Hypergraph Neural Networks Reveal Spatial Domains from Single-cell Transcriptomics Data
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Abstract (arXiv)
The task of spatial clustering of transcriptomics data is of paramount importance. It enables the classification of tissue samples into diverse subpopulations of cells, which, in turn, facilitates the analysis of the biological functions of clusters, tissue reconstruction, and cell-cell interactions. Many approaches leverage gene expressions, spatial locations, and histological images to detect spatial domains; however, Graph Neural Networks (GNNs) as state of the art models suffer from a limitation in the assumption of pairwise connections between nodes. In the case of domain detection in spatial transcriptomics, some cells are found to be not directly related. Still, they are grouped as the same domain, which shows the incapability of GNNs for capturing implicit connections among the cells. While graph edges connect only two nodes, hyperedges connect an arbitrary number of nodes along their edges, which lets Hypergraph Neural Networks (HGNNs) capture and utilize richer and more complex structural information than traditional GNNs. We use autoencoders to address the limitation of not having the actual labels, which are well-suited for unsupervised learning. Our model has demonstrated exceptional performance, achieving the highest iLISI score of 1.843 compared to other methods. This score indicates the greatest diversity of cell types identified by our method. Furthermore, our model outperforms other methods in downstream clustering, achieving the highest ARI values of 0.51 and Leiden score of 0.60.
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References · 6
- 2017Neural Message Passing for Quantum Chemistrycited by 3,487
- 2018Hypergraph Neural Networkscited by 488
- 2018From Louvain to Leiden: guaranteeing well-connected communitiescited by 385
- 2019Hypergraph Convolution and Hypergraph Attentioncited by 228
- 2021Self-Supervised Multi-Channel Hypergraph Convolutional Network for Social Recommendationcited by 101
- 2024Hyperedge Modeling in Hypergraph Neural Networks by using Densest Overlapping Subgraphscited by 1
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