Open Access Article
Andrii Pushaka,
Oleksandr Pidhornyia,
Yaroslav Chornodolskyya,
Taras Malyia,
Taras Demkiv
*a,
Oleh Antonyaka,
Volodymyr Stakhuraa,
Volodymyr Salapak
b,
Roman Gamernyka,
Oleh Bovgyraa,
Anatoliy Zelinskiy
a,
Yevheniia Smortsovac,
Aleksei Kotlovc and
Anatoliy Voloshinovskiia
aIvan Franko National University of Lviv, 1 Universytetska Str., 79000, Lviv, Ukraine. E-mail: taras.demkiv@lnu.edu.ua
bUkrainian National Forestry University, 103 Gen. Chuprynky St., 79057, Lviv, Ukraine
cDeutsches Elektronen-Synchrotron DESY, Notkestr. 85, 22607, Hamburg, Germany
First published on 5th March 2026
Single crystals of pristine and Sr2+-activated CsPbCl3 were grown using the vertical Stockbarger technique, and their luminescence properties were investigated. Under excitation with synchrotron-radiation photons of 7.75 eV, which substantially exceeds the band gap energy, the pristine crystals exhibit a pronounced excitonic emission band with a maximum at ∼417 nm, whereas Sr2+-activated crystals reveal the emergence of additional exciton-like bands in the near edge region, accompanied by a tendency of the edge emission to shift toward higher energies. The activated crystals also demonstrate a pronounced enhancement of luminescence intensity, reaching nearly a tenfold increase for CsPbCl3:Sr (1 mol%). The additional exciton-like emission band Sr2+-activated crystals may originate from excitons localized at defect-related sites. The average decay time constants of the excitonic emission bands in both the pristine and the activated crystals are approximately 500 ps at 10 K and 60 ps at 77 K. The temperature evolution of luminescence intensity is interpreted in terms of electron escape beyond the Onsager sphere, whose radius decreases with increasing temperature, whereas the temperature-induced changes in the decay time constants are attributed to thermally assisted exciton dissociation. The pronounced enhancement of near band edge luminescence intensity in Sr2+-activated CsPbCl3 crystals highlights their potential for application as fast scintillators.
Despite repeated attempts to evaluate the scintillation efficiency of lead halide single crystals,9 the scintillation yield of these materials remains under investigation and refinement.10 Metal cation activation offers a promising route to improve the scintillation performance of perovskite single crystals, as it has been shown to effectively enhance the photoluminescence quantum yield in perovskite nanocrystals. A representative example was reported in ref. 8 where CsPbCl3 single crystals activated with 4 mol% CdCl2 exhibited more than an order of magnitude increase in near edge luminescence intensity, together with a decay constant of ∼0.4 ns. The enhancement factor in CsPbCl3:Cd single crystals is, however, smaller than in analogous nanocrystals, where the luminescence intensity increases by nearly two orders of magnitude. This difference highlights the dominant role of surface passivation in nanocrystals, whereas in single crystals the surface contribution is not critical for luminescence quenching. Instead, the improvement in single crystals is primarily linked to the ordering of the perovskite lattice, which contains numerous anionic and cationic defects acting as exciton traps. Furthermore, single crystals enable direct analysis of the impact of activation on exciton dynamics, unlike nanocrystals, where excitonic emission arises from the superposition of bands originating from an ensemble of different-sized particles. The size distribution of nanocrystals, together with varying manifestations of the quantum confinement effect, results in a structureless luminescence band with a full width at half maximum broader than that of the excitonic band observed in single crystals.
In this study, we aim to elucidate the influence of Sr2+ doping on the near edge luminescence efficiency of CsPbCl3 single crystals, by comparing it with the reported results for CsPbCl3:Cd.8 Unlike Cd2+ activation, where the 4d states contribute to the conduction band, Sr2+ ions introduce not only 3d states but also 5s states into the conduction band. In the case of hybridization with the Pb 6p states, this may lead to a widening of the perovskite band gap and an increased probability of Cl− 3p → Sr2+ 5s, 3d transitions. Another important distinction between cadmium and strontium is associated with their different ionic radii: 1.09 Å for Cd2+ and 1.32 Å for Sr2+ in octahedral coordination, compared to 1.33 Å for Pb2+. Since the ionic radius of Sr2+ is close to that of Pb2+, it is reasonable to assume that its incorporation into the matrix will lead to the formation of fewer luminescence-quenching defects.
To clarify the scintillation mechanisms, we investigated the luminescence properties of pristine and Sr2+-activated CsPbCl3 single crystals under band-to-band excitation by synchrotron radiation quanta with an energy of hν = 7.75 eV (λ = 160 nm). This excitation energy significantly exceeds the band gap of the crystal (Eg = 2.97 eV), thereby providing conditions close to those realized in scintillation processes.
Luminescence measurements under synchrotron excitation were performed at the PETRA III P66 beamline of DESY.11 Luminescence spectra were recorded using a Kymera 328i spectrograph with a spectral slit width of 2 Å and detected by a Newton 920 CCD camera. The excitation radiation was selected by a McPherson primary 2 m normal-incidence monochromator with a spectral slit width of 4 Å in a 15° mounting, covering the UV and VUV spectral range from 3.7 eV to 40 eV.
Time-resolved luminescence measurements were carried out using the time-correlated single-photon counting technique, with the luminescence intensity being recorded with a Hamamatsu R3809U-50 MCP-PMT detector. The decay time constant of the synchrotron excitation pulse, taking into account the time response of the photomultiplier, was 50 ps.
Temperature-dependent luminescence measurements in the range of 10–300 K were performed using a helium-flow cryostat. Measurements of the luminescence properties were performed from freshly cleaved crystal surfaces.
Computational results show that the formation energy for a chlorine vacancy is 2.79 eV for pristine CsPbCl3 and increases to 5.46–6.68 eV in Sr-doped CsPbCl3, depending on the relative position of the chlorine vacancy to the Sr dopant (see the SI, Chapter 5: Influence of strontium doping on the formation energy of chlorine vacancies). A substantial increase in formation energy of a chlorine vacancy indicates that isovalent Sr substitution stabilizes the lattice and suppresses the formation of anion vacancies. Therefore, Sr2+ doping contributes to a reduced concentration of chlorine vacancies, thereby stabilizing the lattice and decreasing the number of exciton-trapping defects.
The luminescence spectra of pristine and Sr2+-doped CsPbCl3 samples, normalized to their respective intensities, are shown in Fig. 2. Normalized spectra allow for a clearer observation of spectral structure changes as a function of dopant concentration. The luminescence of the pristine CsPbCl3 sample (Fig. 2, curve 1) exhibits a narrow emission band at 416.9 nm, which is commonly attributed to free exciton emission.8,14,15 In addition, as shown in Fig. 3a and Table 1, based on the decomposition of the luminescence band contour into individual components, several narrow emission bands with a linewidth of approximately 10 meV are observed. These bands can be interpreted as exciton-like luminescence associated with excitons localized on crystal lattice defects. Similar narrow exciton-like emission has also been reported for pure CsPbCl314 and CsPbCl3–Cd crystals.8
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| Fig. 3 Decomposition of the luminescence band of the pure CsPbCl3 crystal (a) and 1 mol% SrCl2 doped CsPbCl3 crystal (b) at a temperature of 10 K. | ||
| Peak number | Emax, eV | ΔE, meV | Emax, eV | ΔE, meV |
|---|---|---|---|---|
| CsPbCl3 | CsPbCl3–SrCl2(1 mol%) | |||
| 1 | 2.974 | 4.01 | 3.021 | 13.1 |
| 2 | 2.972 | 7.60 | 2.997 | 17.9 |
| 3 | 2.963 | 6.84 | 2.978 | 11.8 |
| 4 | 2.954 | 11.20 | 2.973 | 10.8 |
| 5 | 2.944 | 10.20 | 2.961 | 14. 9 |
| 6 | 2.934 | 12.20 | 2.945 | 19.0 |
| 7 | 2.917 | 8.90 | 2.923 | 36.3 |
The addition of 0.5 mol% SrCl2 to CsPbCl3 (Fig. 2, curve 2) results in a slight increase in the intensity of the excitonic emission at 416.9 nm and of the localized exciton at 425 nm. Striking changes in the luminescence spectra are observed for CsPbCl3:Sr2+ (1 mol%) crystals (Fig. 2, curve 3): (i) the emission band maximum shifts slightly toward higher energy, reaching 416.7 nm; (ii) the band broadens, which may result from the superposition of several narrow emission bands associated with localized excitons; (iii) the excitonic emission intensity at the maximum increases by a factor of six, and a new emission band appears at 410.6 nm, which may indicate a reconstruction of the band structure in CsPbCl3.
Increasing the Sr2+ concentration to 5 mol% (Fig. 2, curve 4) further shifts the edge of the near edge luminescence toward shorter wavelengths, reaching 405 nm, while the maximum luminescence intensity corresponds to the spectral region associated with localized exciton emission (λ > 417 nm).
As in the case of a pure crystal, the contour of the luminescence band of the activated crystal can be decomposed into separate narrow components (Fig. 3b and Table 1). At present, the identification of such bands in CsPbCl3 is generally limited to the terms free or localized excitons, without unambiguous attribution to specific defect types. Intrinsic lattice defects, such as chlorine, lead, or cesium vacancies, are not considered as exciton localization centers, since they represent deep charged states with energies of 0.15–0.7 eV and primarily act as carrier traps, resulting in quenching of excitonic luminescence.
The luminescence observed upon Sr activation of CsPbCl3 enables us to propose a defect model responsible for exciton localization. Incorporation of Sr2+ into the lattice results in the formation of an isovalent neutral defect, in which Sr2+ substitutes Pb2+ (Sr_Pb0). The formation of this defect gives rise to a local potential well where an exciton can be trapped. The number of quasi-stationary excitonic states (emission bands) is associated with different local configurations of the same isovalent defect (Sr occupying the Pb site), corresponding to a set of closely spaced potential minima. We attribute the observed bands to excitons weakly localized at the isovalent Sr_Pb0 defect, where Sr2+ substitutes Pb2+ without introducing deep electronic levels in the band gap. The Sr substitution locally distorts the PbCl6 octahedra and stabilizes several quasi-equilibrium lattice configurations. Each configuration supports a specific exciton–phonon coupled state characterized by a distinct localization depth.
Considering the nature of the defects responsible for the exciton-like luminescence in CsPbCl3:Sr, it can be assumed that additional exciton-like bands observed in pure CsPbCl3 crystals are related to excitons localized at uncontrolled extrinsic defects.
Theoretical calculations allow the high-energy shift of the absorption edge in CsPbCl3:Sr2+ crystals to be interpreted as a result of the mixing of Sr 5s- and 3d-states with the Pb p-states at the bottom of the conduction band.13 This mixing renders transitions from the Cl 3p valence states to the conduction band s- and d- states dipole-allowed, which may enhance the intensity of near edge luminescence. The evolution of the band structure parameters and density states upon Sr incorporation is presented in Fig. S2 and S3.
The overall impact of doping on the luminescent characteristics of the CsPbCl3:Sr crystal can be highlighted. The introduction of Sr2+ leads to a spectral shift of the near edge luminescence toward higher energies, and additional emission bands can be attributed to excitons localized at lattice defects. Considering the influence of dopants on the perovskite structure, in particular the reduction of anionic vacancies,12,13 as well as analogous effects observed in nanocrystals and in CsPbCl3:Cd,8 it can be concluded that Sr2+ doping improves the structural ordering of the perovskite lattice.
In CsPbCl3 crystals with 1 mol% Sr2+ (Fig. 1, curve 3), the integrated luminescence intensity increases by nearly one order of magnitude. This is a promising result for the use of CsPbCl3 crystals as scintillators. Theoretical estimates of the light yield of CsPbCl3 crystals reach 133
000 photons per MeV. Recent measurements10 report a light yield of 2200 photons per MeV under X-ray excitation at 40 keV. Taking these results into account, it can be expected that the light yield of doped crystals, particularly CsPbCl3:Cd8 and CsPbCl3:Sr, may reach 22
000 photons per MeV, highlighting the potential of doped crystals as fast scintillators at low temperatures.
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| Crystal | Maxima of band (nm) | A1 | τ1 (ps) | A2 | τ2 (ps) | τav (ps) |
|---|---|---|---|---|---|---|
| CsPbCl3 | 416.9 | 1896 | 191 | 146 | 1147 | 493 |
| 420.7 | 1688 | 183 | 145 | 1290 | 601 | |
| CsPbCl3:Sr (0.5 mol%) | 417 | 1156 | 534 | 534 | ||
| 424 | 1086 | 593 | 593 | |||
| CsPbCl3:Sr (1 mol %) | 416.5 | 1877 | 204 | 162 | 1060 | 469 |
| 410.6 | 1886 | 161 | 41 | 1931 | 527 | |
| CsPbCl3:Sr (5 mol %) | 419.3 | 1884 | 193 | 218 | 887 | 434 |
| 409 | 1941 | 159 | 31 | 1820 | 416 |
In CsPbCl3:Sr (0.5 mol%), the luminescence pulse width increases significantly to 1 ns (Fig. 4, curve 2) compared to 0.2 ns for pristine CsPbCl3 (Fig. 4, curve 1), while the decay time constant remains nearly unchanged at τ1 = 534 ps, similar to that of the pristine crystal (τav = 493 ps). The observed broadening of the pulse for 0.5 mol% Sr2+ can be attributed to the formation of shallow traps. The processes involving multiple capture and release events from these shallow traps may account for the pulse broadening. Further increase in Sr2+ concentration (1 mol%, 5 mol%) leads to a restoration of the scintillation pulse width, which may be associated with the disappearance of shallow traps. At the same time, the scintillation pulse exhibits a relatively long decay component that contributes to the background signal at longer times. The increase in the background level can be associated with the presence of deeper traps, whose slow carrier release gives rise to a long-lived tail in the decay curves. The average decay time values for CsPbCl3:Sr at 1 mol% and 5 mol% remain close to that of pristine CsPbCl3, approximately 500 ps.
As emphasized, the near-edge luminescence comprises a series of narrow exciton-like bands, with one dominant band that can be tentatively assigned to free exciton emission. Comparing the decay time constants of the excitonic band and the exciton-like luminescence can provide additional insight into their origin. The fast decay components, τ1, of the pristine CsPbCl3 crystal for the 416.9 nm exciton band and the longest-wavelength band at 420.7 nm, with values of τ1 = 191 ps and τ1 = 183 ps, respectively (Fig. 5a and Table 2), may indicate a similar nature of these luminescence bands. For CsPbCl3:Sr (1 mol%), the decay curves of the most intense band at 416.5 nm and the highest-energy band at 410.6 nm (Fig. 5c) reveal τ1 = 204 ps and τ1 = 161 ps, respectively (Table 2). This difference in decay time constants may suggest a slightly different origin of these bands. A similar distinction is observed for the bands at 419.3 nm and 409 nm (193 ps and 159 ps, respectively) for 5 mol% Sr2+ (Fig. 5d, Table 2).
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| Fig. 6 Luminescence spectra of the pristine CsPbCl3 single crystal for the temperature ranges 10–60 K (a) and 60–150 K (b). | ||
For the pristine sample, the luminescence quenching correlates with a decrease in the excitonic luminescence intensity (Fig. 6). In the Sr2+-doped CsPbCl3 (1 mol%) sample (Fig. 7), luminescence quenching occurs differently across various spectral regions. Upon increasing the temperature, the bands in the short-wavelength region of the spectrum exhibit a slower rate of luminescence quenching (Fig. 7b and Fig. S4).
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| Fig. 7 Luminescence spectra of the CsPbCl3:Sr crystal (1 mol%) for the temperature ranges 10–60 K (a) and 60–150 K (b). | ||
The temperature dependences of the luminescence intensity for the CsPbCl3 and CsPbCl3:Sr (1 mol%) samples are shown in Fig. 8. The quenching of the integrated luminescence is approximated using the Mott formula with two activation barriers,
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The obtained activation energies for luminescence quenching do not correspond to the exciton binding energy in CsPbCl3. Based on the positions of the excitonic absorption bands, the exciton binding energy is estimated to be 64 meV.16 The difference between the activation energies derived from luminescence quenching and the exciton binding energy can be explained by analyzing the relationship between the electron thermalization length and the Onsager radius (ROns).
Under high-energy band-to-band excitation at 160 nm (7.75 eV), a geminate electron–hole pair is generated with the electron having a kinetic energy of 4.7 eV in the conduction band. The electron loses its energy through scattering on electrons and lattice phonons. The average electron thermalization length 〈r2〉1/2 during scattering on phonons can reach tens to hundreds of nanometers.17–19
To estimate the efficiency of recombination of the geminate pairs, the electron thermalization length 〈r2〉1/2 should be compared with the Onsager radius. If the thermalization length exceeds the Onsager radius, there is a certain probability that charge carriers will be trapped at defects, which leads to exciton luminescence quenching. The Onsager radius is defined as the distance at which the magnitude of the Coulomb interaction between the electron and the hole approximately equals the thermal energy kBT. In CsPbCl3, according to the formula
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When the thermalization length exceeds the Onsager radius, trapping processes become dominant and determine the course of luminescence quenching. This means that at elevated temperatures, already around 45 K, where the electron thermalization length (〈r2〉1/2 ≈ 100 nm) is comparable to the Onsager radius (ROns = 100 nm), the contribution to exciton luminescence quenching is governed by recombination of stochastic charge carriers at non-radiative defects. Based on the above, it can be assumed that for pristine CsPbCl3, one of the quenching mechanisms of the integrated exciton luminescence intensity is the escape of electrons beyond the Onsager sphere, with an activation energy of 39 meV, which is lower than the exciton binding energy of 64 meV. Considering that the Onsager radius decreases in the presence of activator dopants,17 it can be expected that luminescence quenching via electron trapping at defects will occur at lower activation barriers. Accordingly, in CsPbCl3:Sr (1 mol%) crystals, the activation energy for luminescence quenching is lower and equals 30 meV.
The difference between the activation barrier (14 meV) for the quenching of near edge luminescence and the exciton binding energy (39 meV) was observed in the CsPbBr3 crystal and was explained in terms of an increased probability for electron excitations to escape the Onsager sphere20 due to the reduction of the Onsager sphere size with increasing temperature.
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| Fig. 9 Luminescence decay curves of the 417 nm luminescence band of the CsPbCl3 single crystal at different temperatures under excitation with a light of hνexc = 7.75 eV (λexc = 160 nm). | ||
The temperature dependence of the decay time constants shown in Fig. 11 differs from the temperature dependence of the luminescence intensity presented in Fig. 8. While the luminescence intensity decreases with increasing temperature, the decay time constants remain nearly constant in the temperature range of 10–60 K. This behavior is observed for both the undoped and the doped CsPbCl3 crystals.
We assume that the luminescence quenching occurs via two mechanisms: (i) the escape of electron excitations from the Onsager sphere followed by recombination with defects, and (ii) the thermal dissociation of excitons. The first process does not affect the kinetic parameters, as the electron excitations are captured by defects before exciton formation. Therefore, only processes associated with the thermal dissociation of excitons contribute to the temperature dependence of the decay time constants. Accordingly, the activation energies Ea, obtained from the analysis of the temperature dependence of the decay time constants
![]() | (4) |
For the undoped CsPbCl3 crystal, the activation energy is (52 ± 4) meV, whereas for CsPbCl3:Sr (1 mol%), it is (55 ± 5) meV, which is slightly lower than the exciton binding energy (64 meV). Within the experimental uncertainty, the activation energy (i.e., the exciton binding energy) appears to be insensitive to the Sr concentration of 1 mol%.
The influence of Sr on the thermal activation energy has been analyzed in terms of changes in exciton binding energy, using the band structure of the crystals. According to quantum-mechanical calculations for 12.5% Sr doping, the band gap increases by 0.3 eV, and the band dispersion is altered, leading to a decrease in the effective mass of charge carriers and the reduced mass of excitons. The reduced exciton mass results in a lower exciton binding energy. Calculations indicate a trend toward reduced exciton binding energy upon Sr incorporation (see the SI, Chapter 3: Exciton binding energy). For 12.5% Sr, the exciton binding energy is 31 meV in Sr-doped CsPbCl3 compared to 69 meV for pristine CsPbCl3 (Table S2). Experimentally, this would manifest as a reduction in the thermal activation energy for exciton luminescence quenching. F 1% Sr, the thermal activation energy Ea = (52 ± 4) meV coincides with Ea = (55 ± 5) meV for the pristine crystal within experimental error. This result can be explained by the fact that at 1% Sr concentration, the electron energy band structure and, consequently, the band dispersion do not undergo significant changes, as the position of the main exciton peak in Sr-doped CsPbCl3 (416.7 nm) remains almost unchanged compared to that in the pristine crystal (416.9 nm).
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