Bayesian Approaches for Revealing Complex Neural Network Dynamics in Parkinson's Disease
Hina Shaheen, Roderick Melnik

TL;DR
This paper integrates Bayesian inference, stochastic modeling, and connectomic data to analyze neural network dynamics in Parkinson's disease, revealing how stochastic disturbances influence brain activity and suggesting potential therapeutic targets.
Contribution
It introduces a novel hybrid stochastic-Bayesian model to study PD-related brain network changes using connectomic data, advancing understanding of disease mechanisms and treatment strategies.
Findings
Stochastic noise increases thalamus activity in PD models.
Bayesian analysis quantifies uncertainty, guiding potential interventions.
Reducing stochastic disturbances may improve brain health in PD.
Abstract
Parkinson's disease (PD) belongs to the class of neurodegenerative disorders that affect the central nervous system. It is usually defined as the gradual loss of dopaminergic neurons in the substantia nigra pars compacta, which causes both motor and non-motor symptoms. Understanding the neuronal processes that underlie PD is critical for creating successful therapies. This study combines machine learning (ML), stochastic modelling, and Bayesian inference with connectomic data to analyze the brain networks involved in PD. We use modern computational methods to study large-scale neural networks to identify neuronal activity patterns related to PD development. We aim to define the subtle structural and functional connection changes in PD brains by combining connectomic with stochastic noises. Stochastic modelling approaches reflect brain dynamics' intrinsic variability and…
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Taxonomy
TopicsNeurological disorders and treatments · Parkinson's Disease Mechanisms and Treatments
