Relative Stability of Network States in Boolean Network Models of Gene Regulation in Development
Joseph Xu Zhou, Areejit Samal, Aymeric Fouquier d'H\`erou\"el, Nathan, D. Price, Sui Huang

TL;DR
This paper develops a framework to quantify the stability landscape of Boolean network models of gene regulation, specifically applied to pancreas cell differentiation, aiding understanding of cell state transitions and reprogramming.
Contribution
It introduces a novel method to assess landscape stability in discrete Boolean networks, incorporating biological constraints and relative attractor ordering.
Findings
Boolean networks with canalyzing functions best model pancreas differentiation
The framework identifies gene influences on cell state transitions
It facilitates rational design of cell reprogramming protocols
Abstract
Progress in cell type reprogramming has revived the interest in Waddington's concept of the epigenetic landscape. Recently researchers developed the quasi-potential theory to represent the Waddington's landscape. The Quasi-potential U(x), derived from interactions in the gene regulatory network (GRN) of a cell, quantifies the relative stability of network states, which determine the effort required for state transitions in a multi-stable dynamical system. However, quasi-potential landscapes, originally developed for continuous systems, are not suitable for discrete-valued networks which are important tools to study complex systems. In this paper, we provide a framework to quantify the landscape for discrete Boolean networks (BNs). We apply our framework to study pancreas cell differentiation where an ensemble of BN models is considered based on the structure of a minimal GRN for…
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