterrorism's New Tool: 'Metanetwork' Analysis [J].
Bohannon, John .
SCIENCE, 2009, 325 (5939) :409-411
[17]   NeAT:: a toolbox for the analysis of biological networks, clusters, classes and pathways [J].
Brohee, Sylvain ;
Faust, Karoline ;
Lima-Mendez, Gipsi ;
Sand, Olivier ;
Janky, Rekin's ;
Vanderstocken, Gilles ;
Deville, Yves ;
van Helden, Jacques .
NUCLEIC ACIDS RESEARCH, 2008, 36 :W444-W451
[18]   Revisiting the Foundations of Network Analysis [J].
Butts, Carter T. .
SCIENCE, 2009, 325 (5939) :414-416
[19]   Inferring meaningful pathways in weighted metabolic networks [J].
Croes, D ;
Couche, F ;
Wodak, SJ ;
van Helden, J .
JOURNAL OF MOLECULAR BIOLOGY, 2006, 356 (01) :222-236
[20]   A mixture model for random graphs [J].
Daudin, J. -J. ;
Picard, F. ;
Robin, S. .
STATISTICS AND COMPUTING, 2008, 18 (02) :173-183