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DReSS: A method to quantitatively describe the influence of structural perturbations on state spaces of genetic regulatory networks

  • Yale University
  • Renmin University of China

Research output: Contribution to journalArticlepeer-review

Abstract

Structures of genetic regulatory networks are not fixed. These structural perturbations can cause changes to the reachability of systems' state spaces. As system structures are related to genotypes and state spaces are related to phenotypes, it is important to study the relationship between structures and state spaces. However, there is still no method can quantitively describe the reachability differences of two state spaces caused by structural perturbations. Therefore, Difference in Reachability between State Spaces (DReSS) is proposed. DReSS index family can quantitively describe differences of reachability, attractor sets between two state spaces and can help find the key structure in a system, which may influence system's state space significantly. First, basic properties of DReSS including non-negativity, symmetry and subadditivity are proved. Then, typical examples are shown to explain the meaning of DReSS and the differences between DReSS and traditional graph distance. Finally, differences of DReSS distribution between real biological regulatory networks and random networks are compared. Results show most structural perturbations in biological networks tend to affect reachability inside and between attractor basins rather than to affect attractor set itself when compared with random networks, which illustrates that most genotype differences tend to influence the proportion of different phenotypes and only a few ones can create new phenotypes. DReSS can provide researchers with a new insight to study the relation between genotypes and phenotypes.

Original languageEnglish
Article numberbbaa315
JournalBriefings in Bioinformatics
Volume22
Issue number4
DOIs
StatePublished - 1 Jul 2021

Keywords

  • dynamical analysis
  • genetic regulatory network
  • state space
  • structural perturbation

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