Open Access Article
Ga-Eun Kima,
Minjin Kima,
Byung Joon Moonb,
Geol Moonc,
Tae-Wook Kim
d,
Sang-Wan Ryu
c and
Sang Hyun Lee
*a
aSchool of Chemical Engineering, Chonnam National University, 77 Yongbong-ro, Buk-gu, Gwangju, 61186, Republic of Korea. E-mail: leeshyun@jnu.ac.kr
bFunctional Composite Materials Research Center, Institute of Advanced Composite Materials, Korea Institute of Science and Technology, Jeollabuk-do 55324, Republic of Korea
cDepartment of Physics, Chonnam National University, 77 Yongbong-ro, Buk-gu, Gwangju, 61186, Republic of Korea
dDepartment of Flexible and Printable Electronics, LANL-JBNU Engineering Institute-Korea, Jeonbuk National University, 567 Baekje-daero, Deokjin-gu, Jeonju, 54896, Republic of Korea
First published on 10th April 2026
We systematically investigate the influence of morphology on exciton dynamics and bandgap behavior in all-inorganic CsPbBr3 nanostructures by comparing colloidal quantum dots (QDs) and chemical vapor deposition (CVD)-grown microplates. Despite their identical composition, the two forms exhibit markedly different optical characteristics due to variations in dimensionality, crystallinity, and surface/interface conditions. Steady-state and temperature-dependent photoluminescence (PL) spectroscopy, supported by structural analysis, reveals a quantum confinement-induced blueshift and shorter exciton lifetime in the QDs, whereas the microplates display sharper emission, longer carrier lifetimes, and enhanced coupling with lattice phonons. Notably, temperature-induced PL shifts are deconvoluted into thermal expansion and electron–phonon interaction components using a one-oscillator model, showing a stronger thermomechanical response in the microplates due to substrate-induced strain and larger volume. Interestingly, the exciton binding energy is higher in the microplates (46.3 meV) than in the QDs (33.9 meV), likely due to surface defects and dielectric screening effects in the ligand-capped QDs. These findings clarify the distinct role of morphology in governing exciton recombination, phonon coupling, and optical stability, offering new insights for the rational design of perovskite-based optoelectronic devices.
Notable features of the optical behavior of CsPbBr3 are its strong excitonic nature and its ability to strongly couple with phonons. At low temperatures, photoluminescence (PL) emission is dominated by bound and free excitons, with the optical characteristics being modulated by native point defects and intrinsic lattice disorder.9,10 Carrier–phonon interactions lead to phonon-assisted recombination processes and multiphonon relaxation, especially through Fröhlich-type coupling with longitudinal optical phonons.11,12 Temperature-dependent PL shifts observed in CsPbBr3 nanocrystals and films have been attributed to lattice thermal expansion, exciton–phonon coupling, and phase transitions.13–15 Despite the identical composition of CsPbBr3, its optical behavior strongly depends on morphology, which is closely linked to dimensionality and the synthesis route. Dimensional confinement, surface passivation, dielectric environment, and interfacial strain all vary with dimensionality and growth conditions.16–18 While CsPbBr3 QDs offer size-tunable emission and strong confinement effects, they also suffer from high surface recombination and altered exciton–phonon coupling due to ligand screening.19 By contrast, chemical vapor deposition (CVD)-grown CsPbBr3 has extended crystalline domains and coherent interfaces with the substrate, and hence provides a contrasting platform to investigate excitonic recombination and phonon interactions.20,21 Recently, Z. Su et al. reported lasing behavior with fast decay in well-faceted CsPbBr3 nanoplates grown by CVD.22 Furthermore, it has been demonstrated that the redshift of the bandgap can arise from reduced interfacial stress, while the enhanced carrier lifetime results from suppressed edge trapping and a lower density of surface trap states in vertically grown CsPbBr3 nanostructures compared with their horizontally grown counterparts.23 Despite these fundamental differences in the representative two growth conditions, a systematic and quantitative comparison of the optical characteristics of CsPbBr3 QDs and CVD-grown CsPbBr3 microstructures has not yet been reported.
In this work, we systematically investigated the optical properties of CsPbBr3 QDs and CVD-grown CsPbBr3 microplates by using steady-state and temperature-dependent PL spectroscopy. By analyzing key parameters such as emission peak energy, spectral linewidth, carrier lifetime, and phonon coupling strength, we establish clear correlations between morphology, dimensionality, and the temperature-dependent optical response. Our findings provide important insights into exciton dynamics and lattice interactions in halide perovskites and offer guidance for the rational design of perovskite structures in optoelectronic applications.
To determine the morphology and examine the interfaces of the CsPbBr3 microplates grown via CVD, we obtained a cross-sectional TEM image (Fig. 1(b)). The CsPbBr3 microplates formed a homogeneous layer with a thickness of approximately 100 nm and a width of a few micrometers on the c-Al2O3 substrate. The inset of Fig. 1(b) shows a top-view SEM image, in which the microplates appear densely packed with a continuous and planar surface morphology. The high-resolution TEM image of the interface in Fig. 1(c) further confirms the uniform growth of a CsPbBr3 microplate on the c-Al2O3 substrate. Lattice fringes across the interface were clearly resolved, and the growth direction of CsPbBr3 on (0001) Al2O3 is identified as [002], indicating a well-ordered and coherent interface (Fig. S1). Fig. 1(d) shows a low-magnification cross-sectional TEM image of a microplate, used for elemental analysis. The EDS elemental mapping in Fig. 1(e–g) shows that Cs, Pb, and Br were homogeneously distributed throughout the microplate, confirming that the CsPbBr3 phase has a uniform composition.
The crystallographic phase and structural quality of the synthesized CsPbBr3 structures were characterized using XRD, and the resulting diffraction patterns are shown in Fig. 2. The diffraction patterns (black and blue curves) of the CsPbBr3 QDs and microplates showed distinct, sharp, and well-defined peaks, indicating high crystallinity. These peaks match well with those of the reference pattern for cubic-phase CsPbBr3 (PDF# 54-0752, shown in red), confirming the formation of a perovskite structure without any detectable secondary phase.26 A significant difference in crystallite size is evident from the full width at half-maximum (FWHM) of the (100) diffraction peak, which is 0.84° for QDs, considerably greater than the value of 0.1° for the microplates. When the crystallite size decreases from bulk to nanoscale dimensions, the XRD peaks broaden, mainly due to the restricted number of reflection planes in the small crystallite size and stress/strain.27,28 From the Scherrer equation,29 the average size of the QDs was estimated to be approximately 11 nm, which was in good agreement with that determined from TEM analysis (Fig. 1(a)).
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| Fig. 2 XRD patterns of CsPbBr3 QDs and microplates along with the standard peaks of a cubic CsPbBr3 crystal (PDF No. 54-0752). | ||
XPS measurements were carried out to clarify the surface chemistry of the CsPbBr3 QDs and microplates. Quantitative analysis of the peak areas indicates that the Cs
:
Pb
:
Br ratios of the QDs and microplates are close to the nominal 1
:
1
:
3 stoichiometry, suggesting that the overall halide content is well preserved in both morphologies. High-resolution core-level spectra for Cs 3d, Pb 4f, and Br 3d are displayed in Fig. 3(a–c). The characteristic peaks appear at nearly identical binding energies for both the QDs and microplates: 738.5 eV and 724.6 eV for Cs 3d3/2 and Cs 3d5/2, 142.6 eV and 137.8 eV for Pb 4f5/2 and Pb 4f7/2, 69.2 eV and 68.3 eV for Br 3d5/2 and Br 3d3/2, respectively. This similarity indicates that there is no significant charge transfer from CsPbBr3 to the ligands or the c-Al2O3 substrate. On the other hand, in the N 1s spectrum of the QDs shown in Fig. 3(d), broad peaks related to –NH3+ and –NH2 belonging to OAm are observed at 401.1 eV and 399.2 eV, indicating the presence of ligands on the QD surface.30,31
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| Fig. 3 High-resolution XPS spectra of CsPbBr3 QDs (black) and microplates (blue) for (a) Cs 3d, (b) Pb 4f, (c) Br 3d, and (d) N 1s, respectively. | ||
The optical properties of the CsPbBr3 QDs and microplates were investigated using PL spectroscopy with 422 nm laser excitation, and the resulting PL spectra are shown in Fig. 4. The room-temperature PL spectra (Fig. 4(a)) show distinct emission peaks centered at approximately 2.44 and 2.34 eV for QDs and microplates, respectively. The emission peak of the microplates is close to the intrinsic bandgap of bulk CsPbBr3, while the blue-shifted peak observed for the QDs can be attributed to quantum confinement effects at the nanoscale.32,33 The FWHM of the PL peak for the QDs is 78 meV, comparable to values reported for CsPbBr3 QDs synthesized via the hot-injection method.9,34 By contrast, a smaller FWHM of 63 meV, together with sharp XRD peaks, is observed for the microplates, suggesting high crystalline uniformity and structural coherence. The higher emission sharpness of the microplates may also be attributed to reduced exciton–phonon coupling at the surface, resulting from their lower surface-to-volume ratio relative to the QDs.35 The PLQY of the QDs was found to be approximately 75%, which is consistent with the values reported in previous studies.36,37
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| Fig. 4 (a) PL spectra of CsPbBr3 QDs (black line) and microplates (blue line) excited with 422 nm laser irradiation at room temperature. TRPL spectra of (b) CsPbBr3 QDs and (c) CsPbBr3 microplates. | ||
In contrast, the PLQY of the microplates was determined to be about 31%. Despite the fact that microplates exhibit elevated optical properties with narrow bandwidths, the diminished quantum yield may be ascribed to the low quantum confinement effect in large volume, and substantial interaction with the substrate.
PL decay dynamics were analyzed by fitting the TRPL spectra with a biexponential decay model; the fitted curves are shown in Fig. 4(b) and (c), and the decay parameters are summarized in Table S1. This model considers both fast and slow recombination processes, and yields fast (τ1), slow (τ2), and average (τave) lifetimes. For the CsPbBr3 QDs, τ1, τ2, and τave were determined to be 4.55, 16.47, and 6.78 ns, respectively, whereas for the microplates, the corresponding values were 5.07, 12.38, and 8.11 ns, respectively. The fast decay component is typically associated with radiative recombination of free excitons or surface-related trap-assisted processes, while the slower component reflects carrier recombination through deeper trap states or delayed radiative pathways.38 The relatively small τave values for both QDs and microplates indicate the dominance of radiative recombination over nonradiative processes, suggesting that the samples possess high optical quality. The slightly longer average lifetime of the microplates may be attributed to their lower surface-to-volume ratio, which leads to fewer surface traps and hence less nonradiative recombination.
To further investigate the optical characteristics, we performed temperature-dependent PL measurements for both samples over the range of 10 K to 250 K. Previous reports indicate that bulk CsPbBr3 remains structurally stable in the 10–300 K range, while its major phase transitions occur only above 360 K.39 In nanocrystalline CsPbBr3, however, size and surface effects can stabilize higher-symmetry phases at lower temperatures.15 Thus, the distinct temperature-dependent optical behaviors observed here may arise not only from morphological differences, but also from differences in temperature-dependent lattice response. As shown in Fig. 5(a) and Fig. S3, the PL of the QDs exhibits a slight blueshift in the peak position from 2.32 eV to 2.38 eV and an increase in FWHM from 19.4 meV to 70.6 meV as the temperature increases. The variation in the PL peak position of the QDs near room temperature, apparent in Fig. 5(a), is probably caused by interparticle electronic coupling resulting from solvent removal during the drop-casting process, rather than by intrinsic structural or compositional changes.40 In Fig. 5(b), the CsPbBr3 microplates exhibit a similar trend, with the emission peak shifting from 2.29 eV to 2.34 eV and the corresponding FWHM increasing from 28 meV to 65 meV as the temperature increases. Notably, the total variation of the emission peak position for both samples remains within about 50 meV over a temperature range of 240 K, and even shows a slight blueshift. This behaviour represents a significant deviation from the conventional redshift expected from bandgap renormalization in typical semiconductors.41,42 The weak net bandgap shift and slight blue-shift arise from the competition between thermal expansion and electron–phonon interactions.13,43,44
As the temperature increases, thermal expansion causes the lattice constants of the crystal to change, leading to modifications in the electronic band structure. Simultaneously, lattice vibrations arising from electron–phonon coupling also influence the electronic band structure. The temperature dependence of the bandgap (Eg) under constant pressure within the framework of the quasi-harmonic approximation can be described as follows:43,44
![]() | (1) |
is the number of phonons at the j branch with wave vector q; nj,
follows the Bose–Einstein distribution.
In eqn (1), the first term reflects the impact of lattice thermal expansion, which originates from the anharmonicity of interatomic potentials, and the second term pertains to the effect of electron–phonon interactions on the bandgap. By assuming that the lattice constant is linearly dependent on temperature and by considering a one-oscillator model for phonon interactions, we can simplify eqn (1) as follows:43,44
![]() | (2) |
Fig. 5(c) and (d) show the decoupled contributions of thermal expansion and electron–phonon interactions to the temperature-dependent bandgap variation, obtained by fitting the PL spectra using eqn (2). The variation of the bandgap with temperature is small for both samples. In both cases, at low temperatures, the bandgap energy is predominantly influenced by thermal expansion, as the population of optical phonon modes is minimal. However, above about 100 K, the activation of optical phonons leads to a redshift in the emission energy. This feature is consistent with previous studies on CsPbBr3 QDs.9,13,45 Although both samples show similar temperature-dependent trends in their optical behaviour, the absolute magnitudes of the thermal expansion and electron–phonon interactions were different in the two samples. For QDs, the extracted parameters were ATE = 0.03 meV K−1 and AEP = 62.4 meV. The energy contributions over the 50–250 K range were ΔTE [defined as ATE (250 K) − ATE (50 K)] = 57.0 meV and ΔEP [defined as AEP (250 K) − AEP (50 K)] = −11.8 meV, giving a total shift (ΔTE + ΔEP) of 45.2 meV. For the microplates, we obtained ΔTE = 81.7 meV, ΔEP = −34.9 meV, and a total shift of 46.8 meV. Clearly, both thermal expansion and electron–phonon interactions are stronger in the microplate. For the microplates, two main factors contribute to the enhanced thermal expansion interaction. First, in structurally similar perovskites such as CsSnBr3 and (n-BA)2PbI4, temperature-induced weakening of the p–s orbital interaction (Sn–Br or Pb–I) leads to an increase in the bandgap energy.26,46,47 Since the bandgap shift scales with the crystal volume, the larger volume of the microplates results in stronger thermal expansion. Second, the strain induced by lattice mismatch and differing thermal expansion coefficients between the perovskite and the substrate strongly influences the energy levels and bandgap modulation of the microplates.48,49 The lattice mismatch between CsPbBr3 and c-Al2O3 induces tensile stress owing to the difference in their thermal expansion coefficients (1.2 × 10−4 and 8.1 × 10−6 K−1 for CsPbBr3 and c-Al2O3, respectively). This typically causes bandgap narrowing of semiconductors with increasing temperature. However, Oksenberg et al. reported a blueshift in CsPbBr3 nanowires grown on c-Al2O3, attributed to lattice rotation and octahedral tilting resulting from heteroepitaxial strain.50 These structural distortions become more significant as the nanowire height decreases, reducing the Pb–Br–Pb bond angles and thereby increasing the bandgap energy. Accordingly, CsPbBr3 microplates with small height (∼100 nm) and large contact area with the substrate can be expected to exhibit stronger thermal expansion interactions. The enhanced electron–phonon interaction in the microplates can be attributed to stronger coupling between delocalized carriers and long-range optical phonons; in the QDs, spatial confinement limits such interactions.51,52 Additionally, surface ligands in the QDs can further reduce phonon coupling by introducing dielectric screening.53 In summary, the thermal expansion and electron–phonon interactions in the microplates show opposite temperature dependences, partially canceling each other and resulting in only a modest net change in the radiative recombination energy. Finally, the exciton binding energy (Eb) was determined by fitting the temperature-dependent PL intensity using the Arrhenius equation,46
![]() | (3) |
Fig. 6 shows the fitted curves used to extract Eb for both the CsPbBr3 QDs and microplates. The calculated values of this parameter were 33.86 and 46.31 meV for the QDs and microplates, respectively. These values are consistent with previously reported exciton binding energies for CsPbBr3 and notably exceed the thermal energy at room temperature (∼26 meV), suggesting that stable excitonic states can persist under ambient conditions.13,38 Interestingly, despite the expected enhancement of Coulomb interactions owing to quantum confinement in QDs, which typically leads to higher Eb values, the QDs in this study exhibit a lower exciton binding energy than the microplates. This counterintuitive result may be attributed to surface-related effects, such as the presence of unstable organic ligands, surface traps, or defects, which can reduce the Coulomb attraction between electrons and holes.54 The reduced Coulomb attraction lowers the binding energy through the weakening of the electrostatic interaction that holds the exciton together, thereby increasing the likelihood of exciton dissociation. Additionally, the high surface-to-volume ratio in the QDs amplifies these effects, further lowering Eb relative to the larger and more highly crystalline microplate structures.
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| Fig. 6 Temperature-dependent integrated PL intensities of (a) CsPbBr3 QDs and (b) CsPbBr3 microplates; the red curves are fits using an Arrhenius-type model. | ||
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