An Extensive Survey With Empirical Studies on Deep Temporal Point Process

Temporal point process as the stochastic process on a continuous domain of time is commonly used to model the asynchronous event sequence featuring occurrence timestamps. Thanks to the strong expressivity of deep neural networks, they are emerging as a promising choice for capturing the patterns in asynchronous sequences, in the context of temporal point process. In this paper, we first review recent research emphasis and difficulties in modeling asynchronous event sequences with deep temporal point process, which can be concluded into four fields: encoding of history sequence, formulation of conditional intensity function, relational discovery of events, and learning approaches for optimization. We introduce most of the recently proposed models by dismantling them into four parts and conduct experiments by re-modularizing the first three parts with the same learning strategy for a fair empirical evaluation. Besides, we extend the history encoders and conditional intensity function family and propose a Granger causality discovery framework for exploiting the relations among multi-types of events. Because the Granger causality can be represented by the Granger causality graph, discrete graph structure learning in the framework of Variational Inference is employed to reveal latent structures of the graph. Further experiments show that the proposed framework with latent graph discovery can both capture the relations and achieve an improved fitting and predicting performance.

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Publication Details

Journal
IEEE Transactions on Knowledge and Data Engineering
Published
2024-12-24
DOI
https://doi.org/10.1109/tkde.2024.3522114
Citations
3
Primary Topic
Point processes and geometric inequalities
Type
article
Field-Weighted Citation Impact
2.93
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An Extensive Survey With Empirical Studies on Deep Temporal Point Process

Cheng Tan, Haitao Lin, Lirong Wu, Zhangyang Gao et al.
3 citations
IEEE Transactions on Knowledge and Data Engineering
Point processes and geometric inequalities
2.93
article

An Extensive Survey With Empirical Studies on Deep Temporal Point Process

Cheng Tan, Haitao Lin, Lirong Wu, Zhangyang Gao, Stan Z. Li, Zicheng Liu
article en
3 citations

Abstract

Temporal point process as the stochastic process on a continuous domain of time is commonly used to model the asynchronous event sequence featuring occurrence timestamps. Thanks to the strong expressivity of deep neural networks, they are emerging as a promising choice for capturing the patterns in asynchronous sequences, in the context of temporal point process. In this paper, we first review recent research emphasis and difficulties in modeling asynchronous event sequences with deep temporal point process, which can be concluded into four fields: encoding of history sequence, formulation of conditional intensity function, relational discovery of events, and learning approaches for optimization. We introduce most of the recently proposed models by dismantling them into four parts and conduct experiments by re-modularizing the first three parts with the same learning strategy for a fair empirical evaluation. Besides, we extend the history encoders and conditional intensity function family and propose a Granger causality discovery framework for exploiting the relations among multi-types of events. Because the Granger causality can be represented by the Granger causality graph, discrete graph structure learning in the framework of Variational Inference is employed to reveal latent structures of the graph. Further experiments show that the proposed framework with latent graph discovery can both capture the relations and achieve an improved fitting and predicting performance.

IEEE Transactions on Knowledge and Data EngineeringVol. 37(4)
Westlake University (CN), Zhejiang University (CN)
Climate action
Openalex Percentile: Top 8%
Point processes and geometric inequalities
2.93
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An Extensive Survey With Empirical Studies on Deep Temporal Point Process — Cheng Tan, Haitao Lin, et al. · IEEE Transactions on Knowledge and Data Engineering (2024) | TGRS Research Map | TGRS