From asynchronous states to Griffiths phases and back: Structural heterogeneity and homeostasis in excitatory-inhibitory networks
Metadatos
Mostrar el registro completo del ítemEditorial
American Physical Society
Fecha
2024-04-04Referencia bibliográfica
Jorge Pretel, Victor Buendía, Joaquín J. Torres, and Miguel A. Muñoz. From asynchronous states to Griffiths phases and back: Structural heterogeneity and homeostasis in excitatory-inhibitory networks. Phys. Rev. Research 6, 023018 (2024) [10.1103/PhysRevResearch.6.023018]
Patrocinador
Spanish Ministry of Research and Innovation and Agencia Estatal de Investigación (AEI), MICIN/AEI/10.13039/501100011033 through Project Ref. PID2020-113681GB-I00; Consejería de Conocimiento, Investigación Universidad, Junta de Andalucía and European Regional Development Fund (Grant No. P20-00173); Sofja Kovalevskaja Award from the Alexander von Humboldt Foundation, endowed by the German Federal Ministry of Education and ResearchResumen
Balanced neural networks, in which excitatory and inhibitory inputs compensate each other on average, give
rise to a dynamical phase dominated by fluctuations called an asynchronous state, crucial for brain functioning.
However, structural disorder, which is inherent to random networks, can hinder such an excitation-inhibition
balance. Indeed, structural and synaptic heterogeneities can generate extended regions in phase space akin to
critical points, called Griffiths phases, with dynamical features very different from those of asynchronous states.
Here we study a simple neural-network model with tunable levels of heterogeneity able to display these two
types of dynamical regimes, i.e., asynchronous states and Griffiths phases, putting them together within a single
phase diagram. Using this simple model, we are able to emphasize the crucial role played by synaptic plasticity
and homeostasis to reestablish balance in intrinsically heterogeneous networks. Overall, we shed light onto how
diverse dynamical regimes, each with different functional advantages, can emerge from a given network as a
result of self-organizing homeostatic mechanisms.