TY - JOUR
T1 - The Newman model for phase-change electrodes
T2 - physics-based hysteresis
AU - Foster, J. M.
AU - Grudeva, Y.
AU - Korotkin, I.
AU - Dickinson, E. J. F.
AU - Offer, G.
AU - Richardson, G.
N1 - Publisher Copyright:
© 2025 The Author(s). Published on behalf of The Electrochemical Society by IOP Publishing Limited.
PY - 2025/4/4
Y1 - 2025/4/4
N2 - Many modern, commercially relevant Li-ion batteries use insertion materials that exhibit lithiation-induced phase change (e.g. lithium iron phosphate, LFP). However, the standard physics-based model—the Newman model—uses a microscopic description of particle lithiation (based on diffusion) that is incapable of describing phase-change behavior and the physical origins of the voltage hysteresis exhibited by such phase-change electrodes. In this work a simple and rational model of hysteretic lithiation (in an electrode comprised of an ensemble of phase-change nanoparticles) is derived using an approach based on minimisation of the Gibbs energy. Voltage hysteresis arises naturally as a prediction of the model. Initially, equations that model the phase-change dynamics in a single particle of active material are considered. These are generalised to a model, termed the composite phase-change model, of a coupled ensemble of particles in a thin electrode. The composite phase-change model is then incorporated into the framework of a classical Newman model, allowing for the inclusion of transport effects in the electrolyte and electrode conductivity. The resulting modified Newman model is used to predict voltage hysteresis in a graphite/LFP cell. A simulation tool that allows readers to replicate, and extend, the results presented here is provided via the DandeLiion simulator at www.dandeliion.com.
AB - Many modern, commercially relevant Li-ion batteries use insertion materials that exhibit lithiation-induced phase change (e.g. lithium iron phosphate, LFP). However, the standard physics-based model—the Newman model—uses a microscopic description of particle lithiation (based on diffusion) that is incapable of describing phase-change behavior and the physical origins of the voltage hysteresis exhibited by such phase-change electrodes. In this work a simple and rational model of hysteretic lithiation (in an electrode comprised of an ensemble of phase-change nanoparticles) is derived using an approach based on minimisation of the Gibbs energy. Voltage hysteresis arises naturally as a prediction of the model. Initially, equations that model the phase-change dynamics in a single particle of active material are considered. These are generalised to a model, termed the composite phase-change model, of a coupled ensemble of particles in a thin electrode. The composite phase-change model is then incorporated into the framework of a classical Newman model, allowing for the inclusion of transport effects in the electrolyte and electrode conductivity. The resulting modified Newman model is used to predict voltage hysteresis in a graphite/LFP cell. A simulation tool that allows readers to replicate, and extend, the results presented here is provided via the DandeLiion simulator at www.dandeliion.com.
KW - batteries—Li-ion
KW - energy storage
KW - hysteresis
KW - lithium iron phosphate
KW - phase-change
KW - theory and modelling
UR - https://www.scopus.com/pages/publications/105002413259
U2 - 10.1149/1945-7111/adb219
DO - 10.1149/1945-7111/adb219
M3 - Article
AN - SCOPUS:105002413259
SN - 0013-4651
VL - 172
JO - Journal of the Electrochemical Society
JF - Journal of the Electrochemical Society
IS - 4
M1 - 040501
ER -