2022
DOI: 10.1016/j.electacta.2022.140516
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Modeling intercalation in cathode materials with phase-field methods: Assumptions and implications using the example of LiFePO4

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Cited by 16 publications
(14 citation statements)
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References 77 publications
(147 reference statements)
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“…In the general picture, the multiphase-field method [70,71] distinguishes various physical states (mostly called 'phases' in the following) based on variables φ = {φ 1 , ..., φ α , ..., φ N } T , which denote the volume fraction and can represent different materials as well as phases (crystalline polymorphs) or ordered states of the same material. Based on our previous works [51,72], we employ the Allen-Cahn model combined with a grand potential formulation where the chemical free energy f chem (φ, x) is approximated by an interpolation of phase-dependent contributions. More precisely, the chemical free energy of each phase is given by a fitting function while the energetic barrier that leads to a miscibility gap is imposed by the obstacle potential.…”
Section: Multiphase-field Simulationsmentioning
confidence: 99%
“…In the general picture, the multiphase-field method [70,71] distinguishes various physical states (mostly called 'phases' in the following) based on variables φ = {φ 1 , ..., φ α , ..., φ N } T , which denote the volume fraction and can represent different materials as well as phases (crystalline polymorphs) or ordered states of the same material. Based on our previous works [51,72], we employ the Allen-Cahn model combined with a grand potential formulation where the chemical free energy f chem (φ, x) is approximated by an interpolation of phase-dependent contributions. More precisely, the chemical free energy of each phase is given by a fitting function while the energetic barrier that leads to a miscibility gap is imposed by the obstacle potential.…”
Section: Multiphase-field Simulationsmentioning
confidence: 99%
“…In order to develop an accurate thermodynamic description, it was essential to model the behavior of individual particles using phase-field methods, which generalize the Cahn-Hilliard formalism [55][56][57][58][59][60][61] for driven electrochemical systems 34,48,52 . This approach has led to realistic models of diffusion and reaction models for materials such as graphite 62,63 , anatase TiO2 45 , LTO 46 , LCO 9 and LFP [64][65][66][67][68] , showing excellent agreement with experiments, guiding researchers to properly understand the reasons for various peculiar behaviors occurring in phase-separating materials and helping companies in the optimization of these kinds of batteries. Recently, phase-field modeling of LFP has succeeded in reproducing a vast dataset of operando x-ray images of nanoparticles cycling at different rates pixel by pixel 69 , while learning the two-phase free-energy landscape, the reaction kinetics of coupled ion-electron transfer 70 , and the heterogeneity of surface reactivity, correlated with variations in carbon coating thickness.…”
Section: Introductionmentioning
confidence: 99%
“…There is a broad field of applications for coupling the phase‐field with a concentration field. Previously, this coupling has been applied, for example, to corrosion of steels (e.g., Mai et al., 2016), solidification of alloys (e.g., Steinmetz et al., 2018) including advective effects (e.g., Laxmipathy et al., 2019), polymer solutions (e.g., H. Zhang et al., 2021), charging of battery systems (e.g., Daubner et al., 2022), hydrogen fuel cells (e.g., Hoffrogge et al., 2021), and martensitic phase transformation (e.g., Schoof et al., 2019), just to name a few.…”
Section: Introductionmentioning
confidence: 99%