Uncertainty-Aware Mixed-Variable Machine Learning for Materials Design
Hengrui Zhang, Wei Wayne Chen, Akshay Iyer, Daniel W. Apley, Wei Chen

TL;DR
This paper compares frequentist and Bayesian uncertainty quantification methods in Bayesian Optimization for mixed-variable materials design, providing insights and guidance for selecting models based on problem complexity.
Contribution
It systematically evaluates and compares frequentist and Bayesian approaches for uncertainty quantification in mixed-variable Bayesian Optimization for materials discovery.
Findings
Bayesian models perform better on complex problems.
Frequentist models are more efficient on simpler problems.
Performance differences depend on problem dimensionality and complexity.
Abstract
Data-driven design shows the promise of accelerating materials discovery but is challenging due to the prohibitive cost of searching the vast design space of chemistry, structure, and synthesis methods. Bayesian Optimization (BO) employs uncertainty-aware machine learning models to select promising designs to evaluate, hence reducing the cost. However, BO with mixed numerical and categorical variables, which is of particular interest in materials design, has not been well studied. In this work, we survey frequentist and Bayesian approaches to uncertainty quantification of machine learning with mixed variables. We then conduct a systematic comparative study of their performances in BO using a popular representative model from each group, the random forest-based Lolo model (frequentist) and the latent variable Gaussian process model (Bayesian). We examine the efficacy of the two models in…
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Taxonomy
TopicsMachine Learning in Materials Science · Computational Drug Discovery Methods
MethodsGaussian Process
