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GMAT:A Graph Modeling Method for Group Preference Prediction
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作者 Xiangyu Li Xunhua Guo Guoqing Chen 《Journal of Systems Science and Systems Engineering》 SCIE EI CSCD 2024年第4期475-493,共19页
Preference prediction is the building block of personalized services,and its implementation at the group level helps enterprises identify their target customers effectively.Existing methods for preference prediction m... Preference prediction is the building block of personalized services,and its implementation at the group level helps enterprises identify their target customers effectively.Existing methods for preference prediction mainly focus on behavioral interactions to extract the associations between groups and products,ignoring the importance of other auxiliary records(e.g.,online reviews and social tags)in association detection.This paper proposes a novel method named GMAT for group preference prediction,aiming to collectively detect the sophisticated association patterns from user generated content(UGC)and behavioral interactions.In doing so,we construct a tripartite graph to collaborate these two types of data,and design a deep-learning algorithm with mutual attention module for generating the contextualized representations of groups and products.Extensive experiments on two real-world datasets show that GMAT is superior to other baselines in terms of group preference prediction.Additionally,GMAT is able to improve prediction accuracy compared with its different variants,further verifying the proposed method’s effectiveness on association pattern detection. 展开更多
关键词 group preference UGC tripartite graph deep learning
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A MULTI-ATTRIBUTE LARGE GROUP EMERGENCY DECISION MAKING METHOD BASED ON GROUP PREFERENCE CONSISTENCY OF GENERALIZED INTERVAL-VALUED TRAPEZOIDAL FUZZY NUMBERS 被引量:7
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作者 Xuanhua Xu Chenguang Cai +1 位作者 Xiaohong Chen Yanju Zhou 《Journal of Systems Science and Systems Engineering》 SCIE EI CSCD 2015年第2期211-228,共18页
In this paper, a new decision making approach is proposed for the multi-attribute large group emergency decision-making problem that attribute weights are unknown and expert preference information is expressed by gene... In this paper, a new decision making approach is proposed for the multi-attribute large group emergency decision-making problem that attribute weights are unknown and expert preference information is expressed by generalized interval-valued trapezoidal fuzzy numbers (GITFNs). Firstly, a degree of similarity formula between GITFNs is presented. Secondly, expert preference information on different alternatives is clustered into several aggregations via the fuzzy clustering method. As the clustering proceeds, an index of group preference consistency is introduced to ensure the clustering effect, and then the group preference information on different alternatives is obtained. Thirdly, the TOPSIS method is used to rank the alternatives. Finally, an example is taken to show the feasibility and effectiveness of this approach. These method can ensure the consistency degree of group preference, thus decision efficiency of emergency response activities can be improved. 展开更多
关键词 Generalized interval-valued trapezoidal fuzzy numbers large group decision making group preference consistency emergency response
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THE SUFFICIENT AND NECESSARY CONDITION OF THE MAJOR STOCHASTIC PREFERENCE RULE IN GROUP DECISION MAKING 被引量:1
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作者 Fan YE Naiming DONG +1 位作者 Jing LI Zhenjie HONG 《Journal of Systems Science & Complexity》 SCIE EI CSCD 2012年第5期942-949,共8页
Group decision making problem with stochastic preference is investigated. The authors present four rational conditions for testing group stochastic preference rule, and prove that the com- bination of these four ratio... Group decision making problem with stochastic preference is investigated. The authors present four rational conditions for testing group stochastic preference rule, and prove that the com- bination of these four rational conditions is the sufficient and necessary condition of major stochastic preference rule for group stochastic preference rule. 展开更多
关键词 group decision making group stochastic preference rule major stochastic preferencerule stochastic preference sufficient and necessary condition.
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