Table of Contents
Fetching ...

A Hybrid Graph Neural Network for Enhanced EEG-Based Depression Detection

Yiye Wang, Wenming Zheng, Yang Li, Hao Yang

TL;DR

A Hybrid GNN (HybGNN) that combines a Common Graph Neural Network (CGNN) branch using common connections and an Individualized Graph Neural Network (IGNN) branch employing individualized connections is proposed that achieves state-of-the-art performance.

Abstract

Graph neural networks (GNNs) are becoming increasingly popular for EEG-based depression detection. However, previous GNN-based methods fail to sufficiently consider the characteristics of depression, thus limiting their performance. Firstly, studies in neuroscience indicate that depression patients exhibit both common and individualized brain abnormal patterns. Previous GNN-based approaches typically focus either on fixed graph connections to capture common abnormal brain patterns or on adaptive connections to capture individualized patterns, which is inadequate for depression detection. Secondly, brain network exhibits a hierarchical structure, which includes the arrangement from channel-level graph to region-level graph. This hierarchical structure varies among individuals and contains significant information relevant to detecting depression. Nonetheless, previous GNN-based methods overlook these individualized hierarchical information. To address these issues, we propose a Hybrid GNN (HGNN) that merges a Common Graph Neural Network (CGNN) branch utilizing fixed connection and an Individualized Graph Neural Network (IGNN) branch employing adaptive connections. The two branches capture common and individualized depression patterns respectively, complementing each other. Furthermore, we enhance the IGNN branch with a Graph Pooling and Unpooling Module (GPUM) to extract individualized hierarchical information. Extensive experiments on two public datasets show that our model achieves state-of-the-art performance.

A Hybrid Graph Neural Network for Enhanced EEG-Based Depression Detection

TL;DR

A Hybrid GNN (HybGNN) that combines a Common Graph Neural Network (CGNN) branch using common connections and an Individualized Graph Neural Network (IGNN) branch employing individualized connections is proposed that achieves state-of-the-art performance.

Abstract

Graph neural networks (GNNs) are becoming increasingly popular for EEG-based depression detection. However, previous GNN-based methods fail to sufficiently consider the characteristics of depression, thus limiting their performance. Firstly, studies in neuroscience indicate that depression patients exhibit both common and individualized brain abnormal patterns. Previous GNN-based approaches typically focus either on fixed graph connections to capture common abnormal brain patterns or on adaptive connections to capture individualized patterns, which is inadequate for depression detection. Secondly, brain network exhibits a hierarchical structure, which includes the arrangement from channel-level graph to region-level graph. This hierarchical structure varies among individuals and contains significant information relevant to detecting depression. Nonetheless, previous GNN-based methods overlook these individualized hierarchical information. To address these issues, we propose a Hybrid GNN (HGNN) that merges a Common Graph Neural Network (CGNN) branch utilizing fixed connection and an Individualized Graph Neural Network (IGNN) branch employing adaptive connections. The two branches capture common and individualized depression patterns respectively, complementing each other. Furthermore, we enhance the IGNN branch with a Graph Pooling and Unpooling Module (GPUM) to extract individualized hierarchical information. Extensive experiments on two public datasets show that our model achieves state-of-the-art performance.

Paper Structure

This paper contains 21 sections, 10 equations, 2 figures, 2 tables.

Figures (2)

  • Figure 1: The framework of the proposed HybGNN
  • Figure 2: Hyperparameter optimization for the number of regions $N_r$ and regularization coefficient $\lambda$