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Status | 已發表Published |
A robust surrogate model of a solid oxide cell based on an adaptive polynomial approximation method | |
Yingtian Chi1; Yiwei Qiu1; Jin Lin1,3; Yonghua Song1,2; Wenying Li3; Qiang Hu3; Shujun Mu4; Min Liu5 | |
2020-11 | |
Source Publication | International Journal of Hydrogen Energy |
ISSN | 0360-3199 |
Volume | 45Issue:58Pages:32949-32971 |
Abstract | Surrogate models that predict the behaviors of solid oxide cells (SOCs) accurately at low computational cost are crucial to the control and optimization of SOC plants. Lumped physical models of SOCs, while widely used in such applications, lack accuracy because of neglected physical details. Data-driven models are the other options of surrogate models, which are proved to be more accurate because these models are identified directly from experiments or numerical simulations. However, due to the time cost of experiments and numerical simulations of SOCs, it is hoped that data-driven models can be constructed from a minimum amount of data. Also, the trained data-driven models should be robust, in other words, insensitive to the data set as well as the initial settings. These requirements are hard to be achieved by existing data-driven models of SOCs, such as lookup tables and artificial neural networks (ANNs). Aiming to preserve robustness and reduce the required amount of data, this paper introduces an adaptive polynomial approximation (APA) method, which is derived from the latest findings of numerical computation science, to the surrogate modeling of SOCs. The obtained models by the APA method are validated by both experiments and simulations. By analyzing the models, the coupling relationship among operating parameters of SOCs is revealed. The physical interpretability makes the APA method distinctive from common data-driven modeling methods. Performance comparison shows that the APA method is more accurate and robust than the existing ones with similar sampling costs. Additionally, the APA method can control the accuracy of the model by setting an error criterion in the algorithm iteration, endowing the APA method with an error control ability as per different accuracy requirements for SOC modeling. |
Keyword | Solid Oxide Cell Modeling Adaptive Polynomial Approximation Experiments Data-driven |
DOI | 10.1016/j.ijhydene.2020.09.116 |
URL | View the original |
Indexed By | SCIE |
Language | 英語English |
WOS Research Area | Chemistry ; Electrochemistry ; Energy & Fuels |
WOS Subject | Chemistry ; Electrochemistry ; Energy & Fuels |
WOS ID | WOS:000593707900001 |
Scopus ID | 2-s2.0-85092692651 |
Fulltext Access | |
Citation statistics | |
Document Type | Journal article |
Collection | DEPARTMENT OF ELECTRICAL AND COMPUTER ENGINEERING |
Co-First Author | Yingtian Chi |
Corresponding Author | Jin Lin |
Affiliation | 1.State Key Laboratory of Control and Simulation of Power Systems and Generation Equipment, Department of Electrical Engineering, Tsinghua University, Beijing, 100087, China 2.Department of Electrical and Computer Engineering, University of Macau, Macau, 999078, China 3.Tsinghua-Sichuan Energy Internet Research Institute, Chengdu, 610213, China 4.National Institute of Clean-and-Low-Carbon Energy, NICE, Future Science and Technology City, Changping District, Beijing, 102211, China 5.State Grid Zhejiang Electric Power Research Institute, Hangzhou, 310014, China |
Recommended Citation GB/T 7714 | Yingtian Chi,Yiwei Qiu,Jin Lin,et al. A robust surrogate model of a solid oxide cell based on an adaptive polynomial approximation method[J]. International Journal of Hydrogen Energy, 2020, 45(58), 32949-32971. |
APA | Yingtian Chi., Yiwei Qiu., Jin Lin., Yonghua Song., Wenying Li., Qiang Hu., Shujun Mu., & Min Liu (2020). A robust surrogate model of a solid oxide cell based on an adaptive polynomial approximation method. International Journal of Hydrogen Energy, 45(58), 32949-32971. |
MLA | Yingtian Chi,et al."A robust surrogate model of a solid oxide cell based on an adaptive polynomial approximation method".International Journal of Hydrogen Energy 45.58(2020):32949-32971. |
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