2018
DOI: 10.1039/c8ee00875b
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Topological and network analysis of lithium ion battery components: the importance of pore space connectivity for cell operation

Abstract: Pore space connectivity is a useful metric for describing microstructure of lithium ion battery components.

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Cited by 65 publications
(63 citation statements)
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“…The tortuosity factor was estimated by Equation (1) through the calculation of the macroscopic effective diffusion (D eff ) through Fick's first law. [40][41][42] The Neumann boundary condition was implemented at the interface between the solid electrolyte and the other components (Sn, Li x Sn, and cracks), namely, no flux penetration from the solid electrolyte to the other components was considered. The reconstructed electrode was subjected to an ion pool with fixed concentration, then the ions start to diffuse into the electrode through the solid electrolyte toward the steady states.…”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…The tortuosity factor was estimated by Equation (1) through the calculation of the macroscopic effective diffusion (D eff ) through Fick's first law. [40][41][42] The Neumann boundary condition was implemented at the interface between the solid electrolyte and the other components (Sn, Li x Sn, and cracks), namely, no flux penetration from the solid electrolyte to the other components was considered. The reconstructed electrode was subjected to an ion pool with fixed concentration, then the ions start to diffuse into the electrode through the solid electrolyte toward the steady states.…”
Section: Methodsmentioning
confidence: 99%
“…The tortuosity factor was estimated by Equation through the calculation of the macroscopic effective diffusion ( D eff ) through Fick's first law . The Neumann boundary condition was implemented at the interface between the solid electrolyte and the other components (Sn, Li x Sn, and cracks), namely, no flux penetration from the solid electrolyte to the other components was considered.…”
Section: Methodsmentioning
confidence: 99%
“…This is consistent with wet-stretched PE separators being highly isotropic, 20 and implies that PE separators tolerate multidirectional loading. In contrast, the node angle distributions in the non-compressed PP structure are skewed for nodes of order 3 due to the anisotropic structure of PP 22,38 (Sections 9-10 in the SM). The inset illustrates how the presence of nanofibers for example in the transverse direction leads to angles for nodes of orders 3 and 4 that are smaller and larger than 120 • (i.e., near 90 • and 180 • ).…”
Section: Optimizing Separator Structure To Minimize Local Compressivementioning
confidence: 96%
“…The connectivity density gives insight into how connected a structure is and has previously been used to described the pore space of LIB separators. 22 For both PE and PP under compressive strains up to 20%, the connectivity density of the pore space increases by ∼23 and ∼65%, respectively compared to the dry, non-compressed state (Figure 5h). This is because the polymer bulges into the pores adding more complexity to the pore space.…”
Section: Changes To Microstructure In Response To Compressive Strainmentioning
confidence: 97%
“…The tortuosity factor was estimated by equation (1) through the calculation of the macroscopic effective diffusion (D eff ) through Fick's first law. [39,40,41] The Neumann boundary condition was implemented at the interface between the solid electrolyte and the other components (Sn, Li x Sn and cracks); namely no flux penetration from the solid electrolyte to the other components was considered. The reconstructed electrode was subjected to an ion pool with fixed concentration, then the ions start to diffuse into the electrode through the solid electrolyte towards the steady states.…”
Section: Tortuosity Factor Estimationmentioning
confidence: 99%