Modelling of solid electrolyte interphase growth using neural ordinary differential equations

被引:4
|
作者
Ramasubramanian, S. [1 ]
Schomburg, F. [1 ]
Roeder, F. [1 ]
机构
[1] Univ Bayreuth, Bavarian Ctr Battery Technol BayBatt, Weiherstr 26, D-95448 Bayreuth, Germany
关键词
Solid electrolyte interphase; Neural ordinary differential equations; Scientific machine learning; NEGATIVE ELECTRODE; ION; PERFORMANCE; SURFACE;
D O I
10.1016/j.electacta.2023.143479
中图分类号
O646 [电化学、电解、磁化学];
学科分类号
081704 ;
摘要
In this work, neural ordinary differential equations (NODE) are used to identify phenomenological growth rate functions to model the solid electrolyte interphase (SEI) growth during formation. To analyse the capabilities of this approach in a controlled setting, synthetic SEI thickness data is generated using a model that uses a mechanistic growth rate function. Several possible implementations and extensions of the NODE are investigated, including physical constraints and data augmentation. All the investigated variants agree well with the training data, but significant differences are observed for the validation data. The results show that the growth rate functions learnt by the baseline implementation without further constraints significantly differs from the growth rate function given by the mechanistic model. However, it is shown that the use of appropriate data augmentation or physical constraints provides a significant improvement, and low errors can be achieved within the validation data sets. It is concluded that NODE can reveal growth rate functions, but careful consideration is needed to achieve functions that are phenomenologically consistent with the underlying mechanisms.
引用
收藏
页数:12
相关论文
共 50 条
  • [21] Remaining Useful Life Estimation Using Neural Ordinary Differential Equations
    Star, Marco
    McKee, Kristoffer
    INTERNATIONAL JOURNAL OF PROGNOSTICS AND HEALTH MANAGEMENT, 2021, 12 (02)
  • [22] Fault Detection and Isolation for UAVs using Neural Ordinary Differential Equations
    Enciso-Salas, Luis
    Perez-Zuniga, Gustavo
    Sotomayor-Moriano, Javier
    IFAC PAPERSONLINE, 2022, 55 (06): : 643 - 648
  • [23] Heavy Ball Neural Ordinary Differential Equations
    Xia, Hedi
    Suliafu, Vai
    Ji, Hangjie
    Nguyen, Tan M.
    Bertozzi, Andrea L.
    Osher, Stanley J.
    Wang, Bao
    ADVANCES IN NEURAL INFORMATION PROCESSING SYSTEMS 34 (NEURIPS 2021), 2021, 34
  • [24] Latent Time Neural Ordinary Differential Equations
    Anumasa, Srinivas
    Srijith, P. K.
    THIRTY-SIXTH AAAI CONFERENCE ON ARTIFICIAL INTELLIGENCE / THIRTY-FOURTH CONFERENCE ON INNOVATIVE APPLICATIONS OF ARTIFICIAL INTELLIGENCE / THE TWELVETH SYMPOSIUM ON EDUCATIONAL ADVANCES IN ARTIFICIAL INTELLIGENCE, 2022, : 6010 - 6018
  • [25] Interpretable polynomial neural ordinary differential equations
    Fronk, Colby
    Petzold, Linda
    CHAOS, 2023, 33 (04)
  • [26] On Numerical Integration in Neural Ordinary Differential Equations
    Zhu, Aiqing
    Jin, Pengzhan
    Zhu, Beibei
    Tang, Yifa
    INTERNATIONAL CONFERENCE ON MACHINE LEARNING, VOL 162, 2022,
  • [27] Survey on Graph Neural Ordinary Differential Equations
    Jiao, Pengfei
    Chen, Shuxin
    Guo, Xuan
    He, Dongxiao
    Liu, Dong
    Jisuanji Yanjiu yu Fazhan/Computer Research and Development, 2024, 61 (08): : 2045 - 2066
  • [28] Interpretable Fourier Neural Ordinary Differential Equations
    Bian, Hanlin
    Zhu, Wei
    Chen, Zhang
    Li, Jingsui
    Pei, Chao
    2024 3RD CONFERENCE ON FULLY ACTUATED SYSTEM THEORY AND APPLICATIONS, FASTA 2024, 2024, : 885 - 890
  • [29] Transcriptomic forecasting with neural ordinary differential equations
    Erbe, Rossin
    Stein-O'Brien, Genevieve
    Fertig, Elana J.
    PATTERNS, 2023, 4 (08):
  • [30] Solving Ordinary Differential Equations by neural network
    Liu, BA
    Jammes, B
    ESM'99 - MODELLING AND SIMULATION: A TOOL FOR THE NEXT MILLENNIUM, VOL II, 1999, : 437 - 441