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Yuze Tan

dblp:352/9521 · DBLP profile ↗
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7ranked-venue papers
5as first author
7since 2021 · last 2025
0000-0002-3322-0814ORCID · corroborated

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

Graphics, computer vision, multimedia, augmented reality and games · 5 · 3 first-author · 5 since 2021Artificial intelligence and machine learning · 4 · 3 first-author · 4 since 2021Databases, data management, data science and information retrieval · 2 · 2 first-author · 2 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
7 papers
Data mining · 78% Recommender systems · 22%
Artificial intelligence
3 papers
Graph learning · 80% Learning paradigms · 20%
Theoretical computer science
1 paper
Mathematical optimization · 100%

Topics — the 15 heaviest of 15, each with the papers that count most for it

TopicWeightPapersLastEvidence papers
Data mining
clustering
2.952024
Euclidean Distance is Not Your Swiss Army Knife · IEEE Trans. Knowl. Data Eng. 2024
Lifelong Multi-view Spectral Clustering · IJCAI 2023
Sample-level Multi-view Graph Clustering · CVPR 2023
Data mining › clustering
multi-view clustering
2.342024
Euclidean Distance is Not Your Swiss Army Knife · IEEE Trans. Knowl. Data Eng. 2024
Sample-level Multi-view Graph Clustering · CVPR 2023
Metric Multi-View Graph Clustering · AAAI 2023
Data mining › clustering › high-dimensional clustering
subspace clustering
1.422024
Euclidean Distance is Not Your Swiss Army Knife · IEEE Trans. Knowl. Data Eng. 2024
Preserving Local and Global Information: An Effective Metric-based Subspace Clustering · ACM Multimedia 2023
Machine learning › Graph learning
graph clustering
1.322023
Sample-level Multi-view Graph Clustering · CVPR 2023
Metric Multi-View Graph Clustering · AAAI 2023
Machine learning › Graph learning › graph clustering
multi-view graph clustering
1.322023
Sample-level Multi-view Graph Clustering · CVPR 2023
Metric Multi-View Graph Clustering · AAAI 2023
Recommender systems
generative recommendation
0.912025
Implicit Multi-Behavior Generative Recommendation With Mixture of Quantization · IEEE Trans. Knowl. Data Eng. 2025
Recommender systems › implicit feedback learning
multi-behavior recommendation
0.912025
Implicit Multi-Behavior Generative Recommendation With Mixture of Quantization · IEEE Trans. Knowl. Data Eng. 2025
Recommender systems
sequential recommendation
0.912025
Implicit Multi-Behavior Generative Recommendation With Mixture of Quantization · IEEE Trans. Knowl. Data Eng. 2025
Data mining
multi-view learning
0.812024
An Effective Augmented Lagrangian Method for Fine-Grained Multi-View Optimization · AAAI 2024
Mathematical optimization › constrained optimization
augmented lagrangian method
0.812024
An Effective Augmented Lagrangian Method for Fine-Grained Multi-View Optimization · AAAI 2024
Machine learning › Learning paradigms
lifelong learning
0.712023
Lifelong Multi-view Spectral Clustering · IJCAI 2023
Data mining › clustering › affinity learning
affinity matrix learning
0.712023
Preserving Local and Global Information: An Effective Metric-based Subspace Clustering · ACM Multimedia 2023
Data mining › clustering › spectral clustering
multi-view spectral clustering
0.712023
Lifelong Multi-view Spectral Clustering · IJCAI 2023
Data mining › clustering
graph clustering
0.212023
Preserving Local and Global Information: An Effective Metric-based Subspace Clustering · ACM Multimedia 2023
Data mining › dimensionality reduction
manifold learning
0.212023
Sample-level Multi-view Graph Clustering · CVPR 2023

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

sample-level weighting · 1.5augmented lagrangian method · 1.5self-expressiveness · 1.3metric learning · 1.3graph learning · 1.3mixture-of-quantization · 0.9implicit behavior modeling · 0.9subspace learning · 0.8multi-metric learning · 0.8graph filtering · 0.8topological structure learning · 0.7spectral clustering · 0.7optimization · 0.7knowledge library · 0.7cross-view consistency · 0.7
YearPublicationVenuePosition
2025 Implicit Multi-Behavior Generative Recommendation With Mixture of Quantization
abstract
Generative recommendation systems have recently seen a surge in interest, largely due to the promising advancements in generative AI. As a competitive solution for multi-behavior sequence recommendations, much of the recent research has concentrated on predicting the next item a user will likely interact with using a generative approach. However, these methods often 1). assign multiple residual quantization layers to obtain item codes, which leads to extra storage costs of more codebooks. And 2). explicitly utilize behavior sequences leading to longer sequences, potentially increasing the training time as well as inference time compared with original sequences. In response to these challenges, we introduce theImplicitMulti-BehaviorGenerative recommendation with a mixture of quantization (IMBGen) approach in this paper. Specifically, we have devised aMixtureofQuantization (MoQ) that combines the merits of both residual and parallel quantization for a more effective tokenization process. Additionally, we propose an Implicit Behavior Modeling (IBM) framework, allowing for more efficient integration of users' behaviors into the interacted items. Finally, we conducted extensive experiments on two widely used benchmark datasets and further confirmed our findings with an online A/B test. The results consistently demonstrate the advantages of our approach over other baseline methods.
Yuze Tan, Yanjie Gou, Kouying Xue, Shudong Huang, Ivor W. Tsang, Jiancheng Lv 0001
IEEE Trans. Knowl. Data Eng.1
2024 An Effective Augmented Lagrangian Method for Fine-Grained Multi-View Optimization
abstract
The significance of multi-view learning in effectively mitigating the intricate intricacies entrenched within heterogeneous data has garnered substantial attention in recent years. Notwithstanding the favorable achievements showcased by recent strides in this area, a confluence of noteworthy challenges endures. To be specific, a majority of extant methodologies unceremoniously assign weights to data points view-wisely. This ineluctably disregards the intrinsic reality that disparate views confer diverse contributions to each individual sample, consequently neglecting the rich wellspring of sample-level structural insights harbored within the dataset. In this paper, we proposed an effective Augmented Lagrangian MethOd for fiNe-graineD (ALMOND) multi-view optimization. This innovative approach scrutinizes the interplay among multiple views at the granularity of individual samples, thereby fostering the enhanced preservation of local structural coherence. The Augmented Lagrangian Method (ALM) is elaborately incorporated into our framework, which enables us to achieve an optimal solution without involving an inexplicable intermediate variable as previous methods do. Empirical experiments on multi-view clustering tasks across heterogeneous datasets serve to incontrovertibly showcase the effectiveness of our proposed methodology, corroborating its preeminence over incumbent state-of-the-art alternatives.
Yuze Tan, Hecheng Cai, Shudong Huang, Shuping Wei, Jiancheng Lv 0001
AAAI1
2024 Euclidean Distance is Not Your Swiss Army Knife
abstract
Graph-based multi-view learning, which has hitherto been used to discover the intrinsic patterns of graph data giving the credit to its convenience of implementation and effectiveness. Note that even though these approaches have been increasingly adopted in multi-view clustering and have generated promising outcomes, they are still faced with the sub-optimal solution. For one thing, multi-view data can be corrupted in the raw feature space. For the other, most existing approaches normally utilize euclidean distance to obtain the similarity between two samples, which can not be the best option for all types of real-world data and leads to inferior results. Therefore, to overcome the aforementioned issues, we integrate multi-metric learning, graph filtering, and subspace learning into a collaborative learning framework for multi-view clustering. Particularly, we prefer to recover a smooth representation of data by graph filtering, which can reserve the geometric structure of the original multi-view data and discard the corruptions simultaneously. Furthermore, instead of using euclidean distance as a Swiss army knife, multiple metrics are utilized to fully exploit the correlation of data based on the smooth representation, hence finally facilitating the downstream clustering task. Extensive experiments on multi-view clustering tasks validate our theoretical findings of ours and prove the improvement of our method over the SOTA approaches.
Yuze Tan, Yixi Liu, Hongjie Wu, Shudong Huang, Zenglin Xu, Ivor W. Tsang, Jiancheng Lv 0001
IEEE Trans. Knowl. Data Eng.1
2023 Metric Multi-View Graph Clustering
abstract
Graph-based methods have hitherto been used to pursue the coherent patterns of data due to its ease of implementation and efficiency. These methods have been increasingly applied in multi-view learning and achieved promising performance in various clustering tasks. However, despite their noticeable empirical success, existing graph-based multi-view clustering methods may still suffer the suboptimal solution considering that multi-view data can be very complicated in raw feature space. Moreover, existing methods usually adopt the similarity metric by an ad hoc approach, which largely simplifies the relationship among real-world data and results in an inaccurate output. To address these issues, we propose to seamlessly integrates metric learning and graph learning for multi-view clustering. Specifically, we employ a useful metric to depict the inherent structure with linearity-aware of affinity graph representation learned based on the self-expressiveness property. Furthermore, instead of directly utilizing the raw features, we prefer to recover a smooth representation such that the geometric structure of the original data can be retained. We model the above concerns into a unified learning framework, and hence complements each learning subtask in a mutual reinforcement manner. The empirical studies corroborate our theoretical findings, and demonstrate that the proposed method is able to boost the multi-view clustering performance.
Yuze Tan, Yixi Liu, Hongjie Wu, Jiancheng Lv 0001, Shudong Huang
AAAI1
2023 Sample-level Multi-view Graph Clustering
abstract
Multi-view clustering has hitherto been studied due to their effectiveness in dealing with heterogeneous data. Despite the empirical success made by recent works, there still exists several severe challenges. Particularly, previous multi-view clustering algorithms seldom consider the topological structure in data, which is essential for clustering data on manifold. Moreover, existing methods cannot fully explore the consistency of local structures between different views as they uncover the clustering structure in a intra-view way instead of a inter-view manner. In this paper, we propose to exploit the implied data manifold by learning the topological structure of data. Besides, considering that the consistency of multiple views is manifested in the generally similar local structure while the inconsistent structures are the minority, we further explore the intersections of multiple views in the sample level such that the cross-view consistency can be better maintained. We model the above concerns in a unified framework and design an efficient algorithm to solve the corresponding optimization problem. Experimental results on various multi-view datasets certificate the effectiveness of the proposed method and verify its superiority over other SOTA approaches.
Yuze Tan, Yixi Liu, Shudong Huang, Wentao Feng, Jiancheng Lv 0001
CVPR1
2023 Lifelong Multi-view Spectral Clustering
abstract
In recent years, spectral clustering has become a well-known and effective algorithm in machine learning. However, traditional spectral clustering algorithms are designed for single-view data and fixed task setting. This can become a limitation when dealing with new tasks in a sequence, as it requires accessing previously learned tasks. Hence it leads to high storage consumption, especially for multi-view datasets. In this paper, we address this limitation by introducing a lifelong multi-view clustering framework. Our approach uses view-specific knowledge libraries to capture intra-view knowledge across different tasks. Specifically, we propose two types of libraries: an orthogonal basis library that stores cluster centers in consecutive tasks, and a feature embedding library that embeds feature relations shared among correlated tasks. When a new clustering task is coming, the knowledge is iteratively transferred from libraries to encode the new task, and knowledge libraries are updated according to the online update formulation. Meanwhile, basis libraries of different views are further fused into a consensus library with adaptive weights. Experimental results show that our proposed method outperforms other competitive clustering methods on multi-view datasets by a large margin.
Hecheng Cai, Yuze Tan, Shudong Huang, Jiancheng Lv 0001
IJCAI2
2023 Preserving Local and Global Information: An Effective Metric-based Subspace Clustering
abstract
Subspace clustering, which recoveries the subspace representation in the form of an affinity graph, has drawn tons of attention due to its effectiveness in various clustering tasks. However, existing subspace clustering methods are usually fed with raw data, which may lead to a suboptimal result since it is difficult to directly and accurately depict the inherent relation between data points. In this paper, we propose a novel subspace clustering method by holistically utilizing the pairwise similarity and graph geometric structure. Our model first constructs an initial subspace representation by means of self-expression, which is able to depict the global structure of data. Then, we use an effective metric to recover an intrinsic matrix with pairwise similarity based on the obtained representation, which further preserves the local structure. Besides, we propose to facilitate the downstream subspace learning task by searching for a smooth representation of the original data, which is obtained by applying a low-pass filter to retain the graph geometric features. By leveraging the subtasks of learning the smooth representation, performing the subspace learning, and recovering the intrinsic similarity matrix in a unified learning framework, each subtask can be alternately boosted. Experiments on several benchmark data sets have been conducted to verify the proposed method.
Yixi Liu, Yuze Tan, Hongjie Wu, Shudong Huang, Yazhou Ren 0001, Jiancheng Lv 0001
ACM Multimedia2