The Journal of Physical Chemistry C · 2015 · 154 citations · 33 references
Natural SciencesMaterials EngineeringMaterials ScienceEnergy MaterialsInorganic ChemistryMaterials ChemistryAmorphous SolidsAnode MaterialsBattery MaterialsCrystal ChemistryElectrode MaterialsAmorphous Phase StabilityBlack PhosphorusLithium-ion BatteriesLithium-ion Battery Anode MaterialsPhosphoreneSodium-ion BatteriesSodium-ion Battery AnodesSodium-ion Battery Materials
As opposed to the standard graphite anode used for lithium (Li) ion batteries (LIBs), a standard anode material for sodium (Na) ion batteries (NIBs) has not yet been reported. Black phosphorus is potentially very attractive as an anode material for NIBs, as it has a layered structure similar to graphite but a greater interlayer distance. In this work, we propose an atomistic mechanism for the sodiation of black phosphorus, based on first-principles calculations. The layered structure of black phosphorus is maintained up to the composition of Na 0.25 P, with one-dimensional sodiation (an intercalation process) occurring in the interlayer spaces of the black phosphorus, resulting in sliding of the phosphorene layers because one Na atom tends to bind to four P atoms. At Na levels beyond Na 0.25 P, the intercalation process changes to an alloying process. Sodiation exceeding the critical composition leads to breaking of P–P bonds and eventual formation of an amorphous phase from the layered Na x P structure. After the P–P bonds in the layered Na x P structure are broken, in a progress in which staggered P–P bonds are preferentially broken rather than planar P–P bonds, P 2 dumbbells are generated. As sodiation proceeds further, most of the P 2 dumbbells become isolated P atoms. Thus, in the amorphous Na 3 P phase, only low-coordinate P components such as isolated atoms (primarily) and dumbbells are found. We expect that our comprehensive understanding of the sodiation mechanism in black phosphorus will provide helpful guidelines in designing new types of black phosphorus anodes to obtain better performing NIBs.
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Generalized Gradient Approximation Made Simple
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