ResearchPod Summary
Traditional Temporal Point Processes (TPPs) face a dilemma: autoregressive models generate sequences one event at a time, leading to significant error accumulation over long horizons, while non-autoregressive diffusion models generate sequences in parallel but are typically restricted to fixed-length outputs. This paper asks whether a hybrid, semi-autoregressive approach can combine the flexibility of the former with the parallel generation quality of the latter.
The authors propose Latent Block-Diffusion Temporal Point Processes (LBDTPP). The framework operates in three stages:
The model is trained by minimizing a combination of a latent block diffusion loss and a reconstruction loss, which maps the latent representations back to the original event space.
Theoretical analysis using Wasserstein error bounds demonstrates that LBDTPP reduces error accumulation by shortening the recursive sampling horizon from individual events to blocks. Empirical experiments across six real-world datasets show that LBDTPP consistently outperforms state-of-the-art autoregressive and non-autoregressive baselines in both unconditional and conditional generation tasks. Furthermore, the model maintains competitive inference speeds, with a fast-sampling variant that can outperform existing methods in efficiency.
This work provides a robust solution for modeling complex, asynchronous event data—such as financial transactions or medical records—where both the timing and the nature of events are critical. By bridging the gap between autoregressive and diffusion-based paradigms, LBDTPP offers a scalable and flexible tool for high-fidelity sequence simulation that is less prone to the drift and degradation seen in traditional sequential models.
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