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The topology of fMRI-based networks defines the performance of a graph neural network for the classification of patients with major depressive disorder. / Pitsik, Elena N.; Maximenko, Vladimir A.; Kurkin, Semen A. и др.
в: Chaos, Solitons and Fractals, Том 167, 113041, 01.02.2023.

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Pitsik EN, Maximenko VA, Kurkin SA, Sergeev AP, Stoyanov D, Paunova R и др. The topology of fMRI-based networks defines the performance of a graph neural network for the classification of patients with major depressive disorder. Chaos, Solitons and Fractals. 2023 февр. 1;167:113041. doi: 10.1016/j.chaos.2022.113041

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BibTeX

@article{89e2c4728b464990bf7e5bbc1105d707,
title = "The topology of fMRI-based networks defines the performance of a graph neural network for the classification of patients with major depressive disorder",
abstract = "Deep learning approaches are state-of-the-art computational tools employed at analyzing big data in fundamental and applied science. Recently, they gained popularity in neuroscience and medicine due to their ability to recognize hidden patterns and nonlinear relations in large amounts of nonstationary and ambiguous neuroimaging biomedical data. Analysis of functional connectivity matrices is a perfect example of such a computational task assigned to deep learning. Here, we trained a graph neural network (GNN) to classify the major depressive disorder (MDD) based on the topological features of the brain functional connectivity identified using fMRI technology. We show that the most important feature of the functional brain network is the shortest path, which defines the optimal number of GNN layers to ensure the most accurate classification in patients with MDD. The proposed GNN-based classifier reaches an accuracy of 93%, which is in line with the achievements of the best connectivity-based classifiers for MDD. The maximal F1-score is observed when we input the sparse graph consisting of 2.5% of the connections of the original one, which avoids feeding large amounts of data to the GNN and reduces overfitting.",
author = "Pitsik, {Elena N.} and Maximenko, {Vladimir A.} and Kurkin, {Semen A.} and Sergeev, {Alexander P.} and Drozdstoy Stoyanov and Rositsa Paunova and Sevdalina Kandilarova and Denitsa Simeonova and Hramov, {Alexander E.}",
note = "The research funding from the Ministry of Science and Higher Education of the Russian Federation (Ural Federal University Program of Development within the Priority-2030 Program) is gratefully acknowledged.",
year = "2023",
month = feb,
day = "1",
doi = "10.1016/j.chaos.2022.113041",
language = "English",
volume = "167",
journal = "Chaos, Solitons and Fractals",
issn = "0960-0779",
publisher = "Elsevier",

}

RIS

TY - JOUR

T1 - The topology of fMRI-based networks defines the performance of a graph neural network for the classification of patients with major depressive disorder

AU - Pitsik, Elena N.

AU - Maximenko, Vladimir A.

AU - Kurkin, Semen A.

AU - Sergeev, Alexander P.

AU - Stoyanov, Drozdstoy

AU - Paunova, Rositsa

AU - Kandilarova, Sevdalina

AU - Simeonova, Denitsa

AU - Hramov, Alexander E.

N1 - The research funding from the Ministry of Science and Higher Education of the Russian Federation (Ural Federal University Program of Development within the Priority-2030 Program) is gratefully acknowledged.

PY - 2023/2/1

Y1 - 2023/2/1

N2 - Deep learning approaches are state-of-the-art computational tools employed at analyzing big data in fundamental and applied science. Recently, they gained popularity in neuroscience and medicine due to their ability to recognize hidden patterns and nonlinear relations in large amounts of nonstationary and ambiguous neuroimaging biomedical data. Analysis of functional connectivity matrices is a perfect example of such a computational task assigned to deep learning. Here, we trained a graph neural network (GNN) to classify the major depressive disorder (MDD) based on the topological features of the brain functional connectivity identified using fMRI technology. We show that the most important feature of the functional brain network is the shortest path, which defines the optimal number of GNN layers to ensure the most accurate classification in patients with MDD. The proposed GNN-based classifier reaches an accuracy of 93%, which is in line with the achievements of the best connectivity-based classifiers for MDD. The maximal F1-score is observed when we input the sparse graph consisting of 2.5% of the connections of the original one, which avoids feeding large amounts of data to the GNN and reduces overfitting.

AB - Deep learning approaches are state-of-the-art computational tools employed at analyzing big data in fundamental and applied science. Recently, they gained popularity in neuroscience and medicine due to their ability to recognize hidden patterns and nonlinear relations in large amounts of nonstationary and ambiguous neuroimaging biomedical data. Analysis of functional connectivity matrices is a perfect example of such a computational task assigned to deep learning. Here, we trained a graph neural network (GNN) to classify the major depressive disorder (MDD) based on the topological features of the brain functional connectivity identified using fMRI technology. We show that the most important feature of the functional brain network is the shortest path, which defines the optimal number of GNN layers to ensure the most accurate classification in patients with MDD. The proposed GNN-based classifier reaches an accuracy of 93%, which is in line with the achievements of the best connectivity-based classifiers for MDD. The maximal F1-score is observed when we input the sparse graph consisting of 2.5% of the connections of the original one, which avoids feeding large amounts of data to the GNN and reduces overfitting.

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UR - https://gateway.webofknowledge.com/gateway/Gateway.cgi?GWVersion=2&SrcAuth=tsmetrics&SrcApp=tsm_test&DestApp=WOS_CPL&DestLinkType=FullRecord&KeyUT=000974978100001

U2 - 10.1016/j.chaos.2022.113041

DO - 10.1016/j.chaos.2022.113041

M3 - Article

VL - 167

JO - Chaos, Solitons and Fractals

JF - Chaos, Solitons and Fractals

SN - 0960-0779

M1 - 113041

ER -

ID: 33317964