Benchmarking the performance of Bayesian optimization across multiple experimental materials science domains
Abstract Bayesian optimization (BO) has been leveraged for guiding autonomous and high-throughput experiments in materials science. However, few have evaluated the efficiency of BO across a broad range of experimental materials domains. In this work, we quantify the performance of BO with a collecti...
Guardado en:
Autores principales: | , , , , , , , , , , , , , , |
---|---|
Formato: | article |
Lenguaje: | EN |
Publicado: |
Nature Portfolio
2021
|
Materias: | |
Acceso en línea: | https://doaj.org/article/bfc6d1e9f14b4b8bbc093f32c3360b8c |
Etiquetas: |
Agregar Etiqueta
Sin Etiquetas, Sea el primero en etiquetar este registro!
|
id |
oai:doaj.org-article:bfc6d1e9f14b4b8bbc093f32c3360b8c |
---|---|
record_format |
dspace |
spelling |
oai:doaj.org-article:bfc6d1e9f14b4b8bbc093f32c3360b8c2021-11-21T12:13:27ZBenchmarking the performance of Bayesian optimization across multiple experimental materials science domains10.1038/s41524-021-00656-92057-3960https://doaj.org/article/bfc6d1e9f14b4b8bbc093f32c3360b8c2021-11-01T00:00:00Zhttps://doi.org/10.1038/s41524-021-00656-9https://doaj.org/toc/2057-3960Abstract Bayesian optimization (BO) has been leveraged for guiding autonomous and high-throughput experiments in materials science. However, few have evaluated the efficiency of BO across a broad range of experimental materials domains. In this work, we quantify the performance of BO with a collection of surrogate model and acquisition function pairs across five diverse experimental materials systems. By defining acceleration and enhancement metrics for materials optimization objectives, we find that surrogate models such as Gaussian Process (GP) with anisotropic kernels and Random Forest (RF) have comparable performance in BO, and both outperform the commonly used GP with isotropic kernels. GP with anisotropic kernels has demonstrated the most robustness, yet RF is a close alternative and warrants more consideration because it is free from distribution assumptions, has smaller time complexity, and requires less effort in initial hyperparameter selection. We also raise awareness about the benefits of using GP with anisotropic kernels in future materials optimization campaigns.Qiaohao LiangAldair E. GongoraZekun RenArmi TiihonenZhe LiuShijing SunJames R. DeneaultDaniil BashFlore Mekki-BerradaSaif A. KhanKedar HippalgaonkarBenji MaruyamaKeith A. BrownJohn Fisher IIITonio BuonassisiNature PortfolioarticleMaterials of engineering and construction. Mechanics of materialsTA401-492Computer softwareQA76.75-76.765ENnpj Computational Materials, Vol 7, Iss 1, Pp 1-10 (2021) |
institution |
DOAJ |
collection |
DOAJ |
language |
EN |
topic |
Materials of engineering and construction. Mechanics of materials TA401-492 Computer software QA76.75-76.765 |
spellingShingle |
Materials of engineering and construction. Mechanics of materials TA401-492 Computer software QA76.75-76.765 Qiaohao Liang Aldair E. Gongora Zekun Ren Armi Tiihonen Zhe Liu Shijing Sun James R. Deneault Daniil Bash Flore Mekki-Berrada Saif A. Khan Kedar Hippalgaonkar Benji Maruyama Keith A. Brown John Fisher III Tonio Buonassisi Benchmarking the performance of Bayesian optimization across multiple experimental materials science domains |
description |
Abstract Bayesian optimization (BO) has been leveraged for guiding autonomous and high-throughput experiments in materials science. However, few have evaluated the efficiency of BO across a broad range of experimental materials domains. In this work, we quantify the performance of BO with a collection of surrogate model and acquisition function pairs across five diverse experimental materials systems. By defining acceleration and enhancement metrics for materials optimization objectives, we find that surrogate models such as Gaussian Process (GP) with anisotropic kernels and Random Forest (RF) have comparable performance in BO, and both outperform the commonly used GP with isotropic kernels. GP with anisotropic kernels has demonstrated the most robustness, yet RF is a close alternative and warrants more consideration because it is free from distribution assumptions, has smaller time complexity, and requires less effort in initial hyperparameter selection. We also raise awareness about the benefits of using GP with anisotropic kernels in future materials optimization campaigns. |
format |
article |
author |
Qiaohao Liang Aldair E. Gongora Zekun Ren Armi Tiihonen Zhe Liu Shijing Sun James R. Deneault Daniil Bash Flore Mekki-Berrada Saif A. Khan Kedar Hippalgaonkar Benji Maruyama Keith A. Brown John Fisher III Tonio Buonassisi |
author_facet |
Qiaohao Liang Aldair E. Gongora Zekun Ren Armi Tiihonen Zhe Liu Shijing Sun James R. Deneault Daniil Bash Flore Mekki-Berrada Saif A. Khan Kedar Hippalgaonkar Benji Maruyama Keith A. Brown John Fisher III Tonio Buonassisi |
author_sort |
Qiaohao Liang |
title |
Benchmarking the performance of Bayesian optimization across multiple experimental materials science domains |
title_short |
Benchmarking the performance of Bayesian optimization across multiple experimental materials science domains |
title_full |
Benchmarking the performance of Bayesian optimization across multiple experimental materials science domains |
title_fullStr |
Benchmarking the performance of Bayesian optimization across multiple experimental materials science domains |
title_full_unstemmed |
Benchmarking the performance of Bayesian optimization across multiple experimental materials science domains |
title_sort |
benchmarking the performance of bayesian optimization across multiple experimental materials science domains |
publisher |
Nature Portfolio |
publishDate |
2021 |
url |
https://doaj.org/article/bfc6d1e9f14b4b8bbc093f32c3360b8c |
work_keys_str_mv |
AT qiaohaoliang benchmarkingtheperformanceofbayesianoptimizationacrossmultipleexperimentalmaterialssciencedomains AT aldairegongora benchmarkingtheperformanceofbayesianoptimizationacrossmultipleexperimentalmaterialssciencedomains AT zekunren benchmarkingtheperformanceofbayesianoptimizationacrossmultipleexperimentalmaterialssciencedomains AT armitiihonen benchmarkingtheperformanceofbayesianoptimizationacrossmultipleexperimentalmaterialssciencedomains AT zheliu benchmarkingtheperformanceofbayesianoptimizationacrossmultipleexperimentalmaterialssciencedomains AT shijingsun benchmarkingtheperformanceofbayesianoptimizationacrossmultipleexperimentalmaterialssciencedomains AT jamesrdeneault benchmarkingtheperformanceofbayesianoptimizationacrossmultipleexperimentalmaterialssciencedomains AT daniilbash benchmarkingtheperformanceofbayesianoptimizationacrossmultipleexperimentalmaterialssciencedomains AT floremekkiberrada benchmarkingtheperformanceofbayesianoptimizationacrossmultipleexperimentalmaterialssciencedomains AT saifakhan benchmarkingtheperformanceofbayesianoptimizationacrossmultipleexperimentalmaterialssciencedomains AT kedarhippalgaonkar benchmarkingtheperformanceofbayesianoptimizationacrossmultipleexperimentalmaterialssciencedomains AT benjimaruyama benchmarkingtheperformanceofbayesianoptimizationacrossmultipleexperimentalmaterialssciencedomains AT keithabrown benchmarkingtheperformanceofbayesianoptimizationacrossmultipleexperimentalmaterialssciencedomains AT johnfisheriii benchmarkingtheperformanceofbayesianoptimizationacrossmultipleexperimentalmaterialssciencedomains AT toniobuonassisi benchmarkingtheperformanceofbayesianoptimizationacrossmultipleexperimentalmaterialssciencedomains |
_version_ |
1718419148064686080 |