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Emerging operando and x-ray pair distribution function methods for energy materials development

Published online by Cambridge University Press:  14 March 2016

Karena W. Chapman*
Affiliation:
Argonne National Laboratory, USA; chapmank@aps.anl.gov

Abstract

Our energy needs drive widespread materials research. Advances in materials characterization are critical to this research effort. Using new characterization tools that allow us to probe the atomic structure of energy materials in situ as they operate, we can identify how their structure is linked to their functional properties and performance. These fundamental insights serve as a roadmap to enhance performance in the next generation of advanced materials. In the last decade, developments in synchrotron instrumentation have made the pair distribution function (PDF) method and operando x-ray studies more readily accessible tools capable of providing valuable insights into complex materials systems. Here, the emergence of the PDF method as a versatile structure characterization tool and the further enhancement of this method through developments in operando capabilities and multivariate data analytics are described. These advances in materials characterization are demonstrated by several highlighted studies focused on energy storage in batteries.

Information

Type
Research Article
Copyright
Copyright © Materials Research Society 2016 
Figure 0

Figure 1. A pair distribution function, G(r), derived from high-energy x-ray total scattering, provides real-space structure information independent of structure modeling. Note: r, interatomic distance.

Figure 1

Figure 2. A brief history of pair distribution function (PDF) measurements. Gains have been made through the advent of computers to perform the Fourier transformation, synchrotron sources of intense x-ray beams, and, most recently, the combination of high-energy x-rays from large third-generation synchrotron sources with large-area detectors.9,19–22 Note: r, interatomic distance; ρ0, average number density; ρ(r), r dependence of the number density; PDF G(r) = 4πr[ρ(r) – ρ0].

Figure 2

Figure 3. Modern x-ray pair distribution function (PDF) measurements use a transmission geometry setup, where high-energy x-rays compress a wide Q-range into a small angular range that is intersected by a large-area detector placed close to the sample. This configuration has reduced data acquisition times from ∼half-day to less than one second per PDF. The PDF data shown here, along with the accompanying schematic structure, are for amorphous SiO2 with Si shown in blue and oxygen in red. Note: Q, momentum transfer; G(r), PDF; r, interatomic distance.

Figure 3

Figure 4. Applied during cycling, pair distribution function (PDF) analysis can decouple chemical, structural, and electronic changes within a single experiment. During (a) the electrochemical lithiation (discharge) and delithiation (charge) processes, (b) a series of PDF data can be obtained at fine reaction intervals (0.1 Li steps here). Structural models can be fitted to the data to show how (c) the phases and (d) particle size evolve during the reaction, or (e) the changes in the Fe-O and Fe-F features can be evaluated to show how the chemistry changes. Reprinted with permission from Reference 9. © 2013 American Chemical Society. Note: G(r), PDF; r, interatomic distance.

Figure 4

Figure 5. In nonoptimized operando cell designs, the cell can impact the sample state observed experimentally, leading to misleading results. (Upper right inset) A photograph of a widely used operando electrochemical cell where part of the stainless-steel casing of a standard electrochemical coin cell is replaced with an x-ray transparent polyimide window. (Left inset) A map of the charge state for an electrode cycled within this type of operando cell is also inset. The region of the electrode under this flexible, nonconductive window (outlined in green) is at a less advanced state of charge, as indicated on the electrochemical potential curve. Reprinted with permission from Reference 23. © 2015 American Chemical Society.

Figure 5

Figure 6. (a) The AMPIX (Argonne National Laboratory’s multipurpose in situ x-ray) electrochemical cell developed at Argonne’s Advanced Photon Source delivers uncompromised electrochemical performance. Because it is optimized for the pair distribution function (PDF), the cell can be characterized by a variety of other x-ray tools and multimodal studies: (b) powder x-ray diffraction (pXRD) at beamlines (instruments) 11-BM and 17-BM, small-angle x-ray scattering (SAXS) at beamline 12-ID, and x-ray absorption spectroscopy (XAS) at beamline 20-BM. Note that the dedicated PDF instrument is 11-ID-B. Reprinted with permission from Reference 24. © 2012 International Union of Crystallography.

Figure 6

Figure 7. Operando measurements are needed to capture short-lived metastable intermediates involved in the activation of a different mechanism for LiFePO4 during fast rate cycling. When the lithiation and delithation are driven at fast rates, the electrode not only transforms directly between the LFP and FP phases that have distinct contributions to the x-ray diffraction data; instead, the reaction proceeds via an intermediate with variable Li composition (i.e., a solid solution), which is evident in the diffraction data at 2θ between the LFP and FP states (highlighted in the red box). While a two-phase reaction (i.e., LFP to FP) is kinetically limited, a solid-solution mechanism can allow for much higher cycling rates. Reprinted with permission from Reference 1. © 2014 AAAS. Note: 2θ, diffraction angle; LFP, LiFePO4; FP, FePO4.

Figure 7

Figure 8. (a) By obtaining data for a compositional series of solutions, (b) the contribution from the common chemical species can be isolated and, accordingly, (c) the atom–atom correlations unique to the cation-solvation structures can be separated. Reprinted with permission from Reference 25. © 2015 International Union of Crystallography. Reprinted with permission from Reference 26. © 2014 Royal Society of Chemistry. Note: r, interatomic distance; G(r), PDF; PDF, pair distribution function.