Effective connectivity determines the critical dynamics of biochemical networks
Santosh Manicka, Manuel Marques-Pita, Luis M. Rocha

TL;DR
This paper introduces a canalization-based theory of criticality that improves the prediction of dynamical regimes in biochemical networks by accounting for redundancy and effective connectivity, revealing that biological systems reduce their apparent connectivity.
Contribution
The authors develop a new 'canalization theory' of criticality that incorporates effective connectivity, enhancing the prediction accuracy for biochemical network dynamics over traditional structural models.
Findings
Effective connectivity better predicts critical behavior in network ensembles.
Biological networks exhibit lower effective connectivity than their structural connectivity.
Canalization reduces and homogenizes network connectivity in biochemical systems.
Abstract
Living systems operate in a critical dynamical regime -- between order and chaos -- where they are both resilient to perturbation, and flexible enough to evolve. To characterize such critical dynamics, the established 'structural theory' of criticality uses automata network connectivity and node bias (to be on or off) as tuning parameters. This parsimony in the number of parameters needed sometimes leads to uncertain predictions about the dynamical regime of both random and systems biology models of biochemical regulation. We derive a more accurate theory of criticality by accounting for canalization, the existence of redundancy that buffers automata response to inputs -- a known mechanism that buffers the expression of traits, keeping them close to optimal states despite genetic and environmental perturbations. The new 'canalization theory' of criticality is based on a measure of…
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Taxonomy
TopicsGene Regulatory Network Analysis · Protein Structure and Dynamics · Bioinformatics and Genomic Networks
