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Yuhan Wu 0008

dblp:254/5900-8 · DBLP profile ↗
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2ranked-venue papers
2as first author
2since 2021 · last 2024
0009-0009-9080-2405ORCID · conflict

Domains — the database's venue-derived domains; a paper can count in several

Databases, data management, data science and information retrieval · 2 · 2 first-author · 2 since 2021Applied, interdisciplinary, general and emerging computing · 1 · 1 first-author · 1 since 2021

Expertise — from the expertise taxonomy: the topics of the expert's papers under the CCF categories. A weight counts papers with recency: 1 for a paper about the topic, 0.3 when the topic is its context, halved every five years.

Databases, data mining, and information retrieval
2 papers
Knowledge graphs · 91% Information retrieval · 9%
Artificial intelligence
1 paper
Knowledge representation and reasoning · 100%

Topics — the 6 heaviest of 6, each with the papers that count most for it

TopicWeightPapersLastEvidence papers
Knowledge graphs › knowledge graph querying
complex query answering
1.422024
Query2GMM: Learning Representation with Gaussian Mixture Model for Reasoning over Knowledge Graphs · WWW 2024
A Holistic Approach for Answering Logical Queries on Knowledge Graphs · ICDE 2023
Knowledge, reasoning and agents › Knowledge representation and reasoning › logic-based reasoning
first-order logic queries
0.712023
A Holistic Approach for Answering Logical Queries on Knowledge Graphs · ICDE 2023
Knowledge graphs
knowledge graph reasoning
0.712023
A Holistic Approach for Answering Logical Queries on Knowledge Graphs · ICDE 2023
Knowledge graphs
query embedding
0.212024
Query2GMM: Learning Representation with Gaussian Mixture Model for Reasoning over Knowledge Graphs · WWW 2024
Information retrieval
similarity measure
0.212024
Query2GMM: Learning Representation with Gaussian Mixture Model for Reasoning over Knowledge Graphs · WWW 2024
Knowledge, reasoning and agents › Knowledge representation and reasoning › knowledge graph
knowledge graph embedding
0.212023
A Holistic Approach for Answering Logical Queries on Knowledge Graphs · ICDE 2023

Methods — techniques the papers use, named apart from their topics

neural operator models · 1.3embedding-based query answering · 1.3neural network · 0.8gaussian mixture model · 0.8
YearPublicationVenuePosition
2024 Query2GMM: Learning Representation with Gaussian Mixture Model for Reasoning over Knowledge Graphs
abstract
Logical query answering over Knowledge Graphs (KGs) is a fundamental yet complex task. A promising approach to achieve this is to embed queries and entities jointly into the same embedding space. Research along this line suggests that using multi-modal distribution to represent answer entities is more suitable than uni-modal distribution, as a single query may contain multiple disjoint answer subsets due to the compositional nature of multi-hop queries and the varying latent semantics of relations. However, existing methods based on multi-modal distribution roughly represent each subset without capturing its accurate cardinality, or even degenerate into uni-modal distribution learning during the reasoning process due to the lack of an effective similarity measure. To better model queries with diversified answers, we propose Query2GMM for answering logical queries over knowledge graphs. In Query2GMM, we present the GMM embedding to represent each query using a univariate Gaussian Mixture Model (GMM). Each subset of a query is encoded by its cardinality, semantic center and dispersion degree, allowing for precise representation of multiple subsets. Then we design specific neural networks for each operator to handle the inherent complexity that comes with multi-modal distribution while alleviating the cascading errors. Last, we design a new similarity measure to assess the relationships between an entity and a query's multi-answer subsets, enabling effective multi-modal distribution learning for reasoning. Comprehensive experimental results show that Query2GMM outperforms the best competitor by an absolute average of 6.35%.
Yuhan Wu 0008, Yuanyuan Xu 0002, Wenjie Zhang 0001, Xiwei Xu 0001, Ying Zhang 0001
WWW1
2023 A Holistic Approach for Answering Logical Queries on Knowledge Graphs
abstract
Logical queries on Knowledge Graphs (KGs) is a fundamental sub-task of knowledge graph reasoning. A promising paradigm for answering logical queries, recently, has been proposed based on versatile deep learning techniques. In this line, the query is first broken down into a series of first-order logical predicates, and then both the query and knowledge graph entities are jointly encoded in the same embedding space. Some approaches are able to support the full range of traditional First-Order Logic (FOL) operations for complex queries in real-world scenarios, while others have attempted to create a new combination of FOL operations by replacing the negation operation with the difference operation due to the poor performance of the negation operation. Our empirical observations show that the difference operator is more effective for multi-hop reasoning, while the negation operator is better suited for use as the final operation in the query, particularly in single-hop settings. In addition, other fundamental limitations such as linear transformation assumption for negation operator and the fixed-lossy problem for difference operator further degrade the performance of these methods. In light of these, we propose the HaLk, a holistic approach for answering logical queries that, to our knowledge, is the first to support a full set of logical operators in a unified end-to-end framework. In this approach, we propose specific neural models for each operator by considering their own intrinsic properties, based on which HaLk effectively mitigates the cascading error of projection and negation operators as well as delicately provides closed-formed solutions for difference operator. Extensive experimental results on three datasets demonstrate that HaLk outperforms all competitors and achieves up to 32% improvement in accuracy.
Yuhan Wu 0008, Yuanyuan Xu 0002, Xuemin Lin 0001, Wenjie Zhang 0001
ICDE1