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Explicitly Incorporating Prior Knowledge into Bayesian Optimization for Materials Design
Hiroshi Aoki1,2, Tomoyuki Miyao3,1
1Graduate School of Science and Technology, Nara Institute of Science and Technology, 8916-5 Takayama-cho, Ikoma, Nara 630-0192, Japan.
ACS Omega
|August 1, 2026
Summary
This study introduces a new Bayesian optimization (BO) method using prior knowledge of linear relationships to find optimal experimental conditions faster. It reduces experiments needed by incorporating expert insights into the model.
Area of Science:
- Computational Chemistry
- Machine Learning
- Experimental Design
Background:
- Bayesian optimization (BO) is crucial for efficient experimental design.
- Incorporating prior knowledge into BO can accelerate optimization.
- Existing BO methods may not fully leverage domain-specific linear relationships.
Purpose of the Study:
- To develop a novel Bayesian optimization method that integrates prior knowledge of linear relationships between experimental conditions and target properties.
- To reduce the number of experiments required to identify optimal experimental parameters.
- To enhance the efficiency of optimization processes in scientific research.
Main Methods:
- Developed a Bayesian optimization (BO) approach using Gaussian process regression with a mean function incorporating prior knowledge of linear relationships.
- Modeled the relationship using multivariate polynomials with prior distributions on coefficients, reflecting vague knowledge and sign information.
- Employed Markov chain Monte Carlo (MCMC) sampling to derive posterior distributions and acquisition functions for selecting next experimental points.
Main Results:
- The proposed BO method successfully identified optimal experimental conditions with fewer trials compared to existing approaches.
- Performance was validated using mathematical simulation functions, a boiling-point dataset, and a pigment dataset.
- The method demonstrated superior efficiency when prior knowledge accurately reflected the underlying experimental-property relationship.
Conclusions:
- The novel Bayesian optimization method effectively utilizes prior knowledge of linear relationships to improve optimization efficiency.
- This approach offers a significant advantage in reducing experimental costs and time, particularly in chemistry and materials science.
- The study highlights the importance of incorporating domain expertise into machine learning models for scientific discovery.
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