Bifurcation analyses and potential landscapes of a cortex-basal ganglia-thalamus model.


Journal

IET systems biology
ISSN: 1751-8857
Titre abrégé: IET Syst Biol
Pays: England
ID NLM: 101301198

Informations de publication

Date de publication:
05 2021
Historique:
revised: 06 03 2021
received: 28 10 2020
accepted: 18 03 2021
pubmed: 17 4 2021
medline: 15 12 2021
entrez: 16 4 2021
Statut: ppublish

Résumé

The dynamics of cortical neuronal activity plays important roles in controlling body movement and is regulated by connection weights between neurons in a cortex-basal ganglia-thalamus (BGCT) loop. Beta-band oscillation of cortical activity is closely associated with the movement disorder of Parkinson's disease, which is caused by an imbalance in the connection weights of direct and indirect pathways in the BGCT loop. In this study, the authors investigate how the dynamics of cortical activity are modulated by connection weights of direct and indirect pathways in the BGCT loop under low dopamine levels through bifurcation analyses and potential landscapes. The results reveal that cortical activity displays rich dynamics under different connection weights, including one, two, or three stable steady states, one or two stable limit cycles, and the coexistence of one stable limit cycle with one stable steady state or two stable ones. For a low dopamine level, cortical activity exhibits oscillation for larger connection weights of direct and indirect pathways. The stability of these stable dynamics is explored by the potential landscapes.

Identifiants

pubmed: 33861900
doi: 10.1049/syb2.12018
pmc: PMC8675854
doi:

Substances chimiques

Dopamine VTD58H1Z2X

Types de publication

Journal Article Research Support, Non-U.S. Gov't

Langues

eng

Sous-ensembles de citation

IM

Pagination

101-109

Informations de copyright

© 2021 The Authors. IET Systems Biology published by John Wiley & Sons Ltd on behalf of The Institution of Engineering and Technology.

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Auteurs

Chenri Yan (C)

School of Mathematical Sciences, Inner Mongolia University, Hohhot, China.

Quansheng Liu (Q)

School of Mathematical Sciences, Inner Mongolia University, Hohhot, China.

Yuanhong Bi (Y)

School of Statistics and Mathematics, Inner Mongolia University of Finance and Economics, Hohhot, China.

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