| Literature DB >> 33348366 |
Apurva Badkas1, Sébastien De Landtsheer1, Thomas Sauter1.
Abstract
Drug repositioning has received increased attention since the past decade as several blockbuster drugs have come out of repositioning. Computational approaches are significantly contributing to these efforts, of which, network-based methods play a key role. Various structural (topological) network measures have thereby contributed to uncovering unintuitive functional relationships and repositioning candidates in drug-disease and other networks. This review gives a broad overview of the topic, and offers perspectives on the application of topological measures for network analysis. It also discusses unexplored measures, and draws attention to a wider scope of application efforts, especially in drug repositioning.Entities:
Keywords: computational methods; drug repositioning; networks; topological network measures; topology
Year: 2021 PMID: 33348366 PMCID: PMC8294518 DOI: 10.1093/bib/bbaa357
Source DB: PubMed Journal: Brief Bioinform ISSN: 1467-5463 Impact factor: 11.622
Figure 1
Some of the commonly used measures: degree (top, left)—describes the number of connections of a node, closeness centrality (top, right) highlights nodes in the network closest to other nodes (and can be easily reached), betweenness centrality (bottom, left)—nodes which channel communication in the network, and eigenvector centrality (bottom, right)—which is based on connections with highly connected neighbors.
Some of the most commonly found network measures in literature applied to biological networks
| Measure | Explanation | Reference |
|---|---|---|
| Degree | Number of connections of a node in a network. | Boccaletti |
| Betweenness centrality | For a given node in the network, the fraction of shortest paths through the node. | Newman [ |
| Closeness centrality | For a node in the network, inverse of the average distance from all other nodes. | Boccaletti |
| Eigenvector centrality | Eigenvector centrality of a node is its weight in the network, based on its connections to other important nodes (i.e. their connectivity in the network). | Lohmann |
| PageRank | PageRank of a node is determined by the number and quality of its connections. Variant of eigenvector centrality, applicable to directed networks. | Liu |
| Clustering coefficient | Also known as transitivity, refers to proportion of connected triangles in the network. | Boccaletti |
Figure 2
Effect of data selection on network topology: seen here are the networks of the protein insulin with different criteria for selection of its interactions, built using the STRING [96] database. While one can chose interactions with lower confidence to allow scope for exploration of possible links, it leads to a denser structure. As more stringent criteria is applied, while the quality of interactions is higher, possibilities of discovering potentially novel interactions decreases. The effect on topology is prominent, and would directly affect analysis and prediction based on these different networks.