Efficient Bipartite Graph Embedding Induced by Clustering Constraints
Bipartite graph embedding (BGE) maps nodes to compressed embedding vectors that can reflect the hidden topological features of the network, and learning high-quality BGE is crucial for facilitating downstream applications such as recommender systems. However, most existing methods either struggle to...
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Zusammenfassung: | Bipartite graph embedding (BGE) maps nodes to compressed embedding vectors
that can reflect the hidden topological features of the network, and learning
high-quality BGE is crucial for facilitating downstream applications such as
recommender systems. However, most existing methods either struggle to
efficiently learn embeddings suitable for users and items with fewer
interactions, or exhibit poor scalability to handle large-scale networks. In
this paper, we propose a Clustering Constraints induced BIpartite graph
Embedding (CCBIE) as an integrated solution to both problems. CCBIE facilitates
automatic and dynamic soft clustering of items in a top-down manner, and
capturing macro-preference information of users through clusters. Specifically,
by leveraging the cluster embedding matrix of items, CCBIE calculates the
cluster assignment matrix for items and also captures the extent of user
preferences across different clusters, thereby elucidating the similarity
between users and items on a macro-scale level. CCBIE effectively preserves the
global properties of bipartite graphs, maintaining the cluster structure of
isomorphic nodes and accounting for long-range dependencies among heterogeneous
nodes. Our approach significantly enhances user-item collaborative relation
modeling by integrating adaptive clustering for relationship learning, thereby
markedly improving prediction performance, particularly benefiting cold users
and items. Extensive experiments indicate that CCBIE consistently and
significantly improves accuracy over baseline models, particularly on sparse
graphs, while also enhancing training speed and reducing memory requirements on
large-scale bipartite graphs. |
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DOI: | 10.48550/arxiv.2410.09477 |