DOI:
10.1039/D6QI00612D
(Research Article)
Inorg. Chem. Front., 2026, Advance Article
Synthetic history matters: understanding the structure–property evolution in CsSnxGe1−xBr3 perovskites
Received
29th March 2026
, Accepted 13th April 2026
First published on 16th April 2026
Abstract
Metal halide perovskites and related perovskite-inspired materials continue to attract attention for next-generation photovoltaic applications. Compositional synthetic design remains the preferred method for exploring property manipulation and for gaining new insights into material stability and behaviour. This study explores the CsSnxGe1−xBr3 perovskite series to elucidate how composition and preparation method, including solvent, mechanochemical, and high-temperature synthesis, direct the chemical structure and influence optoelectronic properties. Various analytical techniques, including solid-state nuclear magnetic resonance (NMR) spectroscopy, nuclear quadrupole resonance (NQR) spectroscopy, powder X-ray diffraction (XRD), diffuse reflectance spectroscopy, and electron microscopy, have been employed to characterize the local atomic environment, long-range crystallographic structure, morphology, and optical properties of the synthesized CsSnxGe1−xBr3 perovskites. NMR and NQR reveal unique chemical environments and electric field gradients, and how the atomic structure responds to different synthetic conditions across the perovskite system. Paired with long-range diffraction and microscopy-based techniques, these methods provide detailed insight into crystallographic phase, B-site mixing, and domain formation across different compositions and syntheses.
Introduction
Metal halide perovskites, ABX3 [A+ = Cs, formamidinium (FA), methylammonium (MA); B2+ = Ge, Sn, Pb; X− = Cl, Br, I], have served as promising candidates for optical applications since MAPbI3 was first demonstrated to be an effective absorber layer for dye-sensitized solar cells.1 Owing to their favourable optoelectronic properties, metal halide perovskites have naturally extended to applications in light-emitting diodes, photovoltaics, sensing, radiation detection, and lasing.2–5 Perovskites feature a high degree of compositional tunability, high defect tolerance, and diverse and robust methods for their synthesis, enabling access to desirable semiconducting properties. The compositional and structural diversity of halide perovskites and related systems creates opportunities for property manipulation through site disorder, heterovalent substitution, and the introduction of vacancies, while posing challenges for obtaining direct insight into how these structures evolve and adapt across their unique A, B, and X sites.3,5–17
The lead halide perovskites are most commonly used in perovskite solar cells, but suffer from intrinsic instability,18–26 pose toxicity concerns,8,11,17,27 and rely on organic solvents for solution processing. In particular, hybrid lead halide perovskites are prone to degradation from moisture or heat,18,20,23,28,29 and they exhibit structural instability arising from phase changes, segregation, and domain formation.23,30–34 To counteract these effects, various ion substitutions have been performed at the A and X sites3,4 with new emphasis on the B site by replacing Pb with Sn or Ge.6,8,11 For example, mixing Pb and Sn on the B site has yielded devices with photoconversion efficiencies (PCEs) exceeding 20%.35–39 Sn-containing perovskites have been widely studied, with PCEs approaching 15%,40 whereas Ge-containing perovskites have been less well studied and show poorer performance.41,42 For Sn- and Ge-containing perovskites, the primary mechanism of degradation involves the oxidation of the B atom from divalent to tetravalent states,6,16,43–47 which disrupts the network of corner-sharing octahedra responsible for many dynamic processes.48–52 Mixing Sn and Ge at the B-site has been shown to improve photovoltaic performance and stability compared to pure Pb-free compositions.6,11,16,45–47,53 For example, CsSn0.5Ge0.5I3 exhibits a PCE of 7% and improved stability relative to CsGeI3 or CsSnI3, through the formation of a passivating oxide layer.45 A hybrid Sn–Ge perovskite with 5 mol% Ge gave a PCE of nearly 8%.44 Efforts into understanding the formation and stability of Sn- and Ge-containing perovskites is desirable to continue to parse the structure–property relationships that govern material performance.
The relationships between processing conditions, composition, and properties of mixed Sn–Ge perovskites can be clarified by examining the structures through characterization techniques that probe both long-range order and local environments. Magnetic resonance techniques that distinguish the local chemical and electronic environments with atomic resolution are particularly suited to the study of perovskites and their wide-ranging dynamic phenomena. Solid-state nuclear magnetic resonance (NMR) spectroscopy has been applied to various perovskites,54–59 providing information on substituents, phase segregation, and dynamics at the atomic scale, with each crystallographic site investigated using different reporter nuclei.15,23,33,34,60–62 Perovskites containing appropriately accessible nuclei may be amenable to nuclear quadrupole resonance (NQR) spectroscopy, in which the quadrupolar interaction can be highly sensitive to small changes in local structure and defects.58
This study examines the solid-solution CsSnxGe1−xBr3 and explores how their structures and optical properties are influenced by three preparative routes: solvent synthesis (SS), mechanochemical synthesis (MCS) by high-energy ball milling, and high-temperature (HT) solid-state reaction. The structures were evaluated by powder and single crystal X-ray diffraction (XRD) and by NMR (133Cs, 119Sn, 73Ge) and NQR (81Br) spectroscopy.
Results and discussion
XRD, 133Cs NMR spectra, and band gaps of CsGeBr3, CsSn0.5Ge0.5Br3, and CsSnBr3
Contributing to previous examples of Sn–Ge perovskites,16,44–46,53,63 this work describes the solid solution CsSnxGe1−xBr3 prepared as microcrystalline bulk powders. Because the synthetic method can influence structure and physical properties,60,62,64,65 samples of CsGeBr3, CsSn0.5Ge0.5Br3, and CsSnBr3 were prepared in three ways (SS, MCS, and HT). They were characterized by XRD, NMR and NQR spectroscopy, with optical band gap measurements (Fig. 1 and Table 1).
 |
| | Fig. 1 (a–c) Powder XRD patterns, (d–f) 133Cs NMR spectra, and (g–i) diffuse reflectance spectra for CsGeBr3, CsSn0.5Ge0.5Br3, and CsSnBr3 samples prepared via SS, MCS, and HT routes. | |
Table 1 Cell parameters, 133Cs spin lattice relaxation times, 133Cs NMR linewidths, and band gaps for CsSnxGe1−xBr3 (x = 0, 0.50, 1) synthesized via SS, MCS, and HT routesa
| Sample |
a (Å) |
α (°) |
T1 (s) |
FWHM (Hz) |
Band gap (eV) |
| Estimated errors are 0.0002 Å for a, 0.02° for α (except for 90°, which is exact), <0.5 s for T1, ±5–30 Hz for FWHM, and ±0.05 eV for band gap. The cell parameters for the trigonal structural models in R3m correspond to a primitive rhombohedral cell to facilitate comparison to the cubic model. |
| CsGeBr3 (R3m) |
| SS |
5.6485 |
88.73 |
501 |
170 |
2.5 |
| MCS |
5.6505 |
88.84 |
112 |
240 |
2.5 |
| HT |
5.6469 |
88.85 |
254 |
290 |
2.5 |
| CsSn0.5Ge0.5Br3 (R3m) |
| SS |
5.6754 |
88.96 |
231 |
560 |
2.2 |
| MCS |
5.6624 |
89.53 |
— |
— |
— |
| HT |
5.7458 |
89.43 |
— |
— |
— |
CsSn0.5Ge0.5Br3 (Pm m) |
| SS |
5.5010 |
90 |
32 |
870 |
1.8 |
| MCS |
5.7495 |
90 |
31 |
1450 |
2.0 |
| HT |
5.7391 |
90 |
51 |
1500 |
1.9 |
CsSnBr3 (Pm m) |
| SS |
5.8035 |
90 |
33 |
65 |
1.8 |
| MCS |
5.8039 |
90 |
24 |
240 |
1.8 |
| HT |
5.8023 |
90 |
25 |
140 |
1.8 |
The powder XRD patterns confirm the presence of the expected phases (Fig. 1a–c), whose relative amounts and cell parameters were extracted from Rietveld refinements (Fig. S1–S3 and Tables S1 and S2). The CsGeBr3 samples contained a trigonal perovskite phase (KBrO3-type, space group R3m), whose lower symmetry is evident by peak splitting, whereas the CsSnBr3 samples possess a cubic phase (CaTiO3-type, space group Pm
m). On first inspection, the CsSn0.5Ge0.5Br3 samples appeared to contain both phases in different amounts depending on the synthetic method: the trigonal and cubic phases were present in roughly equal proportions in the SS-prepared sample, whereas the cubic phase was more prevalent in the MCS- and HT-prepared samples. This observation suggests a miscibility gap between a Ge-rich trigonal phase and a Sn-rich cubic phase. However, the peak splitting originating from a trigonal distortion can be difficult to discern. It is possible to refine the patterns assuming that only a cubic phase is present for the intermediate members, especially for the MCS-prepared samples where the peaks are visibly broadened compared to the SS-prepared samples. All samples also contained small amounts of other phases, such as Cs2(Ge,Sn)Br6, Cs4(Ge,Sn)Br6, (Ge,Sn)Br2, CsBr, CsOH, and (Ge,Sn)O2, which tended to increase upon exposure to air and moisture (relative humidity of ∼60%) over 9 h during the data collection, implying that they are decomposition byproducts (Fig. S1–S3 and Table S2). For comparison, thin films of the solid solution CsSnxGe1−xBr3 have been previously fabricated by spray deposition, with a transition from trigonal to cubic structures indicated at x = 0.23.53 Additional evidence would thus be helpful to ascertain whether the CsSn0.5Ge0.5Br3 samples prepared here correspond to a single phase with the stated nominal composition, or a mixture of two phases with Ge- and Sn-rich compositions.
Initially, single crystals were sought within the MCS- and SS-prepared samples, but no suitably sized specimens could be found, which is unsurprising because these routes take place at room temperature or with fast precipitation. Instead, single crystals were found within the HT-prepared CsGe0.5Sn0.5Br3 sample for structure determination. The crystals exhibited slightly different colours and morphology, so multiple crystals were selected for data collection. Structure refinements were guided by previous determinations of the end members: CsGeBr3 crystallizes in the trigonal space group R3m in which Ge-centred octahedra are slightly distorted because of the stereochemically active lone pair,66 in contrast to CsSnBr3 which adopts the ideal undistorted perovskite structure in the cubic space group Pm
m. The results for two representative crystals of CsGe0.5Sn0.5Br3 are presented, in which both trigonal and cubic models were considered (Tables S3–S5). The two models were essentially indistinguishable, as detailed in the SI, in terms of their agreement factors and their metrical details. For example, the bond angles around the tetrel atoms lie in the range of 88–92° in the trigonal model. An interpretation based on these results is that whatever distortions that Ge-centred octahedra may undergo locally, they would be masked by the disorder with Sn atoms centred within ideal octahedra. In common with other perovskite structures, the Br atoms experience slightly elevated displacement parameters relative to the other atoms, which may reflect the combined effects of slightly distorted Ge-centred octahedra and undistorted Sn-centred octahedra.
Cesium-133 is a receptive NMR probe nucleus (abundance = 100%, I = 7/2, γ = 3.5277 × 107 rad T−1 s−1, Q = −0.34 fm2) that is sensitive to changes in local symmetry introduced by site disorder in CsSnxGe1−xBr3 (Fig. 1d–f).62,65,67,68 The end members show a single resonance with an isotropic chemical shift δiso = 48 ppm for trigonal CsGeBr3 and δiso = 60 ppm for cubic CsSnBr3. For HT-prepared CsSnBr3, the resonance shifts to slightly lower frequency, which has been noted previously for samples prepared this way,65 and correlates with shifts to higher frequency in the 119Sn NMR and 81Br NQR spectra. For all SS-prepared samples, the 133Cs NMR resonance is narrower, which suggests greater ordering and fewer defects within the microcrystalline particles compared to samples prepared via MCS or HT methods. For all CsSn0.5Ge0.5Br3 samples, the resonance spans over a range of 40–70 ppm, encompassing the region expected for the resonances for trigonal CsGeBr3 and cubic CsSnBr3. The 133Cs NMR signal is broad and asymmetric for the HT CsSn0.5Ge0.5Br3 sample, with more well-resolved shoulders appearing for the MCS sample, resolving into two peaks for the SS sample.
The 133Cs longitudinal relaxation times (T1) were measured using the saturation recovery method (Fig. S4–S6 and Table 1). Their variation across samples reflects differences in crystallinity and defect concentrations depending on the synthetic route. For example, the decreasing T1 values for CsGeBr3 in the sequence of 501 s for SS, 254 s for HT, and 112 s for MCS routes suggest that the defect concentration increases in this order. The relaxation curves were fitted satisfactorily by a single-term exponential function for all samples except SS-prepared CsSn0.5Ge0.5Br3, which required a biexponential function to model two sites, with the longer T1 value assigned to a Ge-rich phase and the shorter T1 assigned to a Sn-rich phase. Taken together, the asymmetric 133Cs NMR line shapes and the fitting to two relaxation times for CsSn0.5Ge0.5Br3 imply the occurrence of different Cs environments in CsSn0.5Ge0.5Br3, due to phase segregation or domaining, as will be discussed later.
The diffuse reflectance spectra show absorption edges corresponding to band gaps of roughly 2.5 eV for CsGeBr3, 1.8–2.2 eV for CsSn0.5Ge0.5Br3, and 1.8 eV for CsSnBr3, as extracted from Tauc plots (Fig. 1g–i and S7–S9). For the end members CsGeBr3 and CsSnBr3, the band gaps for samples prepared by three alternate routes are consistent with previously reported values.53,67,69 The band gaps for CsSn0.5Ge0.5Br3 are intermediate between the end members, but they also show the widest discrepancies depending on the synthetic method. This likely stems from variations in B–X bond lengths and angles, which primarily control the magnitudes of band gaps in ABX3 perovskites, depending on the preparation route. Of note, SS-prepared CsSn0.5Ge0.5Br3 appears to show two edges in its diffuse reflectance spectrum, corresponding to band gaps of 1.8 and 2.2 eV, likely stemming from phase-segregated Sn- and Ge-rich compositions in the final product.
Morphology and elemental distribution of CsGeBr3, CsSn0.5Ge0.5Br3, and CsSnBr3
Particle morphologies of the samples were examined by secondary electron micrographs (Fig. 2). For the end members CsGeBr3 and CsSnBr3, the SS- and HT-prepared samples contained larger and well-defined particles compared to the MCS-prepared samples, which contained ill-defined particles with jagged edges over a wider size distribution resulting from impact shear forces occurring during ball-milling.70,71 EDX analyses showed chemical compositions in agreement with expectations (Fig. S10–S22 and Table S6). For MCS- and HT-prepared CsSn0.5Ge0.5Br3 samples, Sn and Ge were uniformly distributed at micron resolution. However, Sn- and Ge-rich regions were apparent in the SS-prepared sample of CsSn0.5Ge0.5Br3 (Fig. S11), as confirmed by an EDX line scan across a cluster showing two starkly distinct phases with compositions of roughly CsSn0.2Ge0.8Br3 and CsSn0.8Ge0.2Br3, with no intervening gradients (Fig. 3).
 |
| | Fig. 2 Secondary electron micrographs for (a) SS, (b) MCS, and (c) HT-prepared samples of CsGeBr3, CsSn0.5Ge0.5Br3, and CsSnBr3. | |
 |
| | Fig. 3 (a) Electron micrograph of SS-prepared CsSn0.5Ge0.5Br3, with box outlining region of line scan. (b) Expanded view of region. (c) Atomic percents of Sn (orange) and Ge (teal). | |
73Ge NMR of CsGeBr3 and 119Sn NMR of CsSnBr3
The tetrel sites in the end members were examined by 73Ge and 119Sn NMR spectroscopy. Among various NMR-accessible nuclei, 73Ge (7.76% abundance, I = 9/2, γ = −0.9357 × 107 rad T−1 s−1, Q = −19.6 fm2) is one of the most challenging to study because of its low gyromagnetic ratio and natural abundance, with sensitivity issues further compounded by a moderate quadrupole moment.72,73 Even still, it offers direct access to the B-site in Ge-containing perovskites and its quadrupolar nature offers a sensitive means to examine local site symmetry.67 The 73Ge NMR spectra were collected for CsGeBr3 (Fig. 4) and the extracted parameters are compared with computed DFT values (Table 2) for the respective experimentally-refined SS, MCS, and HT crystal structures. The spectra for SS-, MCS-, and HT-prepared samples are similar (within error), implying that their structures have identical Ge environments regardless of synthetic pathway and agreeing with previous reports.67 GIPAW-DFT-calculated 73Ge CQ values do not change significantly between the different input structures and are consistently overestimated by ∼20%, as has been seen in earlier work.67 Similarly, although the differences in the computed magnetic shieldings differ by ∼13 ppm, this is within error of the experimental result across the three compounds. The spectrum of the MCS CsGeBr3 sample shows a reduced signal-to-noise ratio, consistent with disorder and defects induced by mechanochemical shear forces, reducing nuclear spin–spin relaxation and leading to rapid decay of the NMR signal. Lastly, a small amount (5%) of residual GeBr4,74 present in (and an oxidation product of) the starting material, was also detected.
 |
| | Fig. 4 Non-spinning 73Ge NMR spectra (experimental in black, fit in blue) at 18.8 T for (a) SS and (b) MCS, and at 21.1 T for (c) HT CsGeBr3. The asterisk, *, marks a GeBr4 impurity. | |
Table 2 Experimental and DFT-computed 73Ge NMR parameters for CsGeBr3 were prepared via SS, MCS, and HT routes
| CsGeBr3 |
CQ (MHz) |
η |
δiso (expt)/σiso (calc) |
Ωa (ppm) |
κ |
| Expt |
Calc |
Expt |
Calc |
Expt |
Calc |
Expt |
Calc |
Expt |
Calc |
| CSA was not determined (n.d.). |
| SS |
18.2(1) |
22.30 |
0.01(1) |
0.00 |
40(8) |
1402.24 |
n.d. |
29.61 |
n.d. |
0.00 |
| MCS |
18.1(1) |
23.10 |
0.02(1) |
0.00 |
35(10) |
1389.70 |
n.d. |
31.78 |
n.d. |
0.00 |
| HT |
18.3(1) |
22.67 |
0.02(1) |
0.00 |
30(12) |
1398.57 |
n.d. |
34.46 |
n.d. |
0.00 |
In contrast to the 73Ge NMR spectra for CsGeBr3, the chemical shifts in the 119Sn NMR (8.59% abundance, I = 1/2, γ = −10.0317 × 107 rad T−1 s−1) spectra for CsSnBr3 showed significant variation, spanning over 1000 ppm depending on the synthetic method (Fig. 5). Peaks occur at −347 ppm for SS and −265 ppm for MCS samples, but at a higher frequency of 670 ppm for the HT sample. Their linewidths increase in the order of 19 kHz for SS, 39 kHz for MCS, and 57 kHz for HT samples, similar to previous reports indicating sensitivity to the synthetic method.62,65,75 The line shapes are symmetric for the MCS and HT samples, but show tailing toward higher frequency for the SS sample, which matches an earlier report in which the authors attribute this shoulder to gradients in free-carrier concentration across solution-grown microcrystals.75 To ensure no hidden resonances are present, the corresponding 119Sn MAS NMR spectrum for SS CsSnBr3 is shown in Fig. S25, revealing no other degradation or impurity-related species.
 |
| | Fig. 5 Non-spinning 119Sn NMR spectra (11.7 T) for SS, MCS, and HT-prepared CsSnBr3. | |
Previous reports for HT-synthesized CsSnBr3 also showed that the 119Sn NMR chemical shift appears at a higher frequency than SS and MCS samples, but not to the same extent as described here; the value depends strongly on the synthesis temperature and duration (e.g., from −289 to −179 ppm for samples prepared by similar methods).62,65,75 The origin of this chemical shift dependence is unclear but it may arise from a combination of factors, including changes in the local Sn environment (including the expression of a stereochemically active lone pair), defect concentration, and sample degradation.23,62,65,75 The significant difference in chemical shift between the HT and SS or MCS samples is reminiscent of a Knight shift or paramagnetic interactions, which would not typically be expected for a diamagnetic sample such as CsSnBr3. However, light-induced paramagnetic defects of Pb3+ and Pb0 have recently been proposed to affect the NMR spectra of related lead halide perovskites.76,77 Similarly, paramagnetic Sn3+ centres have been observed in SrSnO3,78 as well as metallic Sn in degraded MASnI3,23 and most recently, the observation of a carrier-dependent Knight shift contribution to 119Sn chemical shifts for CsSnBr3.75 To investigate the hypothesis that paramagnetic species could be responsible for the large chemical shift difference in HT CsSnBr3, its EPR spectrum was collected (Fig. S27). A signal was detected at an isotropic g-value of 2.003 ± 0.001, providing evidence of a paramagnetic contribution. Unfortunately, the specific Sn speciation present or why this effect is so pronounced only in the HT sample remain unclear at this time.
81Br NQR of CsGeBr3 and CsSnBr3
There has been renewed interest in applying NQR spectroscopy as a powerful tool for studying quadrupolar nuclei in various materials, including perovskites.58,79–88 Through the quadrupolar interaction mediated by the electric-field gradient (EFG) at the nucleus, NQR spectroscopy offers high sensitivity for probing local chemical environments and discerning subtle changes in site symmetry and disorder. The Br sites within the CsGeBr3 and CsSnBr3 samples were examined by their 81Br (49.31% abundance, I = 3/2, γ = 7.2498 × 107 rad T−1 s−1, Q = 26.15 fm2) NQR spectra (Fig. 6). The SS samples exhibit much narrower linewidths than the MCS and HT samples, consistent with their higher degree of crystallinity and larger crystallites (Fig. 2). In contrast, the MCS samples are known to contain smaller crystallites with more defects60,62,89,90 leading to wider EFG distributions and shorter nuclear spin–spin relaxation times, which cause spectral broadening. The spectra were fitted to extract NQR parameters (Fig. S28), which were compared with DFT computed values (Table 3).
 |
| | Fig. 6 81Br NQR spectra for (a) CsGeBr3 and (b) CsSnBr3. | |
Table 3 Experimental and DFT computed 81Br NMR and NQR parameters for CsGeBr3 and CsSnBr3 prepared via SS, MCS, and HT routes
| Sample |
NQR |
NMR |
| |νQ| (MHz) |
FWHM (kHz) |
CQ (MHz) |
η |
| Expt |
Calc |
Expt (±0.2) |
Expta |
Calc |
Expt |
Calc |
| Sign of CQ could not be determined experimentally. |
| CsGeBr3 |
| SS |
81.873 |
91.30 |
11.4 |
163.746(1) |
182.60 |
0.000(5) |
0.00 |
| MCS |
81.884 |
90.70 |
180.6 |
163.775(10) |
181.40 |
0.000(10) |
0.01 |
| HT |
81.879 |
90.85 |
209.5 |
163.764(8) |
181.70 |
0.000(10) |
0.01 |
| CsSnBr3 |
| SS |
62.957 |
73.85 |
19.2 |
125.933(2) |
147.70 |
0.000(8) |
0.00 |
| MCS |
63.025 |
73.85 |
225.4 |
126.057(10) |
147.70 |
0.000(20) |
0.00 |
| HT |
63.110 |
73.85 |
156.9 |
126.225(10) |
147.70 |
0.000(15) |
0.00 |
For both compounds, the SS samples always produce the lowest NQR frequency, νQ, consistent with high crystallinity. For CsGeBr3, the quadrupole coupling constant, CQ, does not depend on the synthetic method. For CsSnBr3, the values vary considerably with the synthetic method, although the νQ values fall within typical ranges from the literature.91 The larger CQ value for the HT method further supports a more strained EFG, which may be induced from a larger lone-pair effect on Sn, while the overall paramagnetic species reduces the S/N of the spectrum due to fast relaxation. Comparing with DFT, similar to what is observed for 73Ge, there is a systematic overestimation of the CQ values for each input structure, while no significant change or trend can be observed from the 81Br NMR parameters computed for either CsGeBr3 or CsSnBr3. Still, a priori estimation of the νQ values from DFT assist to define a range for experimental acquisition of the desired signal. Lastly, in conjunction with the discussion above about the varied 119Sn NMR spectra of CsSnBr3, synthetic treatments have been proposed to affect Br dynamics in tin halide perovskites,62,92 which can be significant enough to result in ionic conductivity at room temperature.93
MCS-synthesized solid solution CsSnxGe1−xBr3
The XRD data for MCS and HT CsSn0.5Ge0.5Br3 samples can be refined to both trigonal and cubic models, while exhibiting homogeneous B-site elemental distribution through EDX with broad 133Cs NMR signals spanning the trigonal CsGeBr3 and cubic CsSnBr3 chemical shift ranges. These results demonstrate the ambiguity that can remain when only examining materials at either the local or extended length scales. The observation that SS CsSn0.5Ge0.5Br3 is a heterogeneous mixture of Sn- and Ge-rich compositions of roughly CsSn0.2Ge0.8Br3 and CsSn0.8Ge0.2Br3 from these same techniques further demonstrates that in all cases, there can be gradients in elemental distributions throughout a bulk sample. To further study the behaviour of B-site mixing in CsSnxGe1−xBr3, a series of samples of varying composition were synthesized by MCS.
Additional members of the CsSnxGe1−xBr3 series were prepared by MCS routes with nominal compositions at x = 0, 0.10, 0.25, 0.50, 0.75, 0.90, 1. Based on EDX of the resulting samples, the obtained phases had actual compositions of x = 0, 0.14, 0.28, 0.54, 0.66, 0.91, and 1 (Table S6 and Fig. S13–S19). These samples were then examined by diffuse reflectance spectroscopy, Raman spectroscopy, 133Cs and 119Sn NMR spectroscopy, and powder XRD.
The diffuse reflectance spectra were converted to Tauc plots with the assumption of direct band gaps (Fig. 7a and S8). The band gap decreases gradually from 2.5 to 1.8 eV with greater Sn substitution on proceeding from CsGeBr3 to CsSnBr3. The Raman spectra show major features corresponding to phonon scattering modes at 140 [E4TO], 162 [A31TO], and 208 cm−1 [A31LO] for CsGeBr3, as assigned by Huang et al.,94 and at 114 [T31u(TO)] and 184 cm−1 [T31u(LO)] for CsSnBr3 (Fig. 7b).95 Greater Sn substitution generally shifts the Raman peaks to lower wavenumber.
 |
| | Fig. 7 (a) Diffuse reflectance spectra converted to Tauc plots and (b) Raman spectra for CsSnxGe1−xBr3. | |
As before, the 133Cs NMR spectra show a single resonance with δiso of 48 ppm for trigonal CsGeBr3 and 60 ppm for cubic CsSnBr3 (Fig. 8a and Table 4). As Sn substitutes for Ge in CsGeBr3, the peak gradually shifts to lower frequency until x = 0.54, at which point the signal is maximally broadened to encompass the high frequency region characteristic of the Pm
m CsSnBr3. At higher Sn concentrations, only the high frequency peak centred at 60 ppm remains; it does not shift but only becomes gradually narrower. 133Cs T1 relaxation measurements were performed for the series (Fig. S5), which begin at a maximum of 112 s for CsGeBr3 and gradually shorten on proceeding to CsSnBr3 (T1 = 24 s). 119Sn relaxation has been shown to be sensitive to Br− dynamics in CsSnBr3 and MASnBr3.62,92 While MCS induces defects and generates nano/microcrystalline powders, which can decrease spin–lattice relaxation, the 133Cs T1 values are also influenced by the crystal structure and elemental composition. Specifically, the Ge-rich phases have longer relaxation times, suggesting that the Br− rearrangement contributes to T1 shortening when Sn is introduced into the structure. Thus, the interplay of elemental disorder, defect concentration, halogen rearrangement (if present) and structure all impact the spin–lattice relaxation and are difficult to disentangle in these solid-solutions.
 |
| | Fig. 8 (a) 133Cs NMR spectra and (b) powder XRD patterns for MCS CsSnxGe1−xBr3 samples. Trigonal CsGeBr3 shows a slight distortion (top) relative to cubic CsSnBr3 (bottom). | |
Table 4 Cell parameters and 133Cs NMR data for MCS-prepared CsSnxGe1−xBr3.a Compositions as measured via EDX are used to constrain Rietveld refinements for analysis
| Sample |
a (Å) |
α (°) |
δiso (ppm) ± 1 |
T1 (s) |
FWHM (Hz) |
Band gap (eV) |
| Estimated errors are 0.0002 Å for a, 0.02° for α (except for 90°, which is exact), <0.5 s for T1, ±5–30 Hz for FWHM, and ±0.05 eV for band gap. The cell parameters for the trigonal structural models in R3m correspond to a primitive rhombohedral cell to facilitate comparison to the cubic model. |
| CsGeBr3 (R3m) |
5.6505 |
88.84 |
48 |
112 |
240 |
2.5 |
| CsSn0.14Ge0.86Br3 (R3m) |
5.6542 |
89.21 |
47 |
92 |
470 |
2.4 |
| CsSn0.28Ge0.72Br3 (R3m) |
5.6662 |
89.37 |
46 |
70 |
590 |
2.3 |
| CsSn0.54Ge0.46Br3 (R3m) |
5.6624 |
89.53 |
47 |
31 |
1450 |
2.0 |
CsSn0.54Ge0.46Br3 (Pm m) |
5.7495 |
90 |
57 |
|
|
|
CsSn0.66Ge0.34Br3 (Pm m) |
5.7744 |
90 |
60 |
32 |
1180 |
1.9 |
CsSn0.91Ge0.09Br3 (Pm m) |
5.7960 |
90 |
61 |
22 |
640 |
1.8 |
CsSnBr3 (Pm m) |
5.8039 |
90 |
60 |
24 |
235 |
1.8 |
The powder XRD patterns show that the splitting characteristic (e.g., diffraction peaks near 22° and 27° in 2θ) of the trigonal structure of CsGeBr3 is no longer apparent even at x = 0.14 (Fig. 8b). This splitting could well be obscured because the diffraction peaks are broadened as a result of the ball-milling processes, which typically impart significant defects and strain. Based on the NMR data, the samples were assumed to adopt the trigonal structure for x = 0–0.28, both trigonal and cubic structures at x = 0.54, and cubic structures beyond this point. For the Ge-rich samples, the cell angle α based on a primitive rhombohedral cell is very close to 90° (Table 4). For the Sn-rich samples with cubic structures, the cell length a is gradually lengthened on proceeding from the midpoint of the solid solution to the end member CsSnBr3.
The tetrel site in CsSnxGe1−xBr3 was probed by 119Sn NMR spectroscopy. In contrast to the discussions above, here it is sensible to start with the end member CsSnBr3 and examine the trends as Ge substitutes for Sn. In general, the NMR spectra consist of a broad, symmetric resonance that shifts slightly to lower frequency and exhibits a lower signal-to-noise ratio due to the reduced amount of Sn with greater Ge substitution (Fig. 9). The only perceptible change occurs in CsSn0.91Ge0.09Br3, which shows a CSA-dominated line shape arising from interactions with the rare Ge-centred octahedron interrupting the network of Sn-centred octahedra. The presence of CSA in CsSn0.91Ge0.09Br3 was confirmed by the complete disappearance of the CSA broadened line shape when acquired under MAS NMR (Fig. S26). By virtue of the neighbouring Ge-centred octahedron, there is a deviation from axial symmetry around the Sn atom. If this model is accepted, the simulated CSA line shape has a span of Ω = 410 ± 10 ppm and a skew κ of −0.68 ± 0.03. No attempts were made to obtain 73Ge NMR spectra due to the sensitivity associated with a large second-order quadrupolar line shape and the low germanium concentration resulting from Sn substitution.
 |
| | Fig. 9 Non-spinning 119Sn NMR spectra for CsSnxGe1−xBr3 (left). Model for local environment of a Sn-centred octahedron with connectivity to symmetry-breaking Ge-centred octahedron in CsSn0.91Ge0.09Br3 (right). | |
Trends in band gap, relaxation times, and structure
The results obtained up to this stage are now combined to identify general trends in how various properties of CsSnxGe1−xBr3 depend on Sn content and synthetic method (Fig. 10).
 |
| | Fig. 10 Trends in (a) band gaps, (b) 133Cs relaxation times, and (c) cell parameters as a function of Sn content in CsSnxGe1−xBr3 samples prepared by SS, MCS, and HT routes. | |
The band gaps appear to lie within two groups, with larger gaps for the Ge-rich trigonal phases and smaller ones for the Sn-rich cubic phases (Fig. 10a). Within each group, the band gap decreases roughly linearly, as indicated by fits to linear equations for the MCS samples. The band gap is tuneable within these groups. The choice of synthetic method introduces variations in the band gap; for a given nominal composition, SS samples consistently exhibit smaller gaps by about 0.1 eV.
The 133Cs spin–lattice relaxation times shorten considerably on proceeding from CsGeBr3 to CsSnBr3 (Fig. 10b), consistent with previous proposals that Br rearrangements are much more pronounced in Sn-containing perovskites, including the end member CsSnBr3.62 The relaxation times are highly dependent on the synthetic method. The relaxation times are extremely long for the SS samples, implying better crystallinity, whereas they are always the shortest for the MCS samples, which consist of smaller, poorly formed particles with presumably greater defect concentrations.
Substituting Ge with larger Sn atoms is expected to expand the unit cell, but the cell parameters also appear to fall within two groups (Fig. 10c). Based on the trends in the cell length a and the cell angle α, the discontinuity midway suggests a miscibility gap (estimated to be 0.4 < x < 0.6) between the trigonal structure for Ge-rich samples and the cubic structure for Sn-rich samples. As the Sn content increases, the cell angle α mainly increases within the trigonal structure whereas the cell length a increases within the cubic structure. Similar to the trends in 133Cs NMR relaxation times, the SS-prepared samples tend to be outliers, giving smaller unit cells than the HT and MCS samples.
Summarizing the diffraction, NMR, and microscopy results, the solvent synthesis approach is the most effective for producing highly crystalline solids, as it facilitates nucleation and allows large crystallites with well-defined morphologies to form. In contrast, the high energy shear forces from mechanochemical ball milling produce coarser materials with less uniform particles and a larger degree of structural variations of the local- and medium-range polyhedra. Likewise, MCS leads to crystal defects within the structure. HT samples exist in the intermediate regime between SS and MCS, with less local disorder compared to MCS samples, but with the added complication of the formation of a paramagnetic species in the pure Sn phase. The subtle changes in local structure, crystallinity, defects and paramagnetic species clearly influence the optical properties of these materials. These influences may have even greater consequence concerning the intrinsic ferroelectric properties of CsGeBr3 (governed by the degree of Ge off-centring in [GeBr6]4− octahedra), or the metallic/ionic conductivity reported for CsSnBr3, and how the presence of Sn(III)/Sn(0) centres, or the Ge/Sn2+ active lone pair may influence these properties.
Conclusions
This study provides a comprehensive overview of the crucial aspects of material design for the CsSnxGe1−xBr3 system. By combining diffraction methods and localized probing techniques, notably NMR and NQR spectroscopy, it has been determined that the optical characteristics of these lead-free perovskites are significantly influenced by the interplay between their composition and synthetic methodology. Understanding the structure and the effects of differing processing conditions on a material is crucial for rational material design, with structure–property relationships governing all aspects of applications-guided material synthesis. The structural characterization reveals a composition-dependent phase transition, with a miscibility gap occurring near the 1
:
1 composition. The series transitions from a trigonal Ge-rich phase with distorted octahedra to a cubic Sn-rich phase, forming two distinct groups. Each group exhibits adjustable optical band gaps following a linear dependence on x in each region rather than changing continuously. Solvent synthesis produces highly crystalline particles with low defect densities as shown by narrow NMR linewidths and long nuclear spin–lattice relaxation times but suffers from phase segregation in the Sn–Ge mixed case. In contrast, mechanochemical and high-temperature approaches improve macroscopic mixing of B-site cations but introduce significant lattice strain and more defects. This is especially evident in the high-temperature sample, where EPR spectroscopy reveals paramagnetic defects that may cause the substantial 119Sn chemical shift changes observed. Further investigation of this complex compositional space with focus on applications-based performance and stability tests is essential since material homogeneity, structure, and optical properties vary with preparation method and composition. Characterization across multiple length scales is an essential component for these materials, particularly as site disorder and ion mixing complicate analysis using traditional methods.
Conflicts of interest
There are no conflicts to declare.
Data availability
The data supporting this article are provided in the supplementary information (SI). Supplementary information: X-ray diffraction, solid-state NMR spectroscopy, diffuse reflectance, electron microscopy and energy dispersive X-ray spectroscopy, NQR spectroscopy, EPR spectroscopy, DFT calculations. Further experimental details. See DOI: https://doi.org/10.1039/d6qi00612d.
Acknowledgements
The Natural Sciences and Engineering Research Council (NSERC) of Canada, the ATUMS training program, the CREATE program, the University of Alberta Faculties of Science and Graduate Studies, the Alberta Innovates Strategic Projects Program, and the Canada Research Chairs program are acknowledged for their generous research support. The Chemistry Centre Magnetic Resonance (C2MR) Facility within the College of Natural and Applied Sciences is supported by the Canada Foundation for Innovation (CFI), the Government of Alberta and the Faculty of Science (University of Alberta). R. W. H. acknowledges support from NSERC (CGSD3), Alberta Innovates (AIGSS), and the Government of Alberta (AGES). D. S. and C. N. acknowledge support from Alberta Innovates Graduate Student Scholarship. Access to the 21.1 T NMR spectrometer was provided by the National Ultrahigh-Field NMR Facility for Solids (Ottawa, ON), a national research facility funded by a consortium of Canadian universities and managed by the National Research Council Canada. The authors thank Dr Victor V. Terskikh for assistance with the 900 MHz experiments (National Ultrahigh-Field NMR Facility for Solids).
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Footnotes |
| † Current address: Technical University of Munich, TUM School of Natural Sciences, Chemistry Department, Lichtenbergstraße 4, 85748 Garching bei München, Germany. |
| ‡ Current address: Université Grenoble Alpes, CEA, IRIG, MEM, Grenoble, 38000 France. |
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