mlsanityData to 7 Oct 2026

An Empirical Study: Extensive Deep Temporal Point Process

arXiv 2110.09823 ↗First posted 19 Oct 2021cs.LG stat.AP stat.MEcited by 10

Not on the map. Why?

Abstract (arXiv)

Temporal point process as the stochastic process on continuous domain of time is commonly used to model the asynchronous event sequence featuring with 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 recently proposed models by dismantling them into the four parts, and conduct experiments by remodularizing 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.

Key facts. Cited by 10 papers in the map (data through 7 Oct 2026). Builds on 38 of its 63 references that are in the map. First posted on arXiv 19 Oct 2021.

Builds on

38 of 63 references.

References · 38

  1. 2017Attention Is All You Needcited by 59,932
  2. 2014Adam: A Method for Stochastic Optimizationcited by 36,960
  3. 2018Neural Ordinary Differential Equationscited by 3,733
  4. 2016Categorical Reparameterization with Gumbel-Softmaxcited by 2,708
  5. 2016The Concrete Distribution: A Continuous Relaxation of Discrete Random Variablescited by 1,135
  6. 2019GNNExplainer: Generating Explanations for Graph Neural Networkscited by 735
  7. 2017Wasserstein GANcited by 635
  8. 2020Inductive Representation Learning on Temporal Graphscited by 454
  9. 2020Parameterized Explainer for Graph Neural Networkcited by 423
  10. 2021Attention is Not All You Need: Pure Attention Loses Rank Doubly Exponentially with Depthcited by 411
  11. 2021FNet: Mixing Tokens with Fourier Transformscited by 343
  12. 2018Neural Relational Inference for Interacting Systemscited by 339
26 more
  1. 2018BRITS: Bidirectional Recurrent Imputation for Time Seriescited by 288
  2. 2020Transformer Hawkes Processcited by 230
  3. 2020PGM-Explainer: Probabilistic Graphical Model Explanations for Graph Neural Networkscited by 210
  4. 2018Neural Autoregressive Flowscited by 207
  5. 2018Truncated Back-propagation for Bilevel Optimizationcited by 187
  6. 2019Latent ODEs for Irregularly-Sampled Time Seriescited by 182
  7. 2019Neural Jump Stochastic Differential Equationscited by 147
  8. 2019Intensity-Free Learning of Temporal Point Processescited by 138
  9. 2020Higher-Order Explanations of Graph Neural Networks via Relevant Walkscited by 138
  10. 2019Fully Neural Network based Model for General Temporal Point Processescited by 119
  11. 2021Neural Temporal Point Processes: A Reviewcited by 113
  12. 2017Modeling The Intensity Function Of Point Process Via Recurrent Neural Networkscited by 93
  13. 2016Learning Granger Causality for Hawkes Processescited by 68
  14. 2019Sum-of-Squares Polynomial Flowcited by 62
  15. 2018Learning Temporal Point Processes via Reinforcement Learningcited by 40
  16. 2018Dynamic Graph Representation Learning via Self-Attention Networkscited by 39
  17. 2020Neural Temporal Point Processes For Modelling Electronic Health Recordscited by 39
  18. 2020CAUSE: Learning Granger Causality from Event Sequences using Attribution Methodscited by 36
  19. 2021Rethinking Positional Encodingcited by 36
  20. 2018Deep Reinforcement Learning of Marked Temporal Point Processescited by 32
  21. 2020Fast and Flexible Temporal Point Processes with Triangular Mapscited by 28
  22. 2016Quantifying the vanishing gradient and long distance dependency problem in recursive neural networks and recursive LSTMscited by 21
  23. 2020Contrastive Graph Neural Network Explanationcited by 20
  24. 2020Noise-Contrastive Estimation for Multivariate Point Processescited by 20
  25. 2021Understanding the Spread of COVID-19 Epidemic: A Spatio-Temporal Point Process Viewcited by 3
  26. 2018Statistical Inference for Mixture of Cauchy Distributionscited by 2

Built on by

Cited by year

Citing papers per year: 2022: 1; 2023: 2; 2024: 6; 2025: 1.

10 papers.