2015
DOI: 10.1016/j.ijsolstr.2015.04.028
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Diffusion–deformation theory for amorphous silicon anodes: The role of plastic deformation on electrochemical performance

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Cited by 122 publications
(84 citation statements)
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“…1d and 1e, respectively. Although the diffusion of Li in Si could be influenced by stresses in the particle [24,34,35], the coupling was not considered in this study as the shape changes of particles may be weakly dependent on this coupling. As a result,the diffusion of Li in Si was assumed to be driven by the gradient of concentration alone and was modeled with a constant Li diffusivity = 10 −16 2 /s [36,37].…”
Section: Methodsmentioning
confidence: 99%
“…1d and 1e, respectively. Although the diffusion of Li in Si could be influenced by stresses in the particle [24,34,35], the coupling was not considered in this study as the shape changes of particles may be weakly dependent on this coupling. As a result,the diffusion of Li in Si was assumed to be driven by the gradient of concentration alone and was modeled with a constant Li diffusivity = 10 −16 2 /s [36,37].…”
Section: Methodsmentioning
confidence: 99%
“…The notion of algorithmic functionals further motivates a staggered scheme in line with [48,50,55] to solve the update of the fracture phase field and the coupled deformation-diffusion problem as two successive updates to avoid a computationally more expensive monolithic scheme. In this work, rather than using the concentration field as the primary unknown of the diffusion process [21,79,80], we derive a variational framework in Section 2 that makes use of a global chemical potential field, similar to works such as [81][82][83]. Furthermore, instead of using Cahn-Hilliard type diffusion [75,[84][85][86] to account for the arising two-phase lithiation, we use our recently proposed reaction controlled diffusion model [87] to describe the initial lithiation of c-Si and a-Si.…”
Section: Glass 2µm 1µmmentioning
confidence: 99%
“…For high-capacity electrodes, lithiation-induced strains are often accommodated by inelastic deformation. Continuum models that account for large elastoplastic deformation of the electrode have appeared more recently [42,[76][77][78][79][80][81]. The simplest formula, regardless the deformation kinematics and constitutive behaviors of the electrodes, may be following [49]:…”
Section: Diffusion-induced Stressesmentioning
confidence: 99%