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High-Order Neighbors Aware Representation Learning for Knowledge Graph Completion.

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    This study introduces a new method for knowledge graph completion (KGC) that effectively uses high-order information. By incorporating pedalnodes and strength-guided graph neural networks, the approach improves the prediction of missing facts in knowledge graphs (KGs).

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    Area of Science:

    • Artificial Intelligence
    • Data Science
    • Computer Science

    Background:

    • Knowledge graph completion (KGC) is crucial for knowledge acquisition, aiming to infer missing facts in knowledge graphs (KGs).
    • Existing graph convolutional network (GCN)-based knowledge graph embedding (KGE) methods struggle with predicting distant or unreachable entities due to ignored high-order information.

    Purpose of the Study:

    • To enhance KGC performance by effectively learning from high-order neighbors in knowledge graphs.
    • To address the limitations of current KGE methods in capturing distant or unreachable entity relationships.

    Main Methods:

    • Introduced 'pedalnodes' to augment KGs, facilitating message passing and injecting high-order neighbor information into entity representations.
    • Proposed strength-guided graph neural networks for aggregating neighboring entity representations.
    • Developed a dynamic integration method to combine aggregated representations with self-representations, mitigating irrelevant information transfer.

    Main Results:

    • The proposed method significantly improves the prediction of missing triplets in knowledge graphs.
    • Experimental results on three benchmark datasets demonstrate the superiority of the approach over strong baseline models.
    • The integration of high-order information through pedalnodes and strength-guided aggregation enhances entity representation.

    Conclusions:

    • The novel approach effectively leverages high-order information for improved knowledge graph completion.
    • The method offers a promising solution for overcoming limitations in existing KGE techniques.
    • This work contributes to advancing the field of knowledge graph representation learning.