This work focuses on the confined microcrystallization of multi-component lead-halide perovskites using static PDMS patterns as spatial templates. Beyond introducing a more compositionally complex crystallization system, this study also clarifies several practical aspects of the reference MAPbBr3 patterned microcrystal system that have received limited attention in previous reports.
3.1. The Choice and Justification of Experimental Design
The present study was designed at the intersection of two related but only partially overlapping research directions: mixed-halide perovskite crystallization and patterned/confined perovskite microcrystal growth (
Figure 1). Mixed-halide perovskites have been widely explored in bulk single-crystal form, where Br/Cl or I/Br substitution enables composition-dependent optical responses, although the actual crystal composition can deviate from the nominal precursor ratio under certain growth conditions [
1]. Compositionally graded or layered perovskite single crystals have also been produced by solution-processed epitaxial growth [
3], while sequential precursor replacement in PDMS microchannels has been used to fabricate lateral perovskite microwire heterojunctions [
4]. Most relevant to the present work, mixed-halide compositions have previously been obtained as non-patterned microcrystals by flat PDMS-stamped crystallization [
2].
In parallel, several strategies have been developed for positioning or patterning perovskite microstructures, each differing in experimental complexity, substrate requirements, scalability, and degree of crystallization control. Hydrophobic/hydrophilic substrate patterning can localize precursor droplets within predefined wetting regions and thereby promote site-selective nucleation of individual microcrystals, but it requires lithographic patterning, surface chemical modification, and careful control of wetting and evaporation conditions [
10]. Patterned homoepitaxial growth on perovskite single-crystal substrates provides excellent control over crystal position, morphology, and orientation, but relies on advanced microfabrication and requires an appropriate perovskite single crystal as the homoepitaxial substrate [
7]. Geometrically confined lateral crystal growth using a rolling PDMS mould offers an impressive route to large-area, highly aligned single-crystal perovskite patterned thin films, although it involves a specialized printing geometry, elevated substrate temperature, and careful optimization of rolling speed, solvent evaporation, and confinement conditions [
17]. By contrast, sandwiching a precursor solution between a static patterned PDMS stamp and a target substrate provides a simpler and experimentally accessible route to patterned microcrystals and microrod arrays [
20]. This approach was selected here because it enables exploratory perovskite growth on different substrates, facilitates the identification and manual selection of individual microstructures for characterization or device-oriented studies, and provides a simple static reference for our ongoing studies of heterogeneous mixed-halide perovskite crystallization with PDMS-based microchannels, where solution flow may offer additional control over composition, nucleation, and growth.
Previous studies using static PDMS-stamping approaches have often focused on fabricating and testing devices based on manually selected individual microstructures [
19,
20,
23,
24,
25,
26]. For this purpose, static confinement of the perovskite precursor solution between a substrate and a PDMS stamp is highly convenient. However, such a device-focused perspective may unintentionally create the impression that static PDMS-confined crystallization provides a straightforward route to highly uniform patterned microcrystals. Indeed, this was also our initial assumption when we began the present study. Our observations show that this is not necessarily the case: the method produces a wide variety of crystal morphologies, dimensions, degrees of pattern registration, and local growth outcomes (
Figure S3). Recognizing this variability does not diminish the value of previously reported microdevices or patterned perovskite studies. Rather, it provides important practical context for researchers and helps clarify that static PDMS-confined crystallization is most appropriate for exploratory growth studies and for the manual selection of high-quality individual microcrystals for device fabrication.
This experimental choice also defines the type of morphological analysis that can reasonably be performed. Unlike approaches based on lithographically defined nucleation sites, hydrophilic/hydrophobic micropatterns, or patterned masks for homoepitaxial growth, the static PDMS-stamping geometry used here does not prescribe the positions at which nuclei form. Nucleation, therefore, occurs stochastically within the confined precursor film, and subsequent crystal growth is governed by local variations in precursor availability, solvent evaporation, PDMS–substrate contact, mechanical confinement, and the number and location of neighboring perovskite domains. Because crystallization proceeds from a small volume of precursor solution confined between the PDMS stamp and the substrate, edge regions are expected to experience different evaporation and mass-transport conditions from the central region. This commonly leads to larger or more continuous crystal growth near the periphery, whereas the central region often contains less deposited material or more isolated microstructures. In addition, the finite substrate size used in this work, the elasticity of the PDMS stamp, and the application of pressure through an external weight inevitably introduce local variations in contact pressure and possible compressive deformation of the stamp. Together, these factors make the confined growth environment spatially heterogeneous and dynamically evolving during crystallization.
As a result, static PDMS-confined crystallization generates a broad range of microstructures on the same substrate, including crystals with different thicknesses, lateral dimensions, and local morphologies (
Figures S3 and S4). This diversity is useful for manually identifying suitable microstructures and for exploratory studies aimed at recognizing representative growth modes and obtaining initial insight into patterned multicomponent crystallization. However, it also means that a single global statistical distribution of all crystallites on a substrate would not necessarily be physically meaningful, because the sampled objects may originate from different local growth regimes. Therefore, in this work, we rely on semi-quantitative analysis of selected representative structures to identify the most prominent morphological features and likely trends. From the wide variety of observed structures, the discussion primarily focuses on patterned microcrystals and microcrystal arrays (
Figure 2c,e–i). The central zone, which is normally populated by microarrays, is usually ~500 µm × 500 µm. Although previous studies [
20], perfect shape (
Figure 2f), and selected supplementary analyses (
Section 3.3) suggest that at least some of the observed microstructures may be single-crystalline, we use the terms “patterned microcrystals” and “microcrystal arrays” here without implying single-crystalline or polycrystalline nature unless supported by specific characterization.
To reduce the number of experimental variables, unless explicitly specified, experiments in this study were performed using a fixed pressure of ~8 kPa, a fixed crystallization temperature of 60 °C, and a fixed total precursor concentration of 1 M (
Figure 2a). These conditions were chosen to provide a common baseline for comparing the effects of confinement, substrate, pattern geometry, and precursor composition without introducing additional changes in supersaturation, solvent evaporation rate, or overall precursor availability. We also primarily used a direct one-step crystallization method, in which the precursor solution was confined between the patterned PDMS stamp and the target substrate from the beginning of the experiment. An alternative two-step strategy, in which non-patterned flat microcrystals are first grown on the substrate and subsequently patterned by a second confined growth step using a patterned PDMS stamp, is attractive for generating patterned microcrystals rather than sparse arrays. However, this route introduces additional variables, including the morphology, thickness, orientation, surface quality, and partial dissolution or regrowth behavior of the pre-formed crystals. These factors make the resulting structures more difficult to interpret mechanistically.
3.2. Confined Growth and Morphological Control of Patterned MAPbBr3
We first examined the confined crystallization of MAPbBr
3 as a reference system because this composition has been widely used in previous studies of PDMS-assisted perovskite microcrystallization and provides a suitable baseline for evaluating our patterned growth strategy. In the absence of PDMS confinement, spin-coating and thermal crystallization of the MAPbBr
3 precursor solution produced randomly distributed faceted microcrystals with non-flat top surfaces (
Figure 2b,d). The surface distribution of such crystals was reasonably uniform over the mm scale (
Figure S5). These results are consistent with heterogeneous nucleation, unconfined growth, and uniform solvent evaporation across the whole solution–air interface. By contrast, when the precursor solution was confined between the substrate and a patterned PDMS stamp, the crystal morphology was strongly influenced by the imposed spatial confinement and by the local PDMS–substrate contact conditions. The one-step confined crystallization route yielded patterned MAPbBr
3 microstructures whose morphology varied broadly across the confined region (
Figure S3c and
Figure 2f–i). Near the edge of the PDMS contact area, relatively thick patterned microcrystals (
Figure 2e–g) often merged into large coalescent crystalline domains (
Figure S3), whereas the central region more commonly contained isolated microrods or microcrystal arrays with negligible base thickness (h
0 ≈ 0) (
Figure 2e,h,i). This edge-to-center divergence indicates that static PDMS-confined crystallization does not simply replicate the template geometry uniformly across the substrate. Instead, it couples template-directed growth with local variations in precursor supply, solvent evaporation, mass transport, and mechanical confinement.
The morphology and composition of the two characteristic MAPbBr
3 growth regimes were further examined by XRD, AFM, SEM, and EDX analysis. The XRD pattern of one-step patterned MAPbBr
3 microcrystals grown on quartz shows only diffraction peaks assignable to the MAPbBr
3 phase, with dominant (100), (200), and (300) reflections (
Figure S6). This indicates phase-selective crystallization under the present conditions and suggests a strong preferential out-of-plane orientation of the microcrystals, with {100}-type planes predominantly aligned parallel to the substrate surface. AFM analysis of the 0.8 μm periodic structures further reveals a clear difference between the edge and center regions (
Figure 3a–c). In the edge region, the patterned microcrystal exhibits a continuous grating morphology with a larger modulation depth, whereas the center region shows shallower, more isolated linear features. The pattern height in the edge region is approximately twice that measured in the central microcrystal arrays, confirming that the two regions represent distinct growth morphologies rather than only local variations in imaging contrast. Consistent with this interpretation, SEM and EDX mapping show that the edge structures consist of relatively thick patterned microcrystals with a continuous perovskite base layer and a superimposed linear grating (
Figure 3d). In contrast, the central region is composed of isolated microrod arrays with negligible or very small base-layer thickness (h
0 ≈ 0). In these central arrays, the underlying Si substrate can be detected between the perovskite microrods by Si Kα
1 EDX mapping, further confirming h
0 ≈ 0 (
Figure 3e). It should be noted that, due to the nature of static stamp-confined microcrystallization, the height and thickness of the patterned features generally increase from the center of the confined region toward the edges. This radial variation is presumably associated with outward mass transport and enhanced precursor accumulation near the periphery during solvent evaporation. For example, even within a single sample, the thickness of the microcrystals can vary substantially over sub-millimeter distances (
Figure S7). Therefore, exhaustive quantitative comparison of all structures is not practical or physically meaningful. Instead, we use semi-quantitative analysis to identify the main morphological trends.
The generality of the patterned MAPbBr
3 growth was further evaluated by varying both the template periodicity and the supporting substrate. Using PDMS stamps with different grating dimensions, periodic MAPbBr
3 microstructures could be obtained with characteristic spacings of 0.8, 2, 3.3, and 10 μm (
Figure 4a–d). In addition, patterned MAPbBr
3 microcrystals were successfully formed on several different substrates (
Figure 4e–h and
Figure S8), including macroscopic MAPbBr
3 single crystals, hereafter referred to as MAPbBr
3 macrocrystals for brevity (
Figure 4e–h). Growth on Si/SiO
2 and ITO demonstrates compatibility with rigid oxide and conductive substrates relevant for optical and device characterization, whereas growth on PDMS indicates that the method can also be applied to flexible polymeric supports. The use of MAPbBr
3 macrocrystals as substrates represents a distinct case because the substrate is chemically identical to the target material and may participate in interfacial growth or partial dissolution–recrystallization processes. Overall, these results show that static patterned PDMS confinement provides a convenient route to MAPbBr
3 patterned microstructures with tunable periodicity and broad substrate compatibility.
Fluorescence microscopy under 405 nm excitation further confirms that both isolated MAPbBr
3 microcrystal arrays and larger patterned microcrystals are optically active (
Figure 5a–f). The central microcrystal arrays exhibit spatially patterned green emission that follows the linear morphology of the confined structures, supporting their assignment as discrete emissive MAPbBr
3 features rather than only residual surface topography (
Figure 5a,b). Larger patterned microcrystals also show intense green emission across the crystal area, although the emission intensity is spatially non-uniform (
Figure 5c,d). Because MAPbBr
3 is a single-halide reference composition, these intensity variations are more reasonably attributed to local differences in crystal thickness, surface morphology, optical outcoupling, and defect-assisted non-radiative recombination, rather than to compositional variation. Similarly, wrinkled structures remain emissive and display green PL characteristic of MAPbBr
3, indicating that wrinkle formation does not necessarily correspond to a distinct non-emissive phase or complete degradation of the perovskite (
Figure 5e,f). Overall, PL microscopy provides qualitative confirmation of emissive perovskite formation in the different morphological regimes while also illustrating that local topography and morphology strongly influence the observed emission intensity.
Time-resolved photoluminescence (TRPL) measurements were performed to compare the effective recombination dynamics of the MAPbBr
3−xCl
x patterned microstructures as a function of nominal halide composition (
Figure 5g,h). The decay curves could not be adequately described by a simple biexponential model and were therefore fitted using a tri-exponential function, yielding three characteristic decay components, τ
1, τ
2, and τ
3, together with an average lifetime, ⟨τ⟩. The need for three exponential components should be interpreted phenomenologically: it indicates that the measured emission arises from a heterogeneous ensemble of recombination environments rather than from a single uniform crystalline population. This is consistent with the morphology of the statically confined samples, which contain exposed surfaces, edges, variable thicknesses, possible domain boundaries, and locally different crystallization quality. For this reason, the TRPL discussion is presented as a comparative analysis across the MAPbBr
3−xCl
x series rather than as an intrinsic lifetime analysis of individual homogeneous microcrystals.
Within this comparative framework, the MAPbBr3 reference sample shows the longest average lifetime, ⟨τ⟩ = 23.16 ns, whereas the mixed-halide and chloride-rich samples exhibit shorter average lifetimes of 14.42 ns for MAPbBr2Cl, 13.37 ns for MAPbBrCl2, and 12.02 ns for MAPbCl3. The fast and intermediate decay components also decrease slightly upon Cl incorporation, suggesting a greater contribution from surface-, defect-, or interface-assisted nonradiative recombination pathways in the mixed-halide and chloride-rich microstructures. In contrast, the slow component remains in a similar range across the series, indicating that longer-lived recombination channels are still present but contribute differently to the overall decay. Overall, the TRPL data show that halide composition and mixed-halide crystallization affect the effective recombination dynamics of the patterned microstructure ensembles. However, because the measurements average over morphologically heterogeneous regions, the results should be used primarily for comparative assessment across the nominal compositions, rather than as direct evidence of single-crystal quality, homogeneous composition, or uniquely assignable recombination mechanisms.
3.3. Typical Structural Defects and Imperfections in Patterned Perovskite Microcrystals
As discussed above, XRD measurements indicate the formation of the MAPbBr
3 phase under the selected crystallization conditions at 60 °C. Local TEM analysis further shows that at least some patterned microstructures are single-crystalline or highly single-crystal-like. In one representative region (
Figure 6a–c), the selected-area electron diffraction (SAED) pattern displays sharp and discrete diffraction spots without obvious diffraction rings, while the corresponding HRTEM image shows continuous lattice fringes with measured spacings of d(200) ≈ 0.296 nm and d(110) ≈ 0.412 nm, consistent with crystalline MAPbBr
3 (
Figure 6b). These observations demonstrate that patterned PDMS confinement can generate well-crystallized MAPbBr
3 domains under the present conditions.
However, this single-crystalline character should not be generalized to all patterned microstructures obtained in the same experiment. Because nucleation is not spatially predefined in the static PDMS-stamping method, neighboring nuclei can form close to each other and grow simultaneously within the confined precursor film. When such domains laterally impinge, they may coalesce into larger aggregates even if their crystallographic orientations are not identical. This behavior is illustrated by the second TEM region, where the SAED pattern contains multiple sets of diffraction spots, indicating contributions from differently oriented crystalline domains rather than a single coherent crystal (
Figure 6d,e). Similar behavior is frequently observed in edge regions, where increased precursor supply and stronger growth can produce laterally merged domains. In SEM images, these edge structures often show visible domain boundaries and irregular coalesced crystal arrangements, consistent with locally polycrystalline or multidomain growth (
Figure 6f).
These observations highlight an intrinsic limitation of the selected crystallization strategy. Static PDMS stamping is experimentally simple and effective for transferring patterns, but it does not guide nucleation with the precision provided by lithographically defined nucleation sites, hydrophilic/hydrophobic templates, or patterned homoepitaxial growth. Therefore, coalescence of independently nucleated domains and formation of multidomain or polycrystalline aggregates are statistically unavoidable, especially in regions where nucleation density or precursor availability is high. For individual microdevice fabrication, researchers can manually select crystals with a suitable size and morphology and then verify their crystallographic quality by local methods such as SAED, EBSD, or micro-XRD. However, performing such confirmations for every microstructure across an entire sample would be expensive, time-consuming, and impractical. For this reason, the present work focuses primarily on pattern transfer, morphology, and practical growth behavior, rather than assigning a single-crystal or polycrystalline nature to every observed structure. When uniform size, controlled nucleation, and guaranteed single-crystal character across large areas are required, more deterministic patterning or epitaxial crystallization approaches, such as those discussed in
Section 3.1, should be considered. It is also useful to mention, as a recurring type of morphological imperfection, the periodically observed nanoscale crystallites on the patterned microstructures (
Figure 3a and
Figure S9b). At present, it is unclear whether these particles originate from sedimentation of small crystallites formed in solution or from secondary nucleation and growth on the surface of the perovskite microstructures. The latter explanation appears more plausible because the particles are often arranged in lines along the upper regions of the perovskite gratings. However, their origin, formation mechanism, size uniformity, and apparent spatial ordering remain unresolved. Future studies will be required to clarify their origin and assess their potential applications as hierarchical self-organized structures.
Pattern-transfer imperfections were also observed and can be attributed to both the PDMS template and the local substrate/contact conditions. In several patterned MAPbBr
3 microstructures, local disruptions, missing stripe segments, or irregular line distortions appear at positions consistent with defects or contamination on the PDMS stamp itself (
Figure 4b–d, red arrows). Such features are transferred together with the intended grating morphology and therefore represent practical limitations of using soft, reusable PDMS templates. In addition, even when the stamp pattern is well defined, incomplete or non-uniform transfer can occur because the PDMS stamp does not always maintain perfectly conformal contact with the substrate during crystallization. This effect is especially important on rough, defective, or polycrystalline perovskite surfaces, where pre-existing topography can locally prevent uniform confinement. For example, patterned growth on a polycrystalline MAPbBr
3 film supported by PDMS produced only partially transferred 2 μm features, while growth on a defective region of a MAPbBr
3 macrocrystal yielded incomplete 0.8 μm patterning (
Figure S10). These observations indicate that pattern fidelity is governed not only by the nominal stamp periodicity, but also by stamp quality, local contact pressure, substrate flatness, and the presence of pre-existing surface defects. Therefore, although static PDMS stamping provides a simple route to patterned perovskite microcrystals, improved control over template cleanliness, stamp deformation, substrate planarity, and conformal contact would be required for more uniform pattern replication. More advanced nanoimprint or controlled-contact strategies may help mitigate these limitations when high-fidelity large-area patterning is required.
Previously unreported wrinkled morphologies were also frequently observed in patterned MAPbBr
3 microcrystals grown under the confinement of static PDMS stamps (
Figure 5e,
Figure 7a and
Figure S11). Optical and fluorescence microscopy (
Figure 5e,f and
Figure S11a,b) show that these wrinkled regions retain the characteristic green emission of MAPbBr
3 under 405 nm excitation, indicating that the corrugated areas remain optically active perovskite rather than non-emissive residues or fully degraded material. XRD analysis (
Figure 7c) further confirms that the wrinkled samples are still composed of the MAPbBr
3 phase and exhibit strong preferential orientation with respect to the substrate surface. SEM imaging reveals that the wrinkles correspond to surface morphological corrugations superimposed on otherwise linearly patterned microcrystals (
Figure S11c,d). In some cases, the crystal top surface is flat with the intended linear grating pattern clearly visible in the regions between the wrinkles (
Figure 7b).
The origin of these wrinkles is most likely mechanical rather than compositional. Similar stress-induced distortions are known in soft-template or confined-growth systems [
27], and in the present case they may arise from the combined effects of PDMS elasticity, compressive loading, and well-known swelling of PDMS in organic solvents. This interpretation is supported by inspection of the PDMS stamp after crystallization under an applied pressure of approximately 8 kPa, which revealed clearly visible wrinkle-like features on the PDMS surface itself (
Figure S12a). To separate the roles of solvent exposure and mechanical pressure, control experiments were performed without applying additional external pressure. When the PDMS stamp was simply placed on top of the substrate, wrinkle-free patterned MAPbBr
3 crystallization was obtained, although the pattern depth was lower than in pressure-assisted experiments (
Figure 7d–f). In addition, heating the PDMS template at 60 °C in the presence of DMSO but without applied pressure did not generate comparable wrinkles (
Figure S12b). These observations suggest that solvent exposure alone is insufficient to produce the observed deformation under the tested conditions, whereas applied pressure is a key factor promoting wrinkling of the PDMS stamp and its subsequent transfer to the growing perovskite microcrystals. Consequently, pressure improves conformal contact and pattern depth, but excessive or poorly controlled loading can also introduce stamp deformation and secondary wrinkle patterns.
3.4. Patterned Crystallization of MAPbBr3−xClx
The template-assisted confined crystallization strategy was next extended from the single-halide MAPbBr
3 reference system to the mixed-halide MAPbBr
3−xCl
x system. For these experiments, a 1 M DMF solution of MAPbBr
3 and a 1 M DMSO solution of MAPbCl
3 were mixed according to the desired nominal Br/Cl precursor ratio and crystallized under otherwise identical static PDMS-confined conditions. Patterned microstructures were successfully obtained for all investigated nominal compositions (
Figure 8a–d and
Figure S13), including MAPbBr
3, MAPbBr
2Cl, MAPbBrCl
2, and MAPbCl
3. The resulting morphologies were broadly similar to those observed for the MAPbBr
3 reference system: the pattern depths of microcrystals formed at the sample edge (
Figure 8e) were consistently larger than those of microarrays formed at the center (
Figure 8f).
XRD, UV–Vis absorption, photoluminescence, and EDX measurements all confirm that changing the nominal Br/Cl precursor ratio leads to composition-dependent structural and optical changes in the confined MAPbBr
3−xCl
x microcrystals (
Figure 9 and
Figures S14–S20). In the XRD patterns, the main diffraction peaks shift systematically with increasing nominal Cl content, consistent with partial substitution of Br
− by the smaller Cl
− ion and the corresponding contraction of the perovskite lattice. The absorption edge and PL emission also shift with precursor composition, confirming that the halide composition influences the optical bandgap of the resulting microcrystals. However, when plotted against nominal solution (
Figure S21a,b) or EDX determined Cl/(Cl + Br) on-surface compositions (
Figure S21c,d), the evolutions are not strictly linear (
Figure S21), and the deviation is particularly evident for the “MAPbBrCl
2” sample. This sample has a highly asymmetric (200) peak, a shallow absorption shoulder, and a very strong additional luminescence peak at a wavelength longer than expected (
Figure 9). Additional PL and XRD experiments with MAPbBr
1.5Cl
1.5 and MAPbBr
0.5Cl
2.5 confirmed that they also exhibit anomalous behavior similar to that of MAPbBrCl
2 (
Figure S22). In the present system, further interpretation is complicated because changing the nominal halide composition also changes the solvent composition: MAPbBr
3 was prepared from a DMF solution, whereas MAPbCl
3 was prepared from a DMSO solution. Therefore, variation in the Br/Cl ratio is coupled to variation in DMF/DMSO ratio, which can affect precursor coordination, solubility, evaporation behavior, supersaturation, and crystallization kinetics.
To eliminate solvent-induced confounding effects, the MAPbBr
3−xCl
x compositional series was repeated using DMSO as the sole solvent for all precursor solutions. DMSO was selected because chloride-rich lead halide perovskite precursors are generally less soluble in pure DMF, making a single-solvent DMF series impractical. The number of nominal Br/Cl ratios was increased to seven, and the resulting morphology was examined by SEM at four edge positions and one central position for each composition (
Figure S4). Across the entire DMSO-based series, the characteristic spatial divergence observed for the MAPbBr
3 reference system was reproduced: dense, laterally extended patterned microcrystals formed predominantly near the edge region, whereas the central region contained more isolated and sparse patterned arrays. Thus, the edge–center morphology contrast is not specific to the mixed DMF/DMSO system, but appears to be an intrinsic feature of static PDMS-confined crystallization.
XRD analysis of the DMSO-based series showed systematic composition-dependent shifts in the perovskite diffraction peaks (
Figure 10a), confirming that the halide composition of the patterned microstructures can be tuned. However, plotting the lattice constant against the EDX-determined surface composition, ω
Cl = Cl/(Cl + Br), revealed clear deviation from ideal first-order Vegard behavior for mixed compositions with ω
Cl > 0.3 (
Figure 10b). In contrast, replotting the lattice constant as a function of nominal solution composition gave an apparently good linear fit (
Figure 10e). This indicates that the precursor formulation reproducibly controls the structural evolution of the crystallized material, but that the EDX-measured surface composition and the XRD-derived lattice response are not fully described by a simple homogeneous solid-solution model.
Photoluminescence measurements further support this conclusion. For Cl-rich nominal compositions, a second strong emission band near 514 nm was observed (
Figure 10c). Broadening around this wavelength already appears at the nominal 2:1 Br:Cl ratio, and the spectra of the 1.5:1.5, 1:2, and 0.5:2.5 samples can be deconvoluted into two distinct emission components. The shorter-wavelength component follows the expected blue-shift with increasing Cl content, while the nearly fixed emission near 514 nm suggests the presence of an additional low-bandgap emissive environment. Because the XRD patterns do not show obvious reflections outside the MAPbBr
3−xCl
x perovskite family, this low-bandgap emission is most plausibly assigned to a Br-rich MAPbBr
3−xCl
x domain rather than to a separate non-perovskite impurity phase. Using a Vegard-type estimate, this emissive Br-rich component corresponds approximately to MAPbBr
2.52Cl
0.48, although this value should be treated as an effective composition rather than an exact stoichiometry (
Figure 10d).
Two possible interpretations can be considered for this nearly constant Br-rich emission. The first is that MAPbBr2.52Cl0.48 represents an approximate solubility or saturation limit for Cl incorporation into a Br-rich phase under the present crystallization conditions. If this were the dominant explanation, preferential formation of this Br-rich phase would be expected to consume Br from the local solution, leaving a more Cl-rich residual solution from which a second, Cl-rich phase would crystallize. In that case, the composition of the Cl-rich component might be expected to deviate strongly from the nominal precursor ratio. However, the shorter-wavelength PL component and the lattice constants plotted against nominal precursor composition both show comparatively regular composition-dependent trends. This behavior is not easily reconciled with a simple equilibrium two-phase model defined by two fixed terminal compositions.
A second, more plausible interpretation is that the near-514 nm emission arises from a kinetically favored Br-rich nucleation product. In this scenario, nuclei with an approximate MAPbBr
2.52Cl
0.48-like composition form rapidly at the early stage of crystallization, after which further growth proceeds more nearly according to the remaining local solution composition. This would explain why one emission component remains nearly fixed, while the other shifts systematically with the nominal Br/Cl ratio. Additional indirect support for this interpretation comes from PL microscopy of selected Cl-rich mixed-halide microstructures, where no isolated bright green emission spots characteristic of exposed MAPbBr
2.52Cl
0.48-like domains were observed; instead, only pale blue emission associated with Cl-rich perovskite regions was visible (
Figure S23). This suggests that the Br-rich emissive domains, if present, may be buried beneath or surrounded by more Cl-rich material. Under low-intensity wide-field PL microscopy, such buried domains may be insufficiently excited or optically screened, whereas the higher excitation intensity and collection geometry used in ensemble PL spectroscopy may still allow their contribution to appear as a strong green emission band.
Overall, the DMSO-only series demonstrates that static PDMS-confined crystallization enables systematic tuning of MAPbBr3−xClx patterned microstructures, but the resulting materials do not behave as a single ideal solid solution over the entire composition range. Instead, the combined XRD, EDX, and PL data indicate compositionally heterogeneous crystallization, particularly in Cl-rich precursor formulations. The most consistent interpretation is that a Br-rich emissive component forms preferentially during early nucleation, while subsequent growth produces a more Cl-rich perovskite phase more closely reflecting the composition of the remaining precursor solution.
Finally, the patterned crystallization strategy was briefly extended to mixed-halide growth on pre-existing MAPbBr
3 crystals. This experiment builds on the MAPbBr
3-on-MAPbBr
3 patterned growth shown in
Figure 4h, but replaces the MAPbBr
3 precursor with a 1 M MAPbCl
3 solution confined under a patterned PDMS stamp at 60 °C (
Figure 11a). When a flat MAPbBr
3 macroscopic single crystal, hereafter referred to as a MAPbBr
3 macrocrystal, was used as the substrate, a linearly patterned surface was obtained (
Figure 11b). The 10 μm periodicity of the resulting pattern is comparable to that observed for MAPbBr
3 crystallization on MAPbBr
3 macrocrystals, confirming that the PDMS template can also direct surface patterning during heterohalide precursor exposure. EDX mapping shows that, in addition to the expected bromine signal from the MAPbBr
3 substrate, chlorine is also clearly detected and is distributed across the patterned surface (
Figure 11c,d). However, the absolute EDX values should be interpreted cautiously: at the 10 kV accelerating voltage used for imaging, the electron interaction depth in lead-halide perovskites can approach the micrometer scale, and the chloride diffusion depth or compositional gradient within the crystal is not known. Therefore, the EDX maps confirm chloride incorporation or surface enrichment, but do not allow a precise quantitative determination of the depth profile or local stoichiometry.
A similar experiment performed on flat MAPbBr
3 microcrystals also produced the desired 10 μm linear patterning (
Figure 11e,f). Under the same SEM–EDX conditions, however, the detected chlorine content was substantially higher than that in the MAPbBr
3 macrocrystal substrate (
Figure 11g,h). This difference is consistent with the much smaller bromide reservoir and higher surface-to-volume ratio of the microcrystals. During contact between the MAPbCl
3/DMSO precursor solution and a MAPbBr
3 crystal, several interfacial processes can occur simultaneously: partial dissolution of MAPbBr
3, reprecipitation of mixed-halide MAPbBr
3−xCl
x material, chloride/bromide exchange, and possible diffusion of chloride into the MAPbBr
3 matrix. These processes are further coupled to PDMS microconfinement, local solvent evaporation, template-imposed mass transport, and dynamically changing concentration gradients. Because the available MAPbBr
3 volume is limited in microcrystals, halide exchange or mixed-halide reprecipitation can proceed to a greater apparent extent than on macroscopic MAPbBr
3 crystals. Thus, these preliminary experiments indicate that patterned PDMS confinement can be combined with substrate-mediated halide exchange or interfacial recrystallization, but a more detailed mechanistic analysis would require depth-resolved composition mapping and time-dependent studies.