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Marked Temporal Bayesian Flow Point Processes

arXiv 2410.19512 ↗First posted 25 Oct 2024cs.LGcited by 0

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Abstract (arXiv)

Marked event data captures events by recording their continuous-valued occurrence timestamps along with their corresponding discrete-valued types. They have appeared in various real-world scenarios such as social media, financial transactions, and healthcare records, and have been effectively modeled through Marked Temporal Point Process (MTPP) models. Recently, developing generative models for these MTPP models have seen rapid development due to their powerful generative capability and less restrictive functional forms. However, existing generative MTPP models are usually challenged in jointly modeling events' timestamps and types since: (1) mainstream methods design the generative mechanisms for timestamps only and do not include event types; (2) the complex interdependence between the timestamps and event types are overlooked. In this paper, we propose a novel generative MTPP model called BMTPP. Unlike existing generative MTPP models, BMTPP flexibly models marked temporal joint distributions using a parameter-based approach. Additionally, by adding joint noise to the marked temporal data space, BMTPP effectively captures and explicitly reveals the interdependence between timestamps and event types. Extensive experiments validate the superiority of our approach over other state-of-the-art models and its ability to effectively capture marked-temporal interdependence.

Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 31 of its 54 references that are in the map. First posted on arXiv 25 Oct 2024.

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31 of 54 references.

References · 31

  1. 2020Denoising Diffusion Probabilistic Modelscited by 21,076
  2. 2021High-Resolution Image Synthesis with Latent Diffusion Modelscited by 18,863
  3. 2020Score-Based Generative Modeling through Stochastic Differential Equationscited by 9,122
  4. 2015Deep Unsupervised Learning using Nonequilibrium Thermodynamicscited by 7,058
  5. 2020Transformer Hawkes Processcited by 235
  6. 2019Intensity-Free Learning of Temporal Point Processescited by 140
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  8. 2021Neural Temporal Point Processes: A Reviewcited by 114
  9. 2017Modeling The Intensity Function Of Point Process Via Recurrent Neural Networkscited by 93
  10. 2020Neural Spatio-Temporal Point Processescited by 93
  11. 2021Transformer Embeddings of Irregularly Spaced Events and Their Participantscited by 93
  12. 2022Text Generation with Diffusion Language Models: A Pre-training Approach with Continuous Paragraph Denoisecited by 79
19 more
  1. 2015SEISMIC: A Self-Exciting Point Process Model for Predicting Tweet Popularitycited by 76
  2. 2023EasyTPP: Towards Open Benchmarking Temporal Point Processescited by 68
  3. 2023Bayesian Flow Networkscited by 63
  4. 2023Spatio-temporal Diffusion Point Processescited by 52
  5. 2017Wasserstein Learning of Deep Generative Point Process Modelscited by 46
  6. 2018Lecture Notes: Temporal Point Processes and the Conditional Intensity Functioncited by 40
  7. 2020Neural Temporal Point Processes For Modelling Electronic Health Recordscited by 39
  8. 2015COEVOLVE: A Joint Point Process Model for Information Diffusion and Network Co-evolutioncited by 37
  9. 2022Exploring Generative Neural Temporal Point Processcited by 30
  10. 2019Uncertainty on Asynchronous Time Event Predictioncited by 27
  11. 2019Modeling Event Propagation via Graph Biased Temporal Point Processcited by 25
  12. 2024Unified Generative Modeling of 3D Molecules via Bayesian Flow Networkscited by 18
  13. 2023Meta Temporal Point Processescited by 17
  14. 2023Beta Diffusioncited by 17
  15. 2021An Empirical Study: Extensive Deep Temporal Point Processcited by 10
  16. 2024Decoupled Marked Temporal Point Process using Neural Ordinary Differential Equationscited by 6
  17. 2020Learning Multivariate Hawkes Processes at Scalecited by 5
  18. 2023Spatio-Temporal Point Process for Multiple Object Trackingcited by 5
  19. 2024ParamReL: Learning Parameter Space Representation via Progressively Encoding Bayesian Flow Networkscited by 2

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