Niobium tungsten oxides for high-rate lithium-ion energy storage
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Citations
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References
ATHENA, ARTEMIS, HEPHAESTUS: data analysis for X-ray absorption spectroscopy using IFEFFIT.
Spin diffusion measurements : spin echoes in the presence of a time-dependent field gradient
High-rate electrochemical energy storage through Li+ intercalation pseudocapacitance
A lithium superionic conductor
Ageing mechanisms in lithium-ion batteries
Related Papers (5)
Frequently Asked Questions (19)
Q2. What is the lithiation rate of the niobium tungsten oxide?
By ca. 0.8–1.0 Li+/TM, both the Nb K and W LI distinct pre-edges of both the block and bronze phase have decreased and reached a plateau, lithiation thus being associated with an increase in local symmetry for the d0 oxide intercalation hosts.
Q3. What is the common approach to increase the rate performance of lithium?
The most intuitive and commonly used approach to increase the rate performance is to create nanosized or porous (and often hierarchical) structures, which minimize Li+ solid-state diffusion distances, enable more rapid Li+ transport through the composite electrode and increase the surface areas of electrode materials in contact with electrolyte.
Q4. What is the role of volume expansion in the development of lithium electrodes?
Volume expansion is mitigated by structural contraction along specific crystallographic axes in response to increased lithium content, which may enable the extended cycling of these large particles44.
Q5. How much is the capacity of the niobium tungsten oxide?
In terms of gravimetric capacity, Nb18W16O93 stores ca. 20 mA×h×g–1 less than Nb16W5O55 at C/5 and 1C due to the higher molar mass of the tungsten-rich bronze phase.
Q6. What is the main issue in electrochemical energy storage?
using nano- and porous materials for electrochemical energy storage applications inherently results in a severe penalty in terms of volumetric energy density.
Q7. What is the DLi of niobium tungsten oxides?
The direct measurement of solid-state lithium diffusion coefficients (DLi) with pulsed field gradient NMR demonstrates room temperature DLi values of 10–12–10–13 m2×s-1 in the niobium tungsten oxides, which is several orders-ofmagnitude faster than typical electrode materials and corresponds to a characteristic diffusion length of ~10 µm for a 1 minute discharge.
Q8. What is the path forward for new fast ionic conductors?
The path forward for new fast ionic conductors should consider host structures with open yet frustrated topologies (that prevent structural rearrangements that reduce Li transport) and which also contain “disorder” in the sense of a multitude of guest sites for Li+ and limited interaction between the host and guest (e.g., no strong coupling between the diffusing Li+ and associated electron, as found in LiFePO445, or between the Li+ and the host structure itself) as this leads to a relatively flat potential energy surface with small kinetic diffusion barriers for Li transport.
Q9. What are the two diffusion components observed in Li6.3Nb16W5O55?
The two diffusion components observed in Li6.3Nb16W5O55 are denoted as a and b with 15% and 85% signal contribution, respectively.
Q10. How can the authors improve the performance of lithium electrodes without nanosizing?
In conclusion, extremely high rate performance has been achieved without nanosizing by identifying appropriate three-dimensional oxide crystal structures.
Q11. What is the significance of the Fig. 1a,d, S38?
This has important consequences for Li motion, the intersecting crystallographic shear planes (block phases) or twisted octahedra locked to pentagonal columns (bronze-like) (Fig. 1a,d, S38) decreasing the structural degrees of freedom (See discussion of Parent Structure and rigid unit modes, RUMs, SI).
Q12. What is the structure of the Nb16W5O55 block phase?
Structural analyses and bond valence energy landscape calculations (Fig. S39), indicate that infinite lithium diffusion in the Nb16W5O55 block phase is one-dimensional down the b-axis but the twelve parallel tunnels act as metaphorical multi-lane highways, enabling lithium to change “lanes” via a local hop in the ac-plane.
Q13. Why do Duan and colleagues use holey graphene scaffolds?
Duan et al. with holey-graphene scaffolds43 but to prove that large micrometer particles can be used for high-rate electrodes and illustrate that nanosizing is not always the most appropriate strategy to improve performance.
Q14. What is the XANES trend for Nb16W5O55?
For Nb16W5O55, operando and ex situ Nb K-edge XANES spectra show a nearly linear trend between the number of electrons (i.e. Li+) transferred and the oxidation state of niobium, extracted from the shift of the absorption edge (Fig. 3a, S17–18).
Q15. What is the capacity loss of the lattice?
This capacity loss is ascribed at least in part to residual Li remaining in the structure (Fig. S30–31, Table S4), rather than the usual SEI formation, the final lithium ions being significantly harder to extract as their removal would lead to insulating domains.
Q16. What is the diffraction mechanism of Nb16W5O55?
At C/2, Nb16W5O55 evolves through a complex, three-stage solid-solution mechanism (Fig. 4a,c, S26–28) that correlates with the observed electrochemical regions: (a) high voltage (until ca. 65 mA·h·g–1 or 0.4 Li+/TM): ac-plane expansion of the blocks along with a slight expansion perpendicular to the block plane, (b) ca. 65– 170 mA·h·g–1 (0.4–1.0 Li+/TM): anisotropic behavior involving a contraction of the blocks and a significant expansion in the (perpendicular) b direction, (c) multiredox (beyond 1.0 Li+/TM): linear expansion in all dimensions.
Q17. What is the kinetics of the Nb16W5O55?
When the kinetics were examined over a range of current densities from C/5 (34.3 mA×g–1) up to 60C (10.3 A×g–1), Nb16W5O55 showed unprecedented bulk rate performance in standard electrode formulations (See Methods) (Fig. 2a–b,e, S8).
Q18. What is the maximum power output and minimum charging time of a lithium-ion battery?
The maximum power output and minimum charging time of a lithium-ion battery – key parameters for its use in, for example, transportation applications – depend on mixed ionic– electronic diffusion.
Q19. What is the main reason for the reduction of particles to nanosize dimensions?
to achieve high rates, particles are frequently reduced to nanosize dimensions despite this being disadvantageous in terms of volumetric packing density as well as cost, stability, and sustainability considerations.