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Robust Multi-Objective Bayesian Optimization Under Input Noise

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arxiv 2202.07549 v4 pith:ZR5GJNX6 submitted 2022-02-15 cs.LG cs.AImath.OCstat.ML

Robust Multi-Objective Bayesian Optimization Under Input Noise

classification cs.LG cs.AImath.OCstat.ML
keywords inputnoiseoptimizingapproachmvarrobustbayesiandesign
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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Bayesian optimization (BO) is a sample-efficient approach for tuning design parameters to optimize expensive-to-evaluate, black-box performance metrics. In many manufacturing processes, the design parameters are subject to random input noise, resulting in a product that is often less performant than expected. Although BO methods have been proposed for optimizing a single objective under input noise, no existing method addresses the practical scenario where there are multiple objectives that are sensitive to input perturbations. In this work, we propose the first multi-objective BO method that is robust to input noise. We formalize our goal as optimizing the multivariate value-at-risk (MVaR), a risk measure of the uncertain objectives. Since directly optimizing MVaR is computationally infeasible in many settings, we propose a scalable, theoretically-grounded approach for optimizing MVaR using random scalarizations. Empirically, we find that our approach significantly outperforms alternative methods and efficiently identifies optimal robust designs that will satisfy specifications across multiple metrics with high probability.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score.

  1. Multi-Variable Batch Bayesian Optimization in Materials Research: Synthetic Data Analysis of Noise Sensitivity and Problem Landscape Effects

    stat.ML 2025-04 unverdicted novelty 3.0

    Synthetic simulations show noise hurts needle-in-haystack optimization far more than smooth landscapes with local optima, and prior domain knowledge of noise and structure is needed for effective BO in materials research.

  2. Efficient and Principled Scientific Discovery through Bayesian Optimization: A Tutorial

    cs.LG 2026-04 accept novelty 2.0

    Bayesian optimization automates the scientific discovery cycle by modeling observations with surrogate models and using acquisition functions to select experiments that balance known information with new exploration.