A comparison between physics-based Li-ion battery models

•Comparative analysis of reduced-order and approximation models with the DFN model.•Implementation of approximation methods for solving the solid phase diffusion.•Evaluation of simplifications for high-energy and high-power Li-ion batteries.•Sensitivity analysis for the DFN model and two reduced-ord...

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Veröffentlicht in:Electrochimica acta 2024-07, Vol.493, p.144360, Article 144360
Hauptverfasser: Ali, Haider Adel Ali, Raijmakers, Luc H.J., Chayambuka, Kudakwashe, Danilov, Dmitri L., Notten, Peter H.L., Eichel, Rüdiger-A.
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Sprache:eng
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Zusammenfassung:•Comparative analysis of reduced-order and approximation models with the DFN model.•Implementation of approximation methods for solving the solid phase diffusion.•Evaluation of simplifications for high-energy and high-power Li-ion batteries.•Sensitivity analysis for the DFN model and two reduced-order models. Physics-based electrochemical battery models, such as the Doyle-Fuller-Newman (DFN) model, are valuable tools for simulating Li-ion battery behavior and understanding internal battery processes. However, the complexity and computational demands of such models limit their applicability for battery management systems and long-term aging simulations. Reduced-order models (ROMs), such as the Extended Single Particle Model (ESPM), Single Particle Model (SPM) and Polynomial and Padé approximations, here all referred to as simplifications, lead to faster computational speeds. Choosing the appropriate simplification method for a specific cell type and operating condition is a challenge. This study investigates the simulation accuracy and calculation speed of various simplifications for high-energy (HE) and high-power (HP) batteries at different current loading conditions and compares those to the full-order DFN model. The results indicate that among the ROMs, the ESPM consistently offers the best combination of high computational speed and relatively good accuracy in most conditions in comparison to the full-order DFN model. Among the approximations, higher-order polynomial approximation, third and fourth-order Padé approximation perform the best in terms of accuracy. The higher-order polynomial approximation shows an advantage in terms of computing speed, while the fourth-order Padé approximation achieves the highest overall accuracy among the different approximations.
ISSN:0013-4686
1873-3859
DOI:10.1016/j.electacta.2024.144360