Jingjing Tang 0004

dblp:138/5240-4 · DBLP profile ↗
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7ranked-venue papers in the field
3as first author
5since 2021 · last 2025
0000-0003-1318-3566ORCID · conflict

Domains — venue-derived; a paper can count in several

Knowledge Engineering, Semantic Web & Information Systems · 4 (2 first)Database Systems & Data Management · 1Information Retrieval & Web Search · 1Other / Interdisciplinary · 1 (1 first)
YearPublicationVenuePosition
2025 An Adaptive Entire-Space Multi-Scenario Multi-Task Transfer Learning Model for Recommendations
abstract
Multi-scenario and multi-task recommendation systems efficiently facilitate knowledge transfer across different scenarios and tasks. However, many existing approaches inadequately incorporate personalized information across users and scenarios. Moreover, the conversion rate (CVR) task in multi-task learning often encounters challenges like sample selection bias, resulting from systematic differences between the training and inference sample spaces, and data sparsity due to infrequent clicks. To address these issues, we propose Adaptive Entire-space Multi-scenario Multi-task Transfer Learning model (AEM$^{2}$TL) with four key modules: 1) Scenario-CGC (Scenario-Customized Gate Control), 2) Task-CGC (Task-Customized Gate Control), 3) Personalized Gating Network, and 4) Entire-space Supervised Multi-Task Module. AEM$^{2}$TL employs a multi-gate mechanism to effectively integrate shared and specific information across scenarios and tasks, enhancing prediction adaptability. To further improve task-specific personalization, it incorporates personalized prior features and applies a gating mechanism that dynamically scales the top-layer neural units. A novel post-impression behavior decomposition technique is designed to leverage all impression samples across the entire space, mitigating sample selection bias and data sparsity. Furthermore, an adaptive weighting mechanism dynamically allocates attention to tasks based on their relative importance, ensuring optimal task prioritization. Extensive experiments on one industrial and two real-world public datasets indicate the superiority of AEM$^{2}$TL over state-of-the-art methods.
Qingqing Yi, Jingjing Tang 0004, Xiangyu Zhao 0001, Yujian Zeng, Zengchun Song, Jia Wu 0001
IEEE Trans. Knowl. Data Eng.2
2024 MVQS: Robust multi-view instance-level cost-sensitive learning method for imbalanced data classification
Zhaojie Hou, Jingjing Tang 0004, Yan Li 0151, Saiji Fu, Yingjie Tian 0001
Inf. Sci.2
2023 Coarse-grained privileged learning for classification
Saiji Fu, Yingjie Tian 0001, Tianyi Dong, Jingjing Tang 0004, Jicai Li
Inf. Process. Manag.5
2021 Coupling loss and self-used privileged information guided multi-view transfer learning
Jingjing Tang 0004, Yiwei He, Yingjie Tian 0001, Dalian Liu, Gang Kou, Fawaz E. Alsaadi
Inf. Sci.1
2021 Incomplete-view oriented kernel learning method with generalization error bound
Yingjie Tian 0001, Saiji Fu, Jingjing Tang 0004
Inf. Sci.3
2019 Coupling privileged kernel method for multi-view learning
Jingjing Tang 0004, Yingjie Tian 0001, Dalian Liu, Gang Kou
Inf. Sci.1
2017 Stochastic gradient descent for large-scale linear nonparallel SVM
abstract
In recent years, nonparallel support vector machine (NPSVM) is proposed as a nonparallel hyperplane classifier with superior performance than standard SVM and existing nonparallel classifiers such as the twin support vector machine (TWSVM). With the perfect theoretical underpinnings and great practical success, NPSVM has been used to dealing with the classification tasks on different scales. Tackling large-scale classification problem is a challenge yet significant work. Although large-scale linear NPSVM model has already been efficiently solved by the dual coordinate descent (DCD) algorithm or alternating direction method of multipliers (ADMM), we present a new strategy to solve the primal form of linear NPSVM different from existing work in this paper. Our algorithm is designed in the framework of the stochastic gradient descent (SGD), which is well suited to large-scale problem. Experiments are conducted on five large-scale data sets to confirm the effectiveness of our method.
Jingjing Tang 0004, Yingjie Tian 0001, Guoqiang Wu, Dewei Li 0002
WI1