RoTHP: Rotary Position Embedding-based Transformer Hawkes Process
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Abstract (arXiv)
Temporal Point Processes (TPPs), especially Hawkes Process are commonly used for modeling asynchronous event sequences data such as financial transactions and user behaviors in social networks. Due to the strong fitting ability of neural networks, various neural Temporal Point Processes are proposed, among which the Neural Hawkes Processes based on self-attention such as Transformer Hawkes Process (THP) achieve distinct performance improvement. Although the THP has gained increasing studies, it still suffers from the {sequence prediction issue}, i.e., training on history sequences and inferencing about the future, which is a prevalent paradigm in realistic sequence analysis tasks. What's more, conventional THP and its variants simply adopt initial sinusoid embedding in transformers, which shows performance sensitivity to temporal change or noise in sequence data analysis by our empirical study. To deal with the problems, we propose a new Rotary Position Embedding-based THP (RoTHP) architecture in this paper. Notably, we show the translation invariance property and {sequence prediction flexibility} of our RoTHP induced by the {relative time embeddings} when coupled with Hawkes process theoretically. Furthermore, we demonstrate empirically that our RoTHP can be better generalized in sequence data scenarios with timestamp translations and in sequence prediction tasks.
Key facts. Cited by 3 papers in the map (data through 7 Oct 2026). Builds on 17 of its 33 references that are in the map. First posted on arXiv 11 May 2024.
Builds on
17 of 33 references.
References · 17
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5 more
- 2018Lecture Notes: Temporal Point Processes and the Conditional Intensity Functioncited by 40
- 2018Learning Temporal Point Processes via Reinforcement Learningcited by 40
- 2014Shaping Social Activity by Incentivizing Userscited by 15
- 2021Temporal Attention Augmented Transformer Hawkes Processcited by 5
- 2021Universal Transformer Hawkes Process with Adaptive Recursive Iterationcited by 3
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Citing papers per year: 2024: 2; 2025: 1.
3 papers.