2015
DOI: 10.1016/j.jpowsour.2015.06.061
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On the role of saturation in modeling ionic transport in the electrolyte of (Lithium ion) batteries

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Cited by 22 publications
(31 citation statements)
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“…They are fueled by the continuous exothermic decomposition and reformation of the solid electrolyte interphase layer at negative electrode/electrolyte interface, inducing a complex chain of events up to battery explosion. Drops in concentrations at the same location, which have been predicted in the presence of fast charge/discharge processes [55,56], can trigger a similar series of events. Modeling and simulation of those mechanisms involve complex physical processes coupled across a wide range of length and time scales.…”
Section: Introductionmentioning
confidence: 64%
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“…They are fueled by the continuous exothermic decomposition and reformation of the solid electrolyte interphase layer at negative electrode/electrolyte interface, inducing a complex chain of events up to battery explosion. Drops in concentrations at the same location, which have been predicted in the presence of fast charge/discharge processes [55,56], can trigger a similar series of events. Modeling and simulation of those mechanisms involve complex physical processes coupled across a wide range of length and time scales.…”
Section: Introductionmentioning
confidence: 64%
“…Danilov and Notten [63], while discussing numerical simulations stemming from the electroneutrality assumption, pointed out an unjustified electric field in spite a good estimation of the ionic concentration. More general formulations that do not account for electroneutrality in the set of balance equations are required in multi-scale approaches [67,68,55,56].Their description is thus postponed to section 5.…”
Section: Macroscopic Models For Liquid Electrolytes and Separatorsmentioning
confidence: 99%
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“…These events alter the material properties of the lithiated phase with respect to the pristine material, inducing a significant change in volume of the host particle with consequent generation of a stress field, which in turn influences the reaction kinetics and the mass transport. As described extensively in [44,52,53], the driving force for these phenomena is the jump in the electrochemical potential at the boundary of the particles, the location where they meet the electrolytic solution. Since this example intends to illustrate merely the effects of trapping, a rigorous treatment of Butler-Volmer boundary conditions is deferred to other publications [54].…”
Section: Li-ion Insertion In Storage Particlesmentioning
confidence: 99%
“…The mathematical model here proposed accounts for diffusion of VEGFR2 along the cellular membrane and for ligands-receptors chemical reactions. It is framed in the mechanics and thermodynamics of continua, following a general description proposed in [8], and takes advantage of successful descriptions of physically similar systems [9,10]. The effect of the cell deformation on the diffusionreaction process on the membrane is here strongly simplified, surrogating the effects of the change in geometry on the chemodiffusive equations with a fictitious source term of ligands, detailed in Section 2.2.…”
Section: Introductionmentioning
confidence: 99%