BAL-GPE Matlab Toolbox: Bayesian Active Learning for GPE

버전 1.0.1 (10.6 KB) 작성자: Sergey Oladyshkin
BAL-GPE Matlab Toolbox: Bayesian Active Learning Gaussian Process Emulator
다운로드 수: 147
업데이트 날짜: 2020/8/13

라이선스 보기

Gaussian process emulators (GPE) are a machine learning approach that replicates computational demanding models using training runs of that model. Constructing such a surrogate is very challenging and in the context of Bayesian inference, the training runs should be well invested. The current paper offers a fully Bayesian view on GPEs for Bayesian inference accompanied by Bayesian active learning (BAL). We introduce three BAL strategies that adaptively identify training sets for the GPE using information-theoretic arguments (Oladyshkin and Nowak, 2019). The first strategy relies on Bayesian model evidence that indicates the GPE's quality of matching the measurement data, the second strategy is based on relative entropy that indicates the relative information gain for the GPE, and the third is founded on information entropy that indicates the missing information in the GPE. The BAL-GPE Matlab Toolbox offers a fully Bayesian view (Oladyshkin, Mohammadi, Kroeker and Nowak, 2020) on GPE through Bayesian inference accompanied by Bayesian active learning (BAL).

AUTHOR:
Sergey Oladyshkin

AFFILIATION:
Stuttgart Center for Simulation Science,
Department of Stochastic Simulation and Safety Research for Hydrosystems,
Institute for Modelling Hydraulic and Environmental Systems,
University of Stuttgart, Pfaffenwaldring 5a, 70569 Stuttgart

CONTACT INFORMATION:
E-mail: Sergey.Oladyshkin@iws.uni-stuttgart.de
Phone: +49-711-685-60116
Fax: +49-711-685-51073
Website: http://www.iws.uni-stuttgart.de

인용 양식

Sergey Oladyshkin (2024). BAL-GPE Matlab Toolbox: Bayesian Active Learning for GPE (https://www.mathworks.com/matlabcentral/fileexchange/74794-bal-gpe-matlab-toolbox-bayesian-active-learning-for-gpe), MATLAB Central File Exchange. 검색됨 .

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버전 게시됨 릴리스 정보
1.0.1

Full BAL-GPE Version based on Oladyshkin, Mohammadi, Kroeker and Nowak, 2020 (https://www.mdpi.com/1099-4300/22/8/890)

1.0.0