R'enyi Neural Processes
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Abstract (arXiv)
Neural Processes (NPs) are deep probabilistic models that represent stochastic processes by conditioning their prior distributions on a set of context points. Despite their advantages in uncertainty estimation for complex distributions, NPs enforce parameterization coupling between the conditional prior model and the posterior model. We show that this coupling amounts to prior misspecification and revisit the NP objective to address this issue. More specifically, we propose R'enyi Neural Processes (RNP), a method that replaces the standard KL divergence with the R'enyi divergence, dampening the effects of the misspecified prior during posterior updates. We validate our approach across multiple benchmarks including regression and image inpainting tasks, and show significant performance improvements of RNPs in real-world problems. Our extensive experiments show consistently better log-likelihoods over state-of-the-art NP models.
Key facts. Cited by 1 paper in the map (data through 14 Oct 2026). Builds on 51 of its 67 references that are in the map. First posted on arXiv 25 May 2024.
Builds on
51 of 67 references.
References · 51
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38 more
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