CAMND: Comparative analysis of metabolic network decomposition based on previous and two new criteria, a web based application
Introduction
Metabolism is the set of vital chemical reactions in the cell. Metabolic networks are used to model the behavior of the metabolism in the cell. They consist of two main elements: metabolites and reactions. Although there are many available methods for the metabolite networks analysis, applying them on the large-scale networks may be difficult and time-consuming. Network decomposition methods suggest that if subnetworks can be characterized and determined properly, researchers can deal with these smaller and simpler subnetworks instead of the complete large-scale networks. Network decomposition and analyzing the modules obtained from different methods offer a better route to understand the organization of metabolite networks. It also creates simple and helpful models of these complex systems. Different methods with various goals have been proposed for partitioning metabolic networks. Since networks are a collection of metabolites and reactions, some methods decompose networks based on metabolites, and some others decompose it based on reactions. We briefly review the main ideas of some state of the art decomposition methods. In 2002, Schuster et al. proposed a method to decompose the metabolic networks using “Hubs”, which can be found based on the scale-free property of such networks (Schuster et al., 2002). In 2003, Holme et al. presented a method with a similar idea that yields a hierarchical clustering of subnetworks using betweenness centrality (Holme et al., 2003). Guimera and Amaral introduced the “modularity” concept as a measure of the quality of network decompositions. They also proposed a method with a “simulated annealing” technique to maximize modularity in 2005 (Guimera and Amaral, 2005). In 2006, Newman constructed a “modularity matrix” for each network, and then he showed that modularity could be expressed by eigenvectors of this matrix. Using this idea, he proposed a recursive method for the decomposition of metabolic networks (Newman, 2006). In 2007, Poolman et al. proposed a method for grouping reactions in metabolic networks based on the correlation between reaction flux value in the steady-state, called “reaction correlation coefficient” (Poolman et al., 2007). Verwoerd introduced the “Netsplitter” method that uses a global connection degree based on random walks on the network to avoid excessive fragmentation in 2011 (Verwoerd, 2011). In 2011, Siradaran et al. introduced a novel method by redefining the modularity concept based on retroactive interactions (Sridharan et al., 2011). This method uses a reaction-centric representation of the network, in which reactions are vertices and metabolites are edges. In 2014, Müller and Bockmayr presented a “module-finding” method that could not decompose the whole network, i.e., it can find several reaction modules that may cover only a limited number of the reactions (Müller and Bockmayr, 2014). In 2015, Ding et al. proposed a new overlapping community detection algorithm called NDOCD. This method splits the network iteratively by removing links in derived link communities, which were identified by utilizing the node clustering technique (Ding et al., 2016). In 2015, Arne C. Reimersa presented the “Muller2” method based on k-modules. A k-module is a sub-network with low connectivity to the rest of the network. This method applied k-modules recursively, which results in a hierarchical decomposition of the metabolic network (Reimers, 2015).
In sum, there are various methods for metabolic network decomposition. Thus, there should be a systematic framework to analyze and compare the results of methods. In this study, we use some criteria that had been proposed by Rezvan and Eslahchi (2017) and introduce two new criteria, which are defined elaborately in the following, to have an appropriate assessment framework.
Section snippets
Methods
In this section, we first consider predefined and new criteria and then introduce the CAMND package.
Analysis of the shapes of modules
Generally, metabolic networks have power-law degree distribution, and the exponent γ is observed to be the same for all species (Lima-Mendez and van Helden, 2009). So, we can divide the methods discussed in this study into two categories. The methods that yield a giant component in their results, this means that these methods keep power-law degree distribution property in the decomposition process. Other methods with no giant component and the size of their modules are almost the same that
Conclusion
Methods for the decomposition of metabolic networks are among the most critical computational approaches which have been widely studied recently. Several methods have been proposed for the decomposition of these networks in recent years. Evaluating these methods is very important, and many criteria have been proposed previously, such as Modularity, Cohesion_Coupling and etc. In this study, we introduced an online package “CAMND”, that can decompose the different metabolic networks by available
Conflict of interest
The authors declare that there is no conflict of interest.
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These authors contributed equally to this work.