TY - GEN
T1 - Graph-DPP: Sampling diverse neighboring nodes via determinantal point process
AU - Zheng, Yaping
AU - Wu, Junda
AU - Zhang, Xiaofeng
AU - Chu, Xiaowen
N1 - Funding Information:
This work was supported in part by the National Key RandD Program of China under Grant no. 2018YFB1003800, 2018YFB1003804, the National Natural Science Foundation of China under Grant No.61872108, and the Shenzhen Science and Technology Program under Grant No.JCYJ20200109113201726 and JCYJ20170811153507788
PY - 2020/12
Y1 - 2020/12
N2 - Recently, various graph neural network based approaches have been proposed to learn graph feature representations. However, there exists a long-term outstanding issue, i.e., over-smoothing problem. That is, when convoluting deeper neighboring nodes, the feature difference gradually vanishes. To address this issue, this paper proposes a novel determinantal point process based sampling strategy, called Graph-DPP, to sample diverse neighboring nodes for convolution. The target of diversified sampling is to maximize the relevance between sampled nodes and target node and simultaneously minimize the similarity between any two sampled nodes. To this end, we first adapt the Hawkes process to calculate feature similarity between any two neighboring nodes. Then, their structural similarity value is calculated. Both feature and structural similarity are used to generate the positive semi-definite similarity matrix for the later sampling. To the best of our knowledge, this is among the first attempts to integrate determinantal point process technique with graph neural network model. To evaluate the model performance, the proposed Graph-DPP strategy is respectively combined with GCN, GAT and GraphSAGE, and then are performed on three datasets. Experimental results show that the proposed Graph-DPP sampling strategy could achieve the state-of-the-art model performance.
AB - Recently, various graph neural network based approaches have been proposed to learn graph feature representations. However, there exists a long-term outstanding issue, i.e., over-smoothing problem. That is, when convoluting deeper neighboring nodes, the feature difference gradually vanishes. To address this issue, this paper proposes a novel determinantal point process based sampling strategy, called Graph-DPP, to sample diverse neighboring nodes for convolution. The target of diversified sampling is to maximize the relevance between sampled nodes and target node and simultaneously minimize the similarity between any two sampled nodes. To this end, we first adapt the Hawkes process to calculate feature similarity between any two neighboring nodes. Then, their structural similarity value is calculated. Both feature and structural similarity are used to generate the positive semi-definite similarity matrix for the later sampling. To the best of our knowledge, this is among the first attempts to integrate determinantal point process technique with graph neural network model. To evaluate the model performance, the proposed Graph-DPP strategy is respectively combined with GCN, GAT and GraphSAGE, and then are performed on three datasets. Experimental results show that the proposed Graph-DPP sampling strategy could achieve the state-of-the-art model performance.
KW - Determinantal Point Process
KW - Graph Embedding
KW - Graph Neural Network
UR - http://www.scopus.com/inward/record.url?scp=85114441485&partnerID=8YFLogxK
U2 - 10.1109/WIIAT50758.2020.00081
DO - 10.1109/WIIAT50758.2020.00081
M3 - Conference proceeding
AN - SCOPUS:85114441485
SN - 9781665430173
T3 - Proceedings - IEEE/WIC/ACM International Joint Conference on Web Intelligence and Intelligent Agent Technology, WI-IAT
SP - 540
EP - 545
BT - Proceedings - 2020 IEEE/WIC/ACM International Joint Conference on Web Intelligence and Intelligent Agent Technology, WI-IAT 2020
A2 - He, Jing
A2 - Purohit, Hemant
A2 - Huang, Guangyan
A2 - Gao, Xiaoying
A2 - Deng, Ke
PB - IEEE
T2 - 2020 IEEE/WIC/ACM International Joint Conference on Web Intelligence and Intelligent Agent Technology, WI-IAT 2020
Y2 - 14 December 2020 through 17 December 2020
ER -