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Incorporating Local Step-Size Adaptivity into the No-U-Turn Sampler using Gibbs Self Tuning

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arxiv 2408.08259 v1 pith:RNAGV4L2 submitted 2024-08-15 stat.ME math.PRstat.CO

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keywords sizestepnutstuningadaptingchallengingdistributiongibbs
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Adapting the step size locally in the no-U-turn sampler (NUTS) is challenging because the step-size and path-length tuning parameters are interdependent. The determination of an optimal path length requires a predefined step size, while the ideal step size must account for errors along the selected path. Ensuring reversibility further complicates this tuning problem. In this paper, we present a method for locally adapting the step size in NUTS that is an instance of the Gibbs self-tuning (GIST) framework. Our approach guarantees reversibility with an acceptance probability that depends exclusively on the conditional distribution of the step size. We validate our step-size-adaptive NUTS method on Neal's funnel density and a high-dimensional normal distribution, demonstrating its effectiveness in challenging scenarios.

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  1. On Accelerated Mixing of the No-U-turn Sampler

    math.ST 2025-07 conditional novelty 7.0 of 10

    In Gaussian targets, NUTS is shown to select critical orbit lengths (and hence mix in O(1) transitions) exactly in a parameter phase A, while outside A there are step sizes for which it selects short orbits and mixes ...

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