- Photonics Research
- Vol. 11, Issue 6, 1067 (2023)
Abstract
1. INTRODUCTION
Miniaturized and high-quality coherent light sources with excellent lasing performance have potential applications in several fields, including optical communication, sensing, computing, and imaging [1–9]. In this regard, lead halide perovskites are promising materials for the preparation of microlasers owing to their unique properties, which include a high optical gain (, comparable with that of single-crystal GaAs), tunable bandgap, large absorption coefficient, high quantum yield, and low density of defect states [10–15]. Since the first amplified spontaneous emission of perovskite thin films was achieved by Xing
Blue perovskite lasers can be primarily realized via component engineering with halide doping and dimensional modulation based on the quantum confinement effect [24,25]. The former involves the realization of perovskite blue emissions from mixed halogens with chlorine–bromine doping; however, this method often requires the addition of large amounts of chlorine, leading to severe phase separation of perovskite materials under the action of external fields and poor excitation performance and laser stability [26–28]. The latter is based on 3D perovskites, which can be produced by adding organic ammonium salts or other organic long-chain ligands to form layered quasi-2D perovskites or quantum dots. However, the addition of large amounts of long-chain organic ligands leads to severe optical losses and a high excitation threshold of the laser cavity [29,30]. Consequently, the preparation of efficient and stable blue perovskite materials has become crucial for the application of perovskite lasers in blue laser fields.
Notably, the A-site cations of lead halide perovskites () are primarily limited to three candidates: methylammonium (), formamidine (), and cesium (), and these are determined by size and structural constraints to fit into the space of lead halide perovskite lattices. Recent studies have revealed that can replace and produce a key impact on the optoelectronic and physicochemical properties of lead halide perovskites [31–34]. Although certain studies have focused on doping, most studies have focused solely on trace doping [30,32]. Notably, the blueshift in the luminescence wavelength resulting from trace doping is limited. Moreover, synthesizing highly doped perovskites or even perovskites at room temperature is often difficult, further hindering the applications of perovskite microlasers in the waveband from sky blue to pure blue. Our early work realized perovskite-phase microspheres and analyzed mechanism of the perovskite–nonperovskite phase transition in 2019 [35]. However, the crystallinity and stability of the microspheres based on thermal annealing treatment are unsatisfactory. To improve crystal quality and simplify the preparation process for perovskite-phase , the growth kinetic processes and phase transition mechanism still require further study.
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In this study, we successfully fabricated all-inorganic perovskite-phase microcubic cavities (MCCs) by a one-step chemical vapor deposition method. Further, by regulating the growth temperature, we found that a high-temperature environment facilitated the formation of the perovskite phase and microcubic morphology of . The MCCs with strong blue light emission at a wavelength of 463.5 nm featured smooth and regular cubic geometries, which acted as natural microlaser cavities. Blue single-mode lasing was observed in a MCC under femtosecond (fs) laser pumping with a laser threshold of , a high-quality factor of about 2200, and a high linear polarization state factor (). By adjusting the ratio of monovalent cations, a tunable single-mode laser output () was achieved in microcubic lasers. In addition, MCCs presented more stable light emission from 293 to 413 K and demonstrated higher heat stability than conventional . Thus, the developed stable and high-performance blue single-mode microlasers may facilitate the applications of perovskite lasers in blue laser fields.
2. METHOD
A. Synthesis and Structural Characterization of
Unlike top-down fabricated devices, which have relatively rough boundaries, bottom-up synthesized perovskites can be in the form of single crystals, with naturally smooth cavity boundaries. In this study, MCCs were synthesized using dual-source chemical vapor deposition. The chemical vapor deposition system consisted of a horizontal tube furnace with a maximum heating temperature of 1473 K, a gas flow meter, and a quartz tube. The vapor source was composed of powder (99.0%) and rubidium bromide (RbBr, 99.6%) powder at a molar ratio of 1:1. All reagents were used without further purification and purchased from Sigma-Aldrich and Mackulin. To prepare the MCCs, we placed the and RbBr powders upstream and at the center of the quartz tube, respectively, and a mica boat () downstream. High-purity nitrogen was introduced into the quartz tube at a constant flow rate of 3 L/h. The tube furnace was then rapidly heated to 973 K and held at this temperature for 30 min; and then the quartz tube was cooled to room temperature. Field-emission scanning electron microscopy (SEM; Auriga S40, Zeiss, Oberkochen, Germany) and high-resolution transmission electron microscopy (TEM; Talos F200X) were used to characterize the morphology, composition, and single-crystal structures of the prepared microcubes.
B. Lasing Characterization of
A single isolated MCC was selectively excited using a 400 nm fs-laser, which was obtained through a BBO crystal from the amplifier laser source (Libra, Coherent, B40 fs, 10 kHz); this laser was then focused on a 2 μm diameter spot through the objective to excite individual microcubes uniformly. MCCs were measured in ambient atmosphere using a confocal microphoto-luminescence system (LabRAM HR Evolution). At the end of the signal collection optical circuit, we placed a half-wave plate and a polaroid to obtain the maximum and minimum photoluminescence (PL) intensities. By rotating the half-wave plate (0°–180°), we obtained a complete angular polarization diagram. The PL lifetime of MCCs is measured by FLRM300 (Time-Tech Spectra, LLC). Temperature-dependent measurements were performed on a Research Supertran ST-500 system equipped with a two-input, four-control loop cryogenic temperature controller (Model 22C, Cryocon), which is a continuous-flow research cryostat.
3. RESULT AND DISCUSSION
A. Characterizations of
The MCCs were grown via a one-step chemical vapor deposition method using RbBr and powders as source materials and mica as a substrate in a tube furnace. A typical SEM image of the synthesized samples is depicted in Fig. 1(a). As shown, the MCCs were dispersed on the mica with diameters ranging from 0.4 to 2.2 μm; their dimensions were in an ideal size regime for realizing single-mode lasing. The upper-right inset of Fig. 1(a) clearly presents the perfect cubic morphology and smooth surface of a MCC, which is an ideal candidate for optically resonant microcavity. The electron diffraction pattern of the MCC is depicted in Fig. 1(b), which exhibits the perfect single-crystal structure of the MCC. The inset of Fig. 1(b) shows a TEM image of the MCC, confirming its regular cubic morphology from clear contrast. To evaluate the chemical composition of the MCCs, energy-dispersive X-ray spectroscopy (EDX)-based elemental mapping images of Rb, Pb, and Br are depicted in Fig. 1(c). The foregoing three elements appear to be uniformly distributed in the same MCC.
Figure 1.Characterizations of
The SEM images in Fig. 1(d) indicate that the morphologies of the MCCs vary at different positions on the mica substrate. In particular, owing to varying deposition temperatures, these microcavities exhibit spherical, cubic, and in-between morphologies. The results indicate that microcubes have clear edges and regular smooth cubic structures, whereas the surfaces of the microspheres and in-between morphologies appear to be rough. Based on the SEM images captured at different stages of growth, one can infer that the microcubes were gradually transformed from microspheres. The shape of crystal would tend to grow into a closed polyhedron during growth, which is the fundamental property of crystal growth [36,37]. The shape of the crystal reflects its internal laws. Generally, surface energy of different crystallographic planes is different, for instance, . Remarkably, this is not inconsistent with the lowest surface energy of spherical structures. Because stable single crystal structures are usually the closest-packed structure such as face-centered cubic (FCC) closest-packed, body-centered cubic (BCC), and shexagonal closest-packed (HCP) structures. Therefore, the closest-packed crystal structure could be more stable compared with the spherical single crystal. During crystal growth, owing to the varying deposition temperatures of these microcavities, growth rates were also different. If the overall growth rate is slow, spherical shape at low crystallinity is more favorable, and reactant particles aggregate into spherical structure owing to surface tension. As analyzed above, the nearly spherical structure with high surface energy is unstable. When the overall growth rate is fast, sufficient energy allows full crystal growth and particles aggregate to form planes on the surfaces of the single crystal spheres. The growth rate of the anisotropic single crystal gets faster along a specific crystal direction. microcubes could be realized by controlling the growth time. The process that microspheres transform into dense microcubes is shown in Fig. 1(e). Generally, microcubes and microspheres are WGM cavities. The resonant mode of a spherical microcavity WGM is sensitive to the surface morphology. Typically, scattering from a rough surface affects the quality of the microcavity [38]. As analyzed above, microspheres collect particles and form irregular planes, leading to the creation of defects. Such microspheres exhibit more optical losses. Compared with microspheres, well-crystallized and smooth microcubes are better candidates for WGM cavities.
Further, PL spectra of the MCCs were recorded at room temperature [Fig. 1(f)], and a strong peak at 463.5 nm with a full width at half-maximum (FWHM) of 12.5 nm was obtained. The upright images in Fig. 1(f) show far-field PL images of a microcube that was excited at a low pump intensity, and these images clearly indicate that the MCC emitted blue fluorescence. Figure 1(g) shows PL decay curves of a microsphere and a microcube. These curves were well fitted with a bi-exponential function, and the average fluorescence lifetime of the microcube (8.178 ns) is much longer than that of the microcube (3.488 ns). The results reveal that the microcubes have significantly longer lifetimes than the microspheres, which supports our inference regarding the better crystallinity and stability of the microcubes.
B. Single-Mode Lasing Characteristics of
Next, optically pumped lasing experiments were performed at room temperature. As schematically presented in Fig. 2(a), a 400 nm fs-laser was used as the excitation light source. The laser spot covered an entire MCC to ensure homogeneous excitation. The MCC acted as a gain medium and optical resonant microcavity. At a high pump intensity, the optical gain balanced or exceeded the optical losses, and blue lasing was observed. The blue square path in the Fig. 2(a) indicates light propagation inside the MCC. We performed lasing emission analysis for MCCs with different edge lengths of the cubic cavity [Fig. 2(b)]. The mode space and energy centers of the lasing peaks could be controlled by adjusting the size of the MCCs. With a reduction in the edge length of the cavity from 4.3 to 1.3 μm, a transition from multimode lasing to single-mode lasing was achieved.
Figure 2.Single-mode lasing characteristics of
Figure 2(c) presents the typical excitation-power-dependent PL spectra of a single MCC with an edge length of approximately 1.2 μm. A single broad emission peak resulting from spontaneous emission could be observed at with an FWHM of when the pump intensity was below the threshold of . When the pump intensity exceeded the threshold, a single sharp peak abruptly appeared above the spontaneous emission background, and its intensity increased drastically with a further increase in the pump intensity. Importantly, no other resonant peaks were observed in this process. A clear evolution from spontaneous to stimulated emission was observed in the MCC, indicating the achievement of single-mode lasing. Simultaneously, a broadening of the FWHM of the lasing peak (0.21–0.28 nm) was observed with an increase in the excitation power. This could be attributed to the high injected carrier density, which may have induced a variation in the refractive index of the materials and thus lead to a shift in cavity modes during the dynamic process of stimulated emission of pulsed lasers. In particular, single-mode lasing at 471.7 nm was observed for the MCC with an edge length of .
To further confirm the lasing action, the peak emission intensity and FWHM versus excitation power are displayed in Fig. 2(d); here, the output-integrated intensity suggests a distinct transition from PL to lasing. The transition from spontaneous emission to stimulated emission occurs at , and the FWHM plummets from 17.86 to 0.27 nm at this point, which can be considered as the lasing threshold . Figure 2(e) presents single-mode lasing at approximately 471.7 nm, and a Lorentz curve with is used to fit these plots. According to the following equation,
C. Polarization Properties of
Interestingly, microlasers with linear polarization demonstrate a wide range of practical applications in signal detection, fundamental research, and display technologies. To study the polarization anisotropy of the microlasers, the laser emission spectra as a function of the rotation angle () with respect to a linear polarizer below and above the lasing threshold were recorded for comparison. As depicted in Figs. 3(a) and 3(b), minimal changes in the PL intensity were observed with variations of , indicating a low polarization ratio below the threshold value. However, the lasing action above the threshold [Figs. 3(c) and 3(d)] was strongly polarized. We set the of the maximum PL intensity at 0°. When is an integral multiple of 90°, it shows spontaneous emission. However, when is an integral multiple of 180°, linearly polarized lasing is realized. This polarized laser has also been observed in other lasers in previous studies [41]. This polarization characteristic may be related to the anisotropic optical gain of the crystal. Notably, polarization anisotropy can be quantitatively reflected based on the polarization state factor, defined as [42]
Figure 3.Polarization properties of
D.
To achieve a wider range of PL wavelength outputs, was used to replace part of the at the A position of the perovskites. The A-site monovalent cation substitution provided better stability than the traditional mixed halogen modulation of the bandgap. This can be attributed to the fact that halogens are unstable owing to the presence of phase separation effects, whereas A-site cations have larger ionic radii and require much higher ion migration energies for the same effect [45–47]. Typically, the bandgap of perovskites is determined by the element modulation of the A site, which influences the lattice parameters and bond angles. Here, site cation engineering was achieved by adjusting the Rb/Cs ratio to tune the emission wavelength continuously, covering the green and blue spectra. The PL spectra of MCCs were recorded at room temperature [Fig. 4(a)], and six strong and narrow peaks at 459, 473, 490, 505, 515, and 525 nm were observed. The PL characteristics of the MCCs at different temperatures are illustrated in Figs. 4(b) and 4(c). To investigate the heat stability, temperature-dependent PL spectra of and MCCs were recorded from 293 to 413 K. The PL intensity of the MCCs decreased rapidly with increasing temperature, and, as shown in Fig. 4(c), it was 10% at 360 K. Compared with the PL intensity of , the PL intensity of MCCs decreased more gradually, and it remained at 10% when the temperature increased from 363 to 413 K. This indicates that the demonstrates better heat stability than perovskite materials.
Figure 4.
Thus, single-mode lasing emission with a high -factor and a stable and narrow peak was achieved through element modulation of MCCs. Tunable single-mode lasing from 468 to 536 nm was realized, as depicted in Fig. 4(d). Although the MCCs were fabricated with a size of approximately 1.2 μm to realize single-mode lasing, the laser line width, threshold, and cavity quality factor presented surprisingly good performance.
4. CONCLUSION
In conclusion, we have successfully achieved high-quality blue single-mode lasing in an individual all-inorganic perovskite-phase MCC. The perovskite-phase MCCs were prepared via one-step chemical vapor deposition. It was found that a high-temperature environment promoted the formation of the perovskite phase and the microcubic morphology of . The lasing characteristics of our perovskite-phase MCCs are remarkable, with a narrow linewidth of and a high -factor of , which is higher than that of most blue perovskite single-mode lasers reported to date. Additionally, the observed lasing is linearly polarized with a polarization state factor of . Furthermore, we have demonstrated the tunability of the mixed-monovalent cation composition, which allowed us to achieve single-mode lasing emission over the blue and green ranges. The heat stability of our perovskite-phase MCC is better than that of conventional . Our work has resulted in the development of an outstanding blue single-mode, linearly polarized, and tunable microlaser. We believe that these excellent properties may open up new opportunities for the application of perovskite lasers in blue laser fields and integrated photonic circuits.
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