Chloe A Fuller1, James Iain Murrell1, Douglas A Blom2, Thomas Vogt3, Weiguo Zhang4, P Shiv Halasyamani4, Ivana Radosavljevic Evans1, John S O Evans1. 1. Department of Chemistry, Durham University, Science Site, South Road, Durham DH1 3LE, United Kingdom. 2. Department of Chemical Engineering and NanoCenter, University of South Carolina, Columbia, South Carolina 29208, United States. 3. Department of Chemical Engineering, Chemistry and Biochemistry and NanoCenter, University of South Carolina, Columbia, South Carolina 29208, United States. 4. Department of Chemistry, University of Houston, Houston, Texas 77204-5003, United States.
Abstract
We report the synthesis, structural characterization, and oxide ion and proton conductivities of the perovskite-related Ba3-x Sr x YGa2O7.5 family. Single-phase samples are prepared for 0 ≤ x ≤ 3 and show a complex structural evolution from P2/c to C2 space groups with an increase in x. For 1.0 ≲ x ≲ 2.4, average structures determined by X-ray and neutron powder diffraction show metrically orthorhombic unit cells, but HAADF-STEM imaging reveals this is caused by microstructural effects due to intergrowths of the Ba- and Sr-rich structure types. Variable-temperature powder diffraction studies suggest that 0 ≲ x ≲ 2.4 compositions undergo a phase transition upon being heated to space group Cmcm that involves disordering of the oxygen substructure. Thermal expansion coefficients are reported for the series. Complex impedance studies show that the Ba-rich samples are mixed proton and oxide ion conductors under moist atmospheres but are predominantly oxide ion conductors at high temperatures or under dry atmospheres. Sr-rich samples show significantly less water uptake and appear to be predominantly oxide ion conductors under the conditions studied.
We report the synthesis, structural characterization, and oxide ion and proton conductivities of the perovskite-related Ba3-x Sr x YGa2O7.5 family. Single-phase samples are prepared for 0 ≤ x ≤ 3 and show a complex structural evolution from P2/c to C2 space groups with an increase in x. For 1.0 ≲ x ≲ 2.4, average structures determined by X-ray and neutron powder diffraction show metrically orthorhombic unit cells, but HAADF-STEM imaging reveals this is caused by microstructural effects due to intergrowths of the Ba- and Sr-rich structure types. Variable-temperature powder diffraction studies suggest that 0 ≲ x ≲ 2.4 compositions undergo a phase transition upon being heated to space group Cmcm that involves disordering of the oxygen substructure. Thermal expansion coefficients are reported for the series. Complex impedance studies show that the Ba-rich samples are mixed proton and oxide ion conductors under moist atmospheres but are predominantly oxide ion conductors at high temperatures or under dry atmospheres. Sr-rich samples show significantly less water uptake and appear to be predominantly oxide ion conductors under the conditions studied.
Materials displaying
either proton or oxide ion mobility are crucial
for several important applications: as electrolytes in fuel cells,
in sensors, and as ion-permeable membranes.[1−3] There is significant
interest in identifying new materials with high conductivity at low
temperatures. Structural families of interest for oxide ion conductivity
include fluorite derivatives,[4−6] apatites,[7−9] melilites,[10−13] La2Mo2O9,[14,15] and others. Perovskite derivatives such as ABO3−δ and brownmillerites A2B2O5 are
of interest for both oxide ion and proton conductivity.In recent
work, we have shown high proton and oxide ion conductivity
in a family of perovskite-related compounds with composition A3OhTd2O7.5, where A is a 2+ cation and
Oh and Td are octahedrally and tetrahedrally coordinated 3+ cations,
respectively (Figure ).[16] Relative to perovskite, the formula
can be expressed as ABO3−δ with B = Oh1/3Td2/3 and δ = 0.5. This family also has
a close relationship to brownmillerites, A2B2O5, which can be expressed as ABO2.5 with B
= (Oh1/2Td1/2). The formal relationship to perovskite
is shown in Figure a, where A sites have been omitted for the sake of clarity. Here
two oxygen sites (six per cell in total) are removed from a cell with V = 12Vperovskite created by
the transformation [(2, 0, 0), (0, 1, 1), (0, −3, 3)]. Subsequent
oxygen shifts and polyhedral rotations lead to the A3OhTd2O7.5 topology that has an interrupted network built
from corner-sharing octahedra and tetrahedra.[17] The structure can be described as containing layers two polyhedra
wide of fully connected ∞2[(OhO6/2)(TdO4/2)]4– alternating with layers containing Ga2O7 groups.
Figure 1
(a) Relationship of perovskite to A3OhTd2O7.5 structure type. One coordinate oxygen is colored
cyan. Gray shows the vacant oxygen site discussed in the text. The
Td–O–Td oxygen is colored pink. (b) Conductivity of
Ba3YGa2O7.5 and two substituted derivatives.
(a) Relationship of perovskite to A3OhTd2O7.5 structure type. One coordinate oxygen is colored
cyan. Gray shows the vacant oxygen site discussed in the text. The
Td–O–Td oxygen is colored pink. (b) Conductivity of
Ba3YGa2O7.5 and two substituted derivatives.One key feature of this structure is that two corners
of the Ga2O7 tetrahedra are not shared with
other framework
polyhedra, so the Niggli description becomes A3(OhO6/2)(TdO4/2)(TdO3/2O). This framework
breaking is a natural consequence of the high Td content. A second
interesting feature of the Td2O7 layers is that
they show an obvious potential mechanism for oxygen positional disorder
via a correlated motion of TdO3/2O groups. Similar motions
have been shown to enable high ion mobility in several materials.[4,10,14,18−35] For example, one can imagine the pink Td–O–Td oxygen
on the right of Figure a moving to the unoccupied gray site. This would cause a net shift
of Td2O7 groups by half of a unit cell vertically.
Locally it could occur by coupled rotations of the underlinked TdO3/2O tetrahedra. We have previously shown[16] that this type of transition occurs in alternate Ga2O7 layers at high temperatures in Ba3YGa2O7.5, leading to a change in Td2O7 ordering from the “Abakumov type”[17] to the “Tamazyan type”.[36] We have also shown that it has implications
on high-temperature ionic conductivity, with a significant increase
in conductivity around the phase transition (Figure b). Abakumov et al.[17] also showed that defects of this type can occur in Ba3DyAl2O7.5.In fact, oxygen disorder leading
to 50% occupancy of the pink and
gray sites would give rise to disordered chains of TdO3/2O tetrahedra and space group symmetry Amma, or Cmcm in the standard setting. This is a useful aristotype
for exploring the structures of experimentally observed phases. Oxygen
ordering on the gray and pink sites of Figure from this aristotype leads to specific patterns
of Td2O7 between the (OhO6/2)(TdO4/2) slabs. Coupled rotations of the octahedra and tetrahedra
then allow A cations to optimize their bonding and cause the Td2O7 groups to distort from the staggered configuration
of Figure (with a
torsion angle between the one-coordinate oxygens of 180°) to
the almost eclipsed configurations discussed below.In this
paper, we explore the structural chemistry and physical
properties of the new series of compounds Ba3–SrYGa2O7.5 with 0 ≤ x ≤ 3, where we
observe a family rich in structural transitions as a function of both
composition and temperature. The average structure across the series
is studied using powder X-ray and neutron diffraction data, and the
local structure and defects are probed using HAADF-STEM imaging. Impedance
spectroscopy has been used to measure the oxide and proton conductivity
across the series, and the properties are correlated with structural
changes.
Experimental Section
Synthesis
Two
gram polycrystalline samples of the Ba3–SrYGa2O7.5 series (where x = 0.0, 0.15,
0.3, 0.6, 1.0, 1.5, 2.0, 2.4, 2.85, and 3) were synthesized from stoichiometric
amounts of BaCO3 (Fisher Scientific, 99%), SrCO3 (Sigma-Aldrich, ≥99.9%), Y2O3 (Sigma-Aldrich,
99.99%), and Ga2O3 (Sigma-Aldrich, ≥99.99%).
Starting compounds were ground together in ethanol, pelletized, and
heated in alumina crucibles at 1200 °C for 12–18 h. Samples
were reground, repelletized, and reheated until no changes in the
powder X-ray diffraction pattern occurred. Total heating times amounted
to roughly 150 h at 1200 °C. All of the prepared phases formed
white powders.
X-ray Diffraction
A Bruker D8 Advance
diffractometer
in Bragg–Brentano geometry with Cu Kα radiation and a
Lynx-eye PSD detector was used for all X-ray powder diffraction measurements.
A 2θ range of 10–120° and collection times of ≤6
h were used for final patterns, and an internal Si standard [a = 5.431195(9) Å at room temperature] was used for
accurate cell parameter determination. Analysis of the diffraction
data was performed using the Rietveld method[37] implemented in the Topas Academic software.[38,39] Structures were drawn using Crystalmaker or Vesta.[40]Variable-temperature X-ray diffraction patterns were
recorded with an Anton Paar HTK1200 furnace attachment from 25 to
1000 °C. Furnace temperatures were calibrated on the basis of
an external Al2O3 standard.[41] Diffraction data were measured for the 2θ range of
10–120° in 0.02° steps every 20 °C on heating
and cooling for between 20 min and 3 h, depending on the quality required.
Such experiments were performed for all single-phase samples. All
resulting diffraction patterns were analyzed by sequential Rietveld
fitting in Topas Academic.[38,39]
Neutron Diffraction
Ten gram powdered samples of Sr3YGa2O7.5 and Ba1.5Sr1.5YGa2O7.5 were synthesized for neutron
scattering experiments. Once phase purity was achieved, the samples
were dried at 1200 °C overnight and then quench-cooled to room
temperature. Then, ∼6 g of each sample was then immediately
packed into sealed 8 mm diameter vanadium cans. High-quality data
sets were acquired for each sample at room temperature for 8 h each
on the POLARIS instrument of the Rutherford Appleton Laboratory. Bragg
data were extracted using the established analysis routines in Mantid.[42] All structural analyses were performed using
Topas Academic.[38,39]Rietveld fits were performed
using the three highest-resolution data banks (banks 3–5),
covering a total d spacing range of 0.15–6.0
Å.
Scanning Transmission Electron Microscopy
AC-STEM data
in Z-contrast HAADF imaging mode were collected from powdered samples
of Ba3YGa2O7.5, Ba1.5Sr1.5YGa2O7.5, BaSr2YGa2O7.5, and Sr3YGa2O7.5. The powders were lightly ground in an agate mortar and pestle before
being quickly loaded onto holey carbon-coated Cu TEM grids. A JEOL
JEM2100F instrument with a CEOS aberration corrector for the electron
probe was used at 200 kV to image the sample. The probe-forming aperture
semiangle was 17.5 mrad, and the Fischione model 3000 ADF detector
spanned 75–300 mrad. Images were acquired synchronously with
ac electric power (60 Hz) to minimize 60 Hz artifacts in the images.
A pixel dwell time of 15.7 μs was used throughout. The x-scan
direction of the instrument was adjusted to be parallel to the long
axis of the unit cells.
Thermogravimetric Analysis
Mass
changes on heating
and cooling cycles were measured using a PerkinElmer TGA 8000 instrument.
In one experiment, small, powdered samples of Ba3YGa2O7.5, Ba1.5Sr1.5YGa2O7.5, and Sr3YGa2O7.5 were left exposed to the laboratory air in open glass vials for
3 days before TGA was performed on heating from 30 to 1000 °C
and cooling back to ambient temperature at a rate of 10 °C min–1 under flowing atmospheric air. In a second experiment, x = 0.0, 0.3, 1.0, 1.5, 2.0, and 3.0 samples were heated
to 1150 °C, cooled at a rate of 5 °C per min–1 to 350 °C, removed from the furnace, and sealed in vials within
20 min.
Solid State 1H Nuclear Magnetic Resonance (NMR)
The hydration behavior of Sr3YGa2O7.5 and Ba1.5Sr1.5YGa2O7.5 was investigated using 1H NMR. Each sample was heated
to 1200 °C for 12 h and then quench-cooled to room temperature. 1H NMR spectra were recorded immediately on a Bruker Avance
III HD spectrometer with tetramethylsilane as a reference. Samples
were then placed in a 74% relative humidity chamber for 1 week, and
the proton spectra were re-collected under the same conditions.
Second-Harmonic Generation (SHG) Measurements
Samples
of Ba3–SrYGa2O7.5 (x = 0.15,
1.5, 2, and 2.85) were placed in fused silica tubes with a diameter
of 4 mm. A 1064 nm pulsed Nd:YAG laser (Quantel Laser, Ultra 50) was
used to generate the fundamental light, and the SHG intensity was
recorded at room temperature by a digital phosphor oscilloscope (Tektronix,
TDS3032). Intensity comparisons were made with the known SHG material
α-SiO2 under the same conditions.[43]
Impedance Spectroscopy
Powders for
impedance measurements
were uniaxially pressed into 10 mm pellets and sintered. Each pellet
was coated in platinum ink and mounted on a Probostat A-6 cell. The
electrodes were set by heating at 1000 °C for 1 h. A Solartron
1260 frequency-response analyzer was used to measure and record impedance
spectra approximately every 20 °C. Frequencies of 0.1–107 Hz and voltages of 100–1000 mV were used for the measurements,
and results were analyzed in ZView (Scribner Associates). For standard
measurements, the impedance was recorded on cooling at a rate of 2
°C min–1 from 1000 °C to room temperature
in air. Where necessary, further measurements were performed on heating
back to 1000 °C. Impedance was also measured under dry flowing
N2 for most of the series and recorded over multiple heating
and cooling cycles to ensure equilibrium had been achieved. Laboratory
access during COVID-19 lockdowns meant that two samples were not measured
under N2; we assume their properties can be interpolated
from adjacent compositions.
Results and Discussion
Ten Ba3–SrYGa2O7.5 compounds (0 ≤
x ≤ 3) were successfully prepared via a solid state
route. All compounds were confirmed to be essentially single phase
(≳99%) by powder diffraction; their diffraction patterns and
selected cell parameters are shown in Figure and Table . Further unit cell parameter plots are given in Figure S1.
Figure 2
(a) Diffraction patterns
of Ba3–SrYGa2O7.5 along
with the evolution of (b) cell angle β and (c) cell volume with
Sr content. In panels b and c, standard uncertainties are smaller
than the size of the points plotted.
Table 1
Ba3–SrYGa2O7.5 Unit Cell Parameters
Sr content (x)
a (Å)
b (Å)
c (Å)
β (deg)
volume (Å3)
0
7.94977(5)
5.97099(4)
18.4659(2)
91.3061(6)
876.31(1)
0.15
7.94479(8)
5.96656(7)
18.4373(2)
91.2789(7)
873.76(2)
0.3
7.94092(5)
5.96366(5)
18.4209(2)
91.1880(6)
872.17(1)
0.6
7.92035(9)
5.95458(7)
18.3021(3)
90.101(1)
863.17(2)
1
7.89502(9)
5.93842(7)
18.1837(2)
89.997(5)
852.52(2)
1.5
7.87200(7)
5.91962(6)
18.0748(2)
89.998(4)
842.27(2)
2a
7.85705(9)
5.88988(6)
17.8977(2)
90.013(5)
828.24(2)
2.4a
7.8445(2)
5.8543(1)
17.8454(4)
90.637(2)
819.48(3)
2.85a
7.8192(1)
5.8227(1)
17.7519(3)
90.614(1)
808.18(2)
3a
7.81193(9)
5.81179(6)
17.7213(2)
90.6164(7)
804.52(1)
a and c values swapped with A centering to match the Abakumov
cell with c > a > b.
a and c values swapped with A centering to match the Abakumov
cell with c > a > b.(a) Diffraction patterns
of Ba3–SrYGa2O7.5 along
with the evolution of (b) cell angle β and (c) cell volume with
Sr content. In panels b and c, standard uncertainties are smaller
than the size of the points plotted.The cell volume decreases linearly with Sr content in line with
Vegard’s law, but cell angle β suggests significant structural
changes across the series, with values suggesting both monoclinic
and orthorhombic structures exist. The structural evolution was investigated
using a combination of powder X-ray and neutron diffraction, HAADF-STEM,
and SHG as a function of composition and temperature to produce the
phase diagram shown in Figure . The following sections will discuss each structure type
at room temperature and higher temperatures in turn.
Figure 3
Phase diagram of Ba3–SrYGa2O7.5. Solid black
lines join points representing measured transition temperatures, and
dashed gray lines indicate approximate boundaries between the compositions
studied.
Phase diagram of Ba3–SrYGa2O7.5. Solid black
lines join points representing measured transition temperatures, and
dashed gray lines indicate approximate boundaries between the compositions
studied.
Room-Temperature Structures
The
structure of end member
Ba3YGa2O7.5 has been discussed in
detail elsewhere[16] and adopts an Abakumov-type[17]P2/c structure
at room temperature. Views down different axes are shown in panels
a and b of Figure . Compositions Ba2.85Sr0.15YGa2O7.5 and Ba2.7Sr0.3YGa2O7.5 were both found to be isostructural with Ba3YGa2O7.5 with a similar β of ∼91.3°.
Rietveld plots are given in Figure S2.
This is consistent with SHG measurements on Ba2.85Sr0.15YGa2O7.5 that showed no response,
as expected for a centrosymmetric structure. On the basis of observations
across the series, we assume that Sr and Ba cations are distributed
randomly.
Figure 4
Abakumov P2/c and Wang C2 structures of Ba3YGa2O7.5 and Sr3YGa2O7.5 viewed perpendicular
to and down Ga2O7 axes. Ba2/Sr4 coordination
environments highlighted by red circles in panels b and e are enlarged
in panels c and f, respectively.
Abakumov P2/c and Wang C2 structures of Ba3YGa2O7.5 and Sr3YGa2O7.5 viewed perpendicular
to and down Ga2O7 axes. Ba2/Sr4 coordination
environments highlighted by red circles in panels b and e are enlarged
in panels c and f, respectively.X-ray diffraction patterns for x = 0.6, 1.0, and
1.5 are different from the x ≤ 0.3 Ba-rich
compositions, with just three strong peaks visible around a 2θ
of 30° instead of four. The monoclinic P2/c model provides a good fit to the x =
0.6 pattern, with all peaks indexed and β being refined to 90.101(1)°,
significantly smaller than those of lower-x compositions.
As more Sr is added, the fit becomes worse for certain peaks (marked
by arrows in Figure S3) whose intensities
are increasingly overcalculated by the P2/c model. The monoclinic angles for compositions Ba2SrYGa2O7.5 and Ba1.5Sr1.5YGa2O7.5 refine to 89.997(5)° and 89.998(4)°,
respectively, suggesting a change to orthorhombic symmetry. The prediction
of weak peaks that are not observed experimentally shows that the P2/c model does not properly describe these
structures.Room-temperature neutron powder diffraction data
of Ba1.5Sr1.5YGa2O7.5 were
collected on
POLARIS for 8 h and confirmed a metrically orthorhombic cell. The
highest-symmetry Cmcm orthorhombic model of Figure gave a reasonable
approximation of the X-ray and neutron patterns, but the intensities
of several neutron peaks were over- or undercalculated and some not
predicted at all, even with all atomic positions being refined and
all atoms allowed to have anisotropic ADPs. In an attempt to find
the correct space group, we analyzed all possible subgroups of the Cmcm parent down to a P1 child base structure
using the ISODISTORT tools[44−46] and the method described previously
for Bi2Sn2O7.[47] The 67 subgroups tested and their relationships are shown
graphically in Figure S4 as a subgroup
tree. For each, the amplitudes of the appropriate distortion modes
were refined against the bank 4 neutron diffraction data. Occupational
distortion modes were not considered, so all models contained disordered
Ga2O7 chains. The final refined models were
ranked by quality of fit (Rwp) and the
number of structural parameters.The best model identified by
this process was the monoclinic P2/c model [subgroup 47 (see Figure S4)] with
a β angle very close to
90.0° [refined value of 88.997(4)°]. This has 47 structural
parameters and an Rwp of 4.4%. However,
as discussed above, this P2/c model
does not fit the data perfectly. To improve the fit any further, the
number of parameters needed to almost double to 91, and even the P1 model [with 177 structural parameters (Figures S5 and S6)] did not fully explain all of the diffraction
features observed.Some insight into why none of the simple
average structural models
fully explains the diffraction data can be gained by examining the
weak peaks that violate cell centering [A centering
in the setting used (see the arrows in Figure S7)]. These P-only peaks are found to be significantly
broader than others, suggesting only short-range order. They were
also not visible in the laboratory X-ray data, suggesting a significant
oxygen or lighter atom contribution. We could not identify any model
that simultaneously described the P-only neutron
peaks without significant overcalculation of their X-ray intensity.
We therefore also investigated structures with different Ga2O7 ordering patterns, including the Tamazyan-type ordering
identified for Ba3YGa2O7.5 at high
temperatures.[16] None of these gave a significant
improvement in fit. Because average crystallographic methods failed,
the structure was further investigated using HAADF-STEM imaging as
discussed in the next section.As the Sr content increases to x = 2 (BaSr2YGa2O7.5),
the structure remains at
least metrically orthorhombic, but diffraction data can no longer
be fitted by P2/c models. Inspection
of the X-ray diffraction pattern reveals that k + l = odd reflections are not present, and thus, the unit
cell is centered. However, the Amma/Cmcm aristotype structure of Figure could not account for all of the peaks. A related,
lower-symmetry space group is the monoclinic C2 structure
used by Wang et al. for Sr3YAl2O7.5.[48] This gave a much better fit, with
all observed peaks accounted for and β being refined to 90.015(4)°
(Figure S8). The most appropriate space
group for BaSr2YGa2O7.5 might therefore
be a subgroup of Cmcm and a supergroup of C2. The possible orthorhombic space groups Ama2, Amm2, and C2221 and
monoclinic groups C2/c and C2/m were identified from the subgroup
tree in Figure S4. BaSr2YGa2O7.5 was found to be SHG-active and thus has a
noncentrosymmetric structure. C2/c, C2/m, and Cmcm can therefore be ruled out because they are centrosymmetric. Models
in space groups Amm2 and C2221 fail to fit several reflections in the XRD pattern, whereas Ama2 and C2 give much better and essentially
indistinguishable fits (see Figure S8)
and plausible structural models. The Ama2 model requires
the Ga2O7 groups to be disordered. While this
could occur (e.g., due to an intergrowth of Abakumov- and Tamazyan-type
Ga2O7 ordering), the low-temperature ordered
structures of other compositions in the family suggest at least local
order is more likely. We therefore favor an ordered C2 monoclinic structure with a β very close to 90° at room
temperature. The final C2 model was refined against
a 6 h XRD pattern with Ba and Sr distributed randomly across all A
sites and is reported in Table S1.The x ≥ 2.4 Ba0.6Sr2.4YGa2O7.5, Ba0.15Sr2.85YGa2O7.5, and Sr3YGa2O7.5 compounds were all found to be isostructural, with
Wang’s Sr3YAl2O7.5 compound
in space group C2.[48] This
model was refined against X-ray and neutron diffraction data of Sr3YGa2O7.5 to give the final fits shown
in Figure S10 and the coordinates listed
in Table S2. Views down different axes
are shown in panels d and e of Figure . The assignment of space group C2
is supported by SHG measurements on Ba0.15Sr2.85YGa2O7.5, where a positive signal indicated
a noncentrosymmetric structure.
Room-Temperature HAADF-STEM
Imaging
HAADF-STEM imaging
was performed on x = 0.0, 1.5, 2.0, and 3.0 samples
to confirm the structural conclusions described above and gain more
insight into local disorder, particularly for Ba1.5Sr1.5. The heavy atom columns in these structures emphasized
in panels b and e of Figure mean that the optimal imaging axis is along the doubled perovskite a-axis of the Abakumov structure (equivalent to the c-axis of the Wang C2 Sr3.0 structure).
We will use the Abakumov cell setting throughout this discussion;
the Wang model would have space group A2 in this
setting. Because there is no unique way of matching labels between
chemically similar sites of these two models, we use the Abakumov
numbering scheme and refer to Wang labels where needed.From
panels c and f of Figure , it is clear that the key difference between the two structures
can be understood in terms of rotations of Ga2O7 groups around the Ga–O–Ga vector between adjacent
(OhO6/2)(TdO4/2) two-dimensional slabs and the
impact this has on the relationship between polyhedral tilts in adjacent
slabs. In the Sr3.0 structure of Figure e, the cell-centering means that Ga2O7 groups in sequential layers from left to right are
related by translational symmetry such that all of the cyan “terminal”
oxygens of the closest tetrahedron are oriented to the top right.
In contrast, for the primitive Ba3.0 structure (Figure b), the Ga2O7’s have their terminal oxygen pointing alternatively
to the bottom right for Ga2O7 groups at z ≈ 0.25 and the top right for those at z ≈ 0.75. We can at least conceptually imagine the transformation
between the two structure types as occurring via a 60° counterclockwise
rotation of each of the closer GaO3/2O tetrahedra in the
view of Figure c and
a 60° clockwise rotation of the more distant GaO3/2O. This goes from the eclipsed Ga2O7 configuration
of Figure c via the
staggered configuration shown in Figure to the eclipsed configuration of Figure f and requires coupled
rotations of the corner-linked YO6/2 octahedra. This is
likely to be a facile local structural distortion due to the underconnected
terminal oxygen. The movement of individual atoms required for the
transition between the two structures can be visualized by transforming
both structures to their common P2 subgroup. The Supporting Information contains an animation
of the structural changes in ISOVIZ format and can be visualized using
the tools of the ISODISTORT software suite of Campbell and Stokes.[44]This structural change impacts the nearby
A site coordination environments,
especially those of A sites lying within the Ga2O7 layers. In particular, Ba2 (equivalent to Wang’s Sr4) is
bonded to two GaO3/2O terminal oxygens and four oxygens
that these Ga3/2O tetrahedra share with YO6/2 octahedra that must tilt cooperatively as the tetrahedra rotate.
This means that the Ba2 position along the b-axis
is anticorrelated with the terminal O position: when the terminal
oxygen points “up” in Figure b, the Ba2 y coordinate
becomes smaller and shifts “down” and vice versa. Much
smaller shifts are observed for the other A site (Ba1) in the Ga2O7 layers. The pattern of A site shifts observed
for the end member structures is then as shown in panels a and d of Figure , where the Ba1/Ba2
(blue or white) projected columns have shifts relative to the horizontal
yellow dashed lines of down, up, down (↓↑↓) for
Ba3.0 and down, down, down (↓↓↓) for
Sr3.0 along the long axis.
Figure 5
(a–d) STEM images of Ba3–SrYGa2O7.5 (x = 0, 1.5, 2, and 3, respectively) with
the corresponding
structural model from Rietveld refinement. Images are averaged from
106, 66, 104, and 108 unit cells, respectively. Dashed yellow lines
are guides to the eye and highlight the displacements of Ba1/Ba2 along
the vertical axis. (e) Larger section of a STEM image of Ba1.5Sr1.5YGa2O7.5 and schematic of the
corresponding Ba1/Ba2 displacements. Red boxes indicate areas of P2/c-type displacement ordering. Black
arrows highlight unusually dim columns of Ba1/Ba2 that could be Sr-rich
defects. Yellow boxes highlight a faulted region.
(a–d) STEM images of Ba3–SrYGa2O7.5 (x = 0, 1.5, 2, and 3, respectively) with
the corresponding
structural model from Rietveld refinement. Images are averaged from
106, 66, 104, and 108 unit cells, respectively. Dashed yellow lines
are guides to the eye and highlight the displacements of Ba1/Ba2 along
the vertical axis. (e) Larger section of a STEM image of Ba1.5Sr1.5YGa2O7.5 and schematic of the
corresponding Ba1/Ba2 displacements. Red boxes indicate areas of P2/c-type displacement ordering. Black
arrows highlight unusually dim columns of Ba1/Ba2 that could be Sr-rich
defects. Yellow boxes highlight a faulted region.The lower portions of panels a and d of Figure show HAADF-STEM images taken from crystallites
in this orientation. The bright parts of the image correspond to columns
of atoms. The brightest columns are the high-Z A
atoms (Ba or Sr), and the lighter ones correspond to either Ga/Ga
in columns of Ga2O7 groups or Y/Ga columns in
the (YO6/2)(GaO4/2) slabs. In each case, the
image quality has been enhanced by averaging over multiple equivalent
parts of a larger-area image (such as that shown in Figure e). In both compounds, we see
that the Ga/Ga and Y/Ga columns appear as ellipses elongated parallel
to the c-axis. This reflects an offset in the individual
atom z coordinates of ∼0.6 Å in projection.
Y/Ga columns are more intense than Ga/Ga columns due to both the higher
atomic number of Y and the larger number of oxygens in the column.
We also see a larger tilt of the ellipse principal axis of Ga/Y columns
relative to the c-axis in the Sr3.0 case,
consistent with the larger offsets of Y/Ga on the b-axis (∼0.06 and 0.02 Å for Sr3.0 and Ba3.0, respectively). The principal axes of Ga/Ga ellipses are
constrained by symmetry to lie along the c-axis.The Ba3/Ba4 columns inside the (YO6/2)(GaO4/2) slabs appear as essentially circular features centered on the horizontal
yellow dashed lines. Finally, we see that the Ba1/Ba2 columns (Wang’s
Sr3/Sr4) appear elongated parallel to the b-axis
and show characteristic shifts of ↓↑↓ relative
to the yellow dashed line for the Ba3 case and ↓↓↓
for Sr3.0. The local structure is therefore in full agreement
with the powder crystallography.Panels b and c of Figure show equivalent
projected structural models and images for
intermediate compositions Ba1.5Sr1.5 and Ba1.0Sr2.0, respectively. For x =
2 Ba1.0Sr2.0, the powder crystallography and
positive SHG signal favored a monoclinic C2 model
with a β of ≈90° over a Cmcm orthorhombic
model. The STEM image shows excellent agreement with this model. The
elongated shapes expected for Ga/Ga and Y/Ga columns are well reproduced.
A3/A4 columns appear circular and are at y values
similar to those of the Ga/Ga and Y/Ga columns, while the A1/A2 columns
show a characteristic ↓↓↓ shift, the magnitude
of which is slightly smaller than that for Sr3.0. We note
that no shifts of A1/A2 columns would be expected in the Cmcm model.Panels b and e of Figure show images of Ba1.5Sr1.5 for which
the best Rietveld fit failed to perfectly reproduce some of the weak
diffraction features, and our favored model was P2/c with a β of ∼90°. An averaged
image from 66 unit cells is shown in Figure b, and we see the characteristic ↓↑↓
A1/A2 shift pattern of the Ba3.0 composition, supporting
the primitive space group choice. The offsets also rule out an alternative
orthorhombic Pmca model in which no displacements
would be observed. Figure e shows an image of a larger area corresponding to ∼6.5
unit cells in c and ∼20 unit cells in b. This larger area shows that there is significant faulting
in the A1/A2 displacements. On the right of Figure e, we have color-coded the A1/A2 displacements
as blue for ↓, white for ↑, and orange
where there is no clear displacement direction. No spot is drawn in
one point of the image where there was a probe positioning error.
The Ba3.0P2/c structure
then corresponds to a blue–white–blue alternation between
the vertical lines of spots from left to right. This is seen, for
example, in the three unit cells outlined in red and occurs over much
of the image area. There is, however, clear evidence for defect regions
corresponding to Sr3.0-type order (↓↓). Lines
labeled a and b, for example, show the opposite displacement to that
expected on the basis of the line to their left. Interestingly, line
a contains a significant number of orange columns where the displacement
direction could not be determined. This is presumably related to disorder
within those atomic columns as they run into the page. The prevalence
of planar defects is highlighted in Figure a, where we see vertical lines where the
A1/A2 columns are less intense relative to the Ga/Ga columns than
elsewhere and show a more diffuse background between the columns.
Most of these lines correspond to the zero-shift columns discussed
above and are associated with ↓↓ faults. As such, they
are likely to be caused by cation segregation giving rise to Sr-rich
(lower-Z) A-site regions. We also saw evidence for
this type of short-range ordering in the broader P-only powder diffraction peaks discussed above.
Figure 6
(a) Area of STEM image
highlighting defect layers in Ba1.5Sr1.5YGa2O7.5. (b and c) Averaged
images from unfaulted regions and the faulted regions highlighted
in the yellow box of Figure e, respectively.
(a) Area of STEM image
highlighting defect layers in Ba1.5Sr1.5YGa2O7.5. (b and c) Averaged
images from unfaulted regions and the faulted regions highlighted
in the yellow box of Figure e, respectively.Panels b and c of Figure compare the A1/A2
shifts in ordered regions of the structure
with those from the cells highlighted in yellow in Figure e, where significant faulting
is observed. The middle line of A1/A2 sites is significantly smeared
out and is centered (on average) on the dashed yellow line reflecting
disorder down the column. An animated version of Figure e that emphasizes the A1/A2
shifts is available as a “flip chart movie” of each
unit cell area (Supporting Information).
While these defects were common in Ba1.5Sr1.5, they were not observed in Ba1.0Sr2.0.
High-Temperature
Structures
Figure shows the evolution of unit cell parameters
with temperature for a selection of compositions measured by variable-temperature
XRD. Data from both heating and cooling cycles are shown except for
those of Ba2SrYGa2O7.5, which showed
evidence for water loss on first heating (further information is available
in Figures S12 and S13 and Table S3).[16]
Figure 7
Evolution of the cell parameters with temperature for
a selection
of Ba3–SrYGa2O7.5 compounds from variable-temperature
PXRD. Cell parameters a, b, and c are given as percentages of their room-temperature values
on the left-hand axes, relative to the Abakumov cell, and β
angles are given on the right-hand axes. Approximate phase transition
temperatures are indicated by the vertical dotted lines. Data from
both heating and cooling runs are superimposed for x = 0, 2, and 3. Standard uncertainties are smaller than the symbol
sizes.
Evolution of the cell parameters with temperature for
a selection
of Ba3–SrYGa2O7.5 compounds from variable-temperature
PXRD. Cell parameters a, b, and c are given as percentages of their room-temperature values
on the left-hand axes, relative to the Abakumov cell, and β
angles are given on the right-hand axes. Approximate phase transition
temperatures are indicated by the vertical dotted lines. Data from
both heating and cooling runs are superimposed for x = 0, 2, and 3. Standard uncertainties are smaller than the symbol
sizes.Ba2.85Sr0.15YGa2O7.5 and Ba2.7Sr0.3YGa2O7.5 undergo a phase transition similar
to that of Ba3YGa2O7.5 (Figure S11) on
heating. The phase transition temperature decreases smoothly with
an increase in Sr content. Above the phase transition, the diffraction
patterns can be fitted well by the disordered Cmcm model of Figure . The small peaks that indicated a change in Ga2O7 ordering in Ba3YGa2O7.5 are
not as apparent in either of these compositions. There is, however,
some diffuse scattering in similar positions in the high-temperature
XRD patterns of both compounds, hinting that some short-range Tamazyan-type
ordering may be present (white box in Figure S14). It seems likely that faults in planes perpendicular to the long
unit cell axis broaden and weaken these peaks.For the metrically
orthorhombic 0.6 ≤ x ≤ 1.5, there are
no obvious changes in peak positions or
intensities in the raw diffraction data; however, the cell parameter
temperature variation suggests a phase transition in all three compounds.
In particular, we see a reduction in thermal expansion along the b-axis at high temperatures, similar to that observed in
Ba3YGa2O7.5. The temperature at which
the change occurs increases with Sr content, with Tc values of 370, 420, and 700 °C for x values of 0.6, 1.0 and 1.5, respectively. All of the diffraction
patterns across the temperature range were Rietveld-fitted with both P2/c and Cmcm models with
atomic positions fixed at the values refined against the Ba3YGa2O7.5 diffraction data at 25 and 1000 °C,
respectively; Rwp is plotted versus temperature
in Figure S15. The temperatures at which
the Cmcm model becomes as good as P2/c correspond to the proposed phase transition
temperatures, suggesting that the structure might undergo a transition
to the Cmcm model at high temperatures. However,
we do not have neutron diffraction data at high temperatures for these
compositions, so the nature of this transition cannot be stated definitively.The x = 2 BaSr2YGa2O7.5 compound also has a phase transition, occurring at ∼770
°C on heating and cooling. This phase transition is characterized
by the disappearance of four weak peaks in the XRD pattern between
2θ values of 25° and 45° (highlighted by arrows in Figure S16). These are the same peaks that could
not be indexed by a Cmcm model, suggesting the transition
is between the low-temperature C2 structure and the
high-temperature disordered Cmcm structure.For x > 2 compositions, we observe smooth increases
in cell parameters as a function of temperature and no evidence of
major structural changes. Samples remain monoclinic (β ≈
90.6°) up to at least 1000 °C.
Water Uptake
Thermogravimetric
analysis was performed
on freshly heated samples with x values of 0.0, 0.3,
1.0, 1.5, 2.0, and 3.0 on heating and cooling from room temperature
to 1000 °C under dry air. Experiments were also performed on x = 0.0, 1.5, and 3.0 samples after deliberate exposure
to moist atmospheres for an extended period. The results are shown
in Figure S17 and supported by the proton
NMR spectra in Figure S18. The least basic x = 3.0 Sr3YGa2O7.5 shows
minimal water uptake upon exposure to atmospheric moisture, with small
mass losses consistent with surface adsorption. Ba-containing samples
show more significant uptake, with the x = 0 composition
becoming X-ray amorphous after exposure to moisture for 3 days and
showing a 19.5% mass loss on heating. More minor water uptake (∼0.5%)
occurs during the ∼4 h period as samples are furnace-cooled
from high temperatures. This is consistent with the “humps”
observed around 500 °C in the unit cell plots in Figure on both heating and cooling
cycles for x values of 0 and 2. We note that no such
effects are observed for Sr3YGa2O7.5.
Conductivity
Impedance spectroscopy was performed in
air and dry N2 to measure the conductivity of representative
compositions. Data for individual compositions are shown in Figure , with collated information
summarized and plotted as a function of composition in Figure .
Figure 8
Conductivity data for
the Ba3–SrYGa2O7.5 series
in air (filled points) and dry N2 (empty points). Error
bars are smaller than the symbols plotted. Data were measured in air
only for x = 1 and x = 2.85.
Figure 9
Conductivity trends as a function of Sr content in Ba3–SrYGa2O7.5. (a) Conductivity in air. Gray dashed lines
show a linear
fit to σ as a guide to the eye. (b) Activation energies in air.
(c) Proton transfer numbers. The gray circle highlights Ba3YGa2O7.5, and the dashed line is a binomial
fit to the data as a guide to the eye. Error bars are smaller than
symbols where they are not plotted.
Conductivity data for
the Ba3–SrYGa2O7.5 series
in air (filled points) and dry N2 (empty points). Error
bars are smaller than the symbols plotted. Data were measured in air
only for x = 1 and x = 2.85.Conductivity trends as a function of Sr content in Ba3–SrYGa2O7.5. (a) Conductivity in air. Gray dashed lines
show a linear
fit to σ as a guide to the eye. (b) Activation energies in air.
(c) Proton transfer numbers. The gray circle highlights Ba3YGa2O7.5, and the dashed line is a binomial
fit to the data as a guide to the eye. Error bars are smaller than
symbols where they are not plotted.The Ba-rich x ≤ 0.3 P2/c compounds all show behavior similar to that of Ba3YGa2O7.5. There is a significant conductivity
jump at the P2/c to Cmcm phase transition, which becomes more prominent with higher Sr content.Each composition shows a proton contribution to conductivity at
low temperatures, evidenced by the difference in conductivity in air
and dry N2 at low temperatures, and the low activation
energy at low temperatures (Figure c). At high temperatures, the conductivity of x = 0 Ba3YGa2O7.5 is slightly
higher than those of other samples, which we believe is due to a retained
proton contribution.[16] Oxide ion conductivity
seems to dominate in x = 0.15 and 0.3 compositions
at high temperatures, as their conductivities are invariant in wet
and dry atmospheres above ∼850 °C. The x = 0.6, 1.0, and 1.5 materials have a primitive monoclinic structure,
but with a monoclinic angle close to 90°, and display similar
conductivities. At the highest temperature, their conductivities under
air and dry N2 converge, suggesting oxide conductivity
dominates. At lower temperatures, a significant proton contribution
is observed (Figure c). This is maximized at approximately 350–500 °C, where
there is an optimum balance of water content and proton mobility,
and then decreases as the temperature increases due to water loss.
Changes in conductivity at the P to C phase transition are significantly smaller than for x ≤ 0.3 samples. Only changes in the gradient of log(σ)
against 1/T are observed, reflecting changes in activation
energy. This is consistent with the smaller structural changes observed
at the phase transition by PXRD. In particular, there is no abrupt
cell volume increase for these compositions (see Figure S11).The remaining x ≥
2 compositions exhibit
slightly different behavior, in line with the change to a C2 structure. They have higher activation energies for ionic
migration at all temperatures than the x < 2 compositions.
The small low-temperature proton contribution to conductivity decreases
with an increase in Sr content, consistent with the diminishing tendency
to incorporate water. The conductivity of the x =
2 composition, with the C2 structure (90°),
is higher than the others, which all have comparable conductivities
at 1000 °C. This difference cannot be accounted for by the pellet
density difference (90% vs 88%) and is therefore likely to be structural
in origin. Compositions close to the boundary between two distinct
structures often have unusual microstructures, which can influence
the properties.Figure also summarizes
conductivity properties as a function of composition across the series.
It shows that conductivity decreases slightly with Sr content at both
high and low temperatures. This is consistent with the decreasing
free volume in the unit cell, resulting in less room for ions to migrate.
An approximate proton transport number, tH, was calculated at 600 and 1000 °C for each composition usingwhere σwet and σdry are the measured conductivities in wet and dry atmospheres,
respectively. This assumes dominant ionic conduction under both conditions.
The results are plotted in Figure b. The proton contribution at 600 °C increases
to a maximum in the middle of the series where the structures are
metrically orthorhombic before decreasing again to significantly lower
values in Sr-rich phases, consistent with the limited tendency of
Sr3YGa2O7.5 to incorporate water.
At 1000 °C, the proton transport numbers are much lower, and
oxide ion conductivity dominates. Ba3YGa2O7.5 is an exception with an approximate half-order-of-magnitude
increase in conductivity in air across the whole measured temperature
range. As discussed elsewhere,[16] this suggests
a proton contribution remains at high temperatures.
Structure–Property
Relationships
The Ba3–SrYGa2O7.5 system
exhibits a rich structural chemistry
as a function of both composition and temperature that correlates
strongly with ionic conductivity. We can rationalize many of the changes
on the basis of the different bonding requirements of Ba and Sr. From Figure e, it is clear that
the smaller Sr ion leads to large rotations of octahedra and tetrahedra
in the (YO6/2)(GaO4/2) slabs relative to the
untilted Cmcm aristotype. This is analogous to the
octahedral tilting seen in ABO3 perovskites to optimize
bonding of the ≤12-coordinate A site. In the A3OhTd2O7.5 structure, the maximum A site coordination
numbers differ due to the oxygen deficiency relative to perovskite
and are summarized for the four unique A sites in Table . Taking site multiplicities
for Ba1–4 into account (2e, 2f, 4g, and 4g Wyckoff positions),
we find the average A site coordination number is 10, as expected
for an ABO2.5 composition relative to 12-coordinate A in
an ABO3 perovskite. Because assigning formal coordination
numbers and average bond lengths for Ba and Sr is somewhat arbitrary, Table also contains the
number of bonds that make up >97.5% of the bond valence sum for
each
A, and the average of those bond lengths. In the case of Ba1, for
example, although 10 oxygens could potentially form part of its coordination
sphere, there is a significant break between the eight nearer oxygens
(<3.13 Å) and the final two (>3.64 Å), which contribute
only 0.05 to the bond valence sum. The 97.5% cutoff allows us to
focus on the more dominant interactions.
Table 2
A Site
Coordination Numbers, Bond
Distances, and Bond Valence Sums in A3YGa2O7.5 Phases
Ba–O
Sr–O
Ba to Sr
site
CN (Ba/Sr)
average (Å)
variance (Å2)
BVS
average (Å)
variance (Å2)
BVS
no. of longer bonds
all A–O
Ba1/Sr3
10/10
3.012
0.130
1.91
2.896
0.173
1.93
3
Ba2/Sr4
8/8
2.858
0.011
1.76
2.722
0.033
1.73
0
Ba3/Sr2
11/11
3.050
0.089
1.72
2.987
0.177
1.57
4
Ba4/Sr1
10/10
2.961
0.038
1.87
2.891
0.121
1.75
2
97.5% BVS
Ba1/Sr3
8/8
2.855
0.027
1.86
2.744
0.091
1.89
3
Ba2/Sr4
8/8
2.858
0.011
1.76
2.722
0.033
1.73
0
Ba3/Sr2
9/9
2.925
0.012
1.66
2.818
0.043
1.54
1
Ba4/Sr1a
10/9
2.961
0.038
1.87
2.812
0.121
1.73
2
For Sr1, the standard deviation
is calculated over the 10 bond distances equivalent to that of Ba4.
The final column gives the number of bond lengths that are longer
for A = Sr.
For Sr1, the standard deviation
is calculated over the 10 bond distances equivalent to that of Ba4.
The final column gives the number of bond lengths that are longer
for A = Sr.We see from Table that sites Ba3 and
Ba4 in the (YO6/2)(GaO4/2) slabs have higher
coordination numbers and correspondingly longer
average bond lengths compared to those of Ba1 and Ba2. We also see
that the polyhedral tilting upon introduction of the smaller Sr leads
to more distorted A site coordination environments. This is shown
by the variance of the important Sr–O bond distances being
approximately 3 times that of Ba–O for each site. It is interesting
to note that for all sites except the strictly eight-coordinate A2,
several A–O distances increase upon introduction of the smaller
Sr2+. This is the corollary of the bond valence distortion
theorem discussed by Brown,[49] i.e., that
coordination environments distort to produce shorter and longer bond
lengths to increase bond valence sums to expected values when a cation
is too small for a given cavity. All of these observations are consistent
with the general trend for Sr2+ to exhibit coordination
numbers lower than those of Ba2+ in oxides. Waroquier’s
analysis, for example, shows ∼21% of Sr2+ coordination
environments can be described as eight-coordinate compared to only
9% for Ba2+.[50]The lower
effective coordination numbers of site Ba1 and (especially)
Ba2 then imply a tendency for Sr segregation on these positions, consistent
with the HAADF-STEM observations. This helps explain the structural
evolution in Figure . As the Sr content is increased from x = 0 to 0.6,
the tilt pattern and P2/c structure
of Ba3YGa2O7.5 are initially retained,
though with a decreasing β angle as the Sr content increases.
As the Sr content increases further, partial segregation of Sr to
the Ga2O7 layers will create regions of Sr-like
stacking in the Ba structure, with the microdomain structure leading
to a metrically orthorhombic unit cell. At the Ba1.5Sr1.5 composition, these Sr-like layers are clearly visible in
the HAADF-STEM images, even though the structure remains primitive.
By Ba1.0Sr2.0, the smaller average A size favors
the centered structure, and the lack of defects observed by HAADF-STEM
is consistent with the Ga2O7 layers having a
consistent Sr-rich occupancy. The increasing relative stability of
the centered structure with x leads to an initial
decrease in the phase transition temperature upon heating of low-x samples plotted in Figure , followed by an increase as the Sr content increases
toward x = 3. A similar decrease in the phase transition
temperature was reported by Abakumov et al. as the size of Oh cations
was increased in Ba3OhTd2O7.5 (Oh
= lanthanoid, and Td = Al or Ga) compounds.[17]The observed evolution of conductivity across the series can
be
related to these structural changes. The arrangement of octahedra,
tetrahedra, and vacant oxygen sites in the structure (see Figure ) suggests a potential
low-energy pathway for O2– migration involving reorientation
of Ga2O7 tetrahedra. High-temperature diffraction
experiments show phase transitions associated with either reorientation
of these tetrahedra (at low x) or their local disorder,
and conductivity data show changes at the corresponding temperatures.
For x = 0, 0.15, and 0.3, we see abrupt changes in
conductivity at Tc related to abrupt volume
changes. For x > 0.3, the unit cell volume changes
continuously at Tc, and the conductivity
changes more gradually. The importance of the structure of the Ga2O7 layer to conductivity is further highlighted
by the increase in the ion migration activation energy at x = 2, where the structure changes from primitive to centered,
which is associated with local changes in the Ga2O7 environment. The larger cell volume of Ba-rich samples also
allows significant water uptake leading to a large proton conductivity
contribution that is largest around 350–500 °C, before
H2O is lost at higher temperatures.
Conclusions
In conclusion, single-phase materials can be prepared across the
whole Ba3–SrYGa2O7.5 solid solution range and exhibit
a complex structural phase diagram as a function of composition and
temperature. Compounds at the Ba- and Sr-rich compositional extremes
have P2/c and C2 structures, respectively, at room temperature. As the Sr content
is increased from x ≈ 0 to compositions such
as Ba2.4Sr0.6YGa2O7.5 and
Ba1.5Sr1.5YGa2O7.5, HAADF-STEM
imaging reveals intergrowths of Sr-like regions in the Ba structure
type. The resultant microstructure leads to a metrically orthorhombic
unit cell. For x = 2 Ba1Sr2YGa2O7.5, diffraction data, STEM imaging, and
SHG measurements suggest a structure in space group C2 with a ∼90° monoclinic angle. Most of the compounds
in the series appear to undergo a transition to a higher-symmetry,
disordered Cmcm-like structure at high temperatures,
except for Ba3YGa2O7.5, which adopts
an alternative Ga2O7 ordering pattern, and the x > 2 Sr-rich compositions where no phase transition
is
observed up to 1000 °C.Impedance spectroscopy shows that
all members of the family show
either oxide ion or proton conductivity, depending on the experimental
conditions. There is a general decrease in conductivity as the Sr
content increases, consistent with the smaller unit cell volumes.
Conductivity properties evolve smoothly from x =
0 to x = 1.5. From x = 2, there
is an abrupt increase in the activation energy for ion migration,
corresponding to the structural change to C2. The
contribution of protons to conductivity peaks in the middle of the
series before decreasing as the Sr content increases. Unlike the case
for Ba3YGa2O7.5, TGA and proton NMR
experiments showed Sr3YGa2O7.5 takes
up very little water and is stable in moist atmospheres. The Sr-rich
compounds are therefore of particular interest for further development
as solid electrolyte materials.
Authors: Xiaojun Kuang; Julia L Payne; Mark R Johnson; Ivana Radosavljevic Evans Journal: Angew Chem Int Ed Engl Date: 2011-12-01 Impact factor: 15.336
Authors: Chloe A Fuller; Douglas A Blom; Thomas Vogt; Ivana Radosavljevic Evans; John S O Evans Journal: J Am Chem Soc Date: 2021-12-30 Impact factor: 15.419
Authors: Werner Paulus; Helmut Schober; Stefan Eibl; Mark Johnson; Tanguy Berthier; Olivier Hernandez; Monica Ceretti; Marie Plazanet; Kazimierz Conder; Carlo Lamberti Journal: J Am Chem Soc Date: 2008-11-26 Impact factor: 15.419
Authors: Stevin S Pramana; Tom Baikie; Tao An; Matthew G Tucker; Ji Wu; Martin K Schreyer; Fengxia Wei; Ryan D Bayliss; Christian L Kloc; Timothy J White; Andrew P Horsfield; Stephen J Skinner Journal: J Am Chem Soc Date: 2016-01-25 Impact factor: 15.419