#19 · Systems biology
Whole-brain and neural mass models tested against brain criticality and oscillations
The common thread is the confrontation of network-level neural models with empirical data or formal stability analysis. The HCP-based whole-brain study proposes a Griffiths phase account of individual variability in brain criticality, the most explicitly empirical entry here. A 90-region model with PING gamma neural mass dynamics examines emergent spatiotemporal patterns through stability analysis. Asymmetric E-I firing-rate networks are analyzed with energy-based, game-theoretic, and stability frameworks that revisit Wilson-Cowan-type models, though this work remains theoretical. The unifying framework orders neural mass models from push-pull oscillators to coupled whole-brain networks. What is new is the use of individual-level heterogeneity in human brain data to test criticality accounts. The evidence differs in scale, modality, and degree of empirical testing across these preprints.
Preprints
Optimal Griffiths Phase in Heterogeneous Human Brain Networks: Brain Criticality Embracing Stability and Flexibility across Individuals
Whole-brain modeling of HCP data proposes a Griffiths phase framework explaining individual variability in brain criticality.
Emergent Spatiotemporal Dynamics in Large-Scale Brain Networks with Next Generation Neural Mass Models
Analyzes spatiotemporal pattern emergence in a 90-region whole-brain model using next-generation neural mass models with PING gamma dynamics, via stability,…
Competition, stability, and functionality in excitatory-inhibitory neural circuits
Extends energy-based and game-theoretic frameworks to asymmetric E-I firing rate networks, using stability theory to revisit Wilson-Cowan and lateral…
Rosetta Stone of Neural Mass Models
Unifying framework ordering neural mass models from push-pull oscillators to coupled whole-brain networks for brain oscillation modelling.
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