Author:
Pavlogiannis Andreas,Mozhayskiy Vadim,Tagkopoulos Ilias
Abstract
Abstract
Background
Biological networks tend to have high interconnectivity, complex topologies and multiple types of interactions. This renders difficult the identification of sub-networks that are involved in condition- specific responses. In addition, we generally lack scalable methods that can reveal the information flow in gene regulatory and biochemical pathways. Doing so will help us to identify key participants and paths under specific environmental and cellular context.
Results
This paper introduces the theory of network flooding, which aims to address the problem of network minimization and regulatory information flow in gene regulatory networks. Given a regulatory biological network, a set of source (input) nodes and optionally a set of sink (output) nodes, our task is to find (a) the minimal sub-network that encodes the regulatory program involving all input and output nodes and (b) the information flow from the source to the sink nodes of the network. Here, we describe a novel, scalable, network traversal algorithm and we assess its potential to achieve significant network size reduction in both synthetic and E. coli networks. Scalability and sensitivity analysis show that the proposed method scales well with the size of the network, and is robust to noise and missing data.
Conclusions
The method of network flooding proves to be a useful, practical approach towards information flow analysis in gene regulatory networks. Further extension of the proposed theory has the potential to lead in a unifying framework for the simultaneous network minimization and information flow analysis across various “omics” levels.
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Computer Science Applications,Molecular Biology,Biochemistry,Structural Biology
Reference33 articles.
1. Ahuja R, Magnanti T, Orlin J: Network flows: theory, algorithms, and applications. 1993, Upper Saddle River, NJ: Prentice Hall
2. Ford L: Network flow theory. RAND. 1956, 923: 1-13.
3. West D: Introduction to graph theory. 2001, Upper Saddle River, NJ: Prentice Hall
4. Stone HS: Multiprocessor scheduling with aid of network flow algorithms. IEEE Trans Softw Eng. 1977, 3 (1): 85-93.
5. Nemhauser G, Wolsey L: Integer and combinatorial optimization. 1988, New York: Wiley
Cited by
3 articles.
订阅此论文施引文献
订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献