| Literature DB >> 33451179 |
Liangzhong Shen1, Xiangzhen Zan1, Wenbin Liu2.
Abstract
Boolean networks are widely used to model gene regulatory networks and to design therapeutic intervention strategies to affect the long-term behavior of systems. Here, the authors investigate the 1 bit perturbation, which falls under the category of structural intervention. The authors' idea is that, if and only if a perturbed state evolves from a desirable attractor to an undesirable attractor or from an undesirable attractor to a desirable attractor, then the size of basin of attractor of a desirable attractor may decrease or increase. In this case, if the authors obtain the net BOS of the perturbed states, they can quickly obtain the optimal 1 bit perturbation by finding the maximum value of perturbation gain. Results from both synthetic and real biological networks show that the proposed algorithm is not only simpler and but also performs better than the previous basin-of-states (BOS)-based algorithm by Hu et al..Entities:
Keywords: 1 bit perturbation; Boolean functions; Boolean network; basin-of-states-based algorithm; gene regulatory networks; genetics; optimal perturbation; perturbation gain; perturbation theory; perturbed states; real biological networks; state-transition diagram; structural intervention; synthetic biological networks
Year: 2018 PMID: 33451179 PMCID: PMC8687288 DOI: 10.1049/iet-syb.2017.0091
Source DB: PubMed Journal: IET Syst Biol ISSN: 1751-8849 Impact factor: 1.615