Uncovering the Hidden Network of Schizophrenia Brains

Published on October 5, 2022

Just like network science and graph theory help us understand complex systems, they can also shed light on mental diseases. By applying a method called persistent homology, researchers have developed a way to extract persistent topological features from electroencephalography (EEG) signals of schizophrenia patients. This method allows them to analyze brain networks at different scales and visualize the topological features using barcodes and persistence diagrams. By comparing the results with existing methods, this new approach is shown to be more accurate in extracting brain network features, improving diagnostic accuracy and classification. This research not only paves the way for a deeper exploration of the brain’s functional networks in schizophrenia patients, but also enhances our understanding of complex brain systems and their dynamic behaviors.

With the development of network science and graph theory, brain network research has unique advantages in explaining those mental diseases, the neural mechanism of which is unclear. Additionally, it can provide a new perspective in revealing the pathophysiological mechanism of brain diseases from the system level. The selection of threshold plays an important role in brain networks construction. There are no generally accepted criteria for determining the proper threshold. Therefore, based on the topological data analysis of persistent homology theory, this study developed a multi-scale brain network modeling analysis method, which enables us to quantify various persistent topological features at different scales in a coherent manner. In this method, the Vietoris–Rips filtering algorithm is used to extract dynamic persistent topological features by gradually increasing the threshold in the range of full-scale distances. Subsequently, the persistent topological features are visualized using barcodes and persistence diagrams. Finally, the stability of persistent topological features is analyzed by calculating the Bottleneck distances and Wasserstein distances between the persistence diagrams. Experimental results show that compared with the existing methods, this method can extract the topological features of brain networks more accurately and improves the accuracy of diagnostic and classification. This work not only lays a foundation for exploring the higher-order topology of brain functional networks in schizophrenia patients, but also enhances the modeling ability of complex brain systems to better understand, analyze, and predict their dynamic behaviors.

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