Duoling
Cao†
a,
Wenbo
Li†
a,
Xu
Zhang
*a,
Li
Wan
*a,
Zhiguang
Guo
a,
Xianbao
Wang
a,
Dominik
Eder
b and
Shimin
Wang
a
aKey Laboratory for the Green Preparation and Application of Functional Materials, Ministry of Education, Hubei Key Laboratory of Polymer Materials, Hubei Collaborative Innovation Center for Advanced Organic Chemical Materials, Faculty of Materials Science and Engineering, Hubei University, Wuhan 430062, PR China. E-mail: wanli@hubu.edu.cn; wanli1983_3@aliyun.com; xuzhang@hubu.edu.cn
bInstitute of Materials Chemistry, Technische Universität Wien, Getreidemarkt 9/165, 1060 Vienna, Austria
First published on 14th June 2022
Various types of imperfections/defects in metal halide perovskite (MHP) light-absorbing layers and/or at relevant interfaces have indelible effects on perovskite solar cells (PSCs) in terms of performance, stability, and scalability. So far, some effective defect-passivation strategies and agents have successfully been applied to reduce defects in MHPs to improve film quality and device properties for future commercialized long-term stable large-scale PSCs. Characterization methods play an important role in clarifying the mechanistic understanding of defect passivation in MHPs, allowing the development of more efficient passivation strategies. Therefore, new advanced measurements of defect passivation, especially some in situ techniques that are different from conventional characterization tools, were reviewed in this paper aiming to provide useful guidelines for further continuously promoting MHP and PSC research.
Sharp tools make good work. Obviously, it is the results of characterization methods that can mainly help us to acquire deep mechanistic understanding of the fundamentals involved in the defect passivation of MHPs, which can then guide in choosing optimal defect passivation strategies to prepare MHP-based devices with high performance and long-term stability. So far, various techniques based on spectroscopy,35 microscopy, synchrotron and in situ neutron diffraction have been successfully employed for evaluating the chemical, morphological, structural, and optoelectronic properties of MHPs before and after the defect passivation. These tools have also been useful in elucidating the root causes of the Eloss, degradation mechanisms and low scalability of the PSCs. However, conventional methods based on X-ray, laser, or electron beam-based sources may accelerate the degradation of MHPs by a localized temperature increase, thereby producing severe artifacts during long-term characterization. Also, the current density–voltage (J–V) and monochromatic incident photon-to-electron conversion efficiency (IPCE) characterization of full photovoltaic devices under light illumination may also give rise to hysteresis or phase separation due to ion migration and charge accumulation during measurement.35 Therefore, conventional characterization methods require optimization and suitable new in situ imaging techniques or operando measurement approaches also need to be developed for MHP and PSC research. Typically, capacitance measurements like drive-level capacitance profiling (DLCP),36 space-charge-limited-current (SCLC)37,38 and deep-level transient spectroscopy (DLTS),39 as well as spectrometric characterization methods like steady-state PL emission (ssPL)40,41 along with in situ techniques are new emerging characterization tools that might be used for an in-depth understanding of PSC materials (Fig. 1).
Fig. 1 Summary of new characterization measurements applied to probing defect passivation in perovskite solar cell research. The inserted KPFM, STM, and in situ TEM images were reproduced with permission:141 copyright 2019, Elsevier.130 Copyright 2015, American Chemical Society.135 Copyright 2016, American Chemical Society. |
Meng et al.35 reviewed some useful characterization methods used for MHPs and PSCs. Other published literature42,43 reviews/articles have briefly introduced commonly used techniques for the characterization of defects only mentioned in several paragraphs. However, timely reviews systematically focused on new measurements of defect passivation are still lacking. Moreover, a summary of in situ and operando characterization approaches for defect passivation is also needed. Therefore, specific reviews regarding this topic are imperative and urgently needed for providing useful guidance for further continuously boosting the development of PSCs. In the present review, we first give a short introduction to defects in MHPs, their influences on PSCs and progress in defect passivation. We then focus on summarizing and categorizing the current state-of-the-art advanced characterization techniques used for probing defect passivation so far, which are different from conventional characterization tools. Their limitations are also briefly discussed.
Fig. 2 (a) Schematic representation of the ABX3 unit cell. (b) Illustration of a perfect lattice, vacancy, interstitial, anti-site substitution, Frenkel defect pair, Schottky defect pair, substitutional, and interstitial impurity group. (c–e) The calculated formation energies of intrinsic point defects in MAPbI3 at different chemical potentials. Reproduced with permission:45 copyright 2014, AIP Publishing LLC. |
With the gradual rise of the PCE, the long-term stability of PSCs has been paid increasing attention. The main factors affecting the stability of PSCs include the crystal structure stability of MHPs, the interface and device structural stability, and degradation caused by environmental agents like water, oxygen, heat, light, and electricity.63–65 Essentially, all of these factors are closely related to the defects present in MHPs. For instance, exposure to humidity would cause water and oxygen molecules to penetrate into MHPs through the GBs in polycrystalline perovskite films, causing degradation of the perovskite layer.66,67 Under light exposure, the O2 present forms superoxide (O2−), leading to deprotonation reactions accelerating the decomposition of MHPs.68 In the actual outdoor working environment (high temperature, water vapor, oxygen, etc.), the decomposition of perovskites is mainly reflected in the promotion of phase transition and perovskite ion migration, as well as the sensitivity to the external environment at high temperature. Additionally, the electric field may induce rapid migration of ions.69,70
The presence of defects in perovskite thin films not only directly affects the photovoltaic performance of PSCs through non-radiative recombination of photogenerated carriers but also reduces the long-term stability of MHPs and PSCs. Hence, various passivation strategies have so far been successfully applied to improve the efficiency and stability of PSCs. These methods include the introduction of additives, interface modification, component regulation, solvent engineering, single-crystal engineering,71–73 and electrochemical deposition.74–77 The passivation route relies on applying certain chemicals to react with surface components for deactivating their electronic or chemical activities. This approach generally reduces MHP defects and improves the device performance.42,43,78 Defect passivation could also change the contact resistance at the CTL/perovskite interface. The addition of passivation agents to perovskite precursors may improve the film morphology in terms of fewer pinholes, thereby increasing the filling factor of PSCs.
Combined with defect passivation strategies, many commonly used characterization techniques including microscopy, spectroscopy and electrical measurements have promoted PSC research. The clarifications provided by these tools about the structure, morphology, chemical composition, and optoelectronic and electrical properties of MHPs help further improve the quality of perovskite layers and the performance of PSCs. Since the performance and stability of PSCs are seriously affected by defects in perovskite layers, advanced characterization methods are required for a deep investigation of the defect characteristics of perovskite layers. Thus, several new characterization techniques for MHP trap states (density and energy levels) were reviewed in this article to gain a better understanding of the defect passivation mechanism in MHPs.
Fig. 3 (a) A schematic band diagram of a p-type semiconductor junction with a single trap level Ed and two measurement energies Eω1 and Eω2. Reproduced with permission:80 copyright 2015, Royal Society of Chemistry. Admittance spectra of (b) the reference PSC without TSP and the device with (c) CuI or (d) Cu(Tu)I as the TSP. Reproduced with permission:84 copyright 2017, American Chemical Society. Admittance spectra of WBG PSCs (e) without (the control) and (f) with the PEAI treatment. The derivative of admittance spectra of (g) the control device and (h) the device with the PEAI treatment. (i) Arrhenius plots of the characteristic transition frequencies derived from the admittance spectra. (j) Schematic of the energy barrier for ion movement in the control and the device with PEAI treatment. Reproduced with permission:85 copyright 2020, American Chemical Society. (k) tDOS for devices without PCBM (orange), with PCBM but no thermal annealing (red), with 15 min thermal annealing of PCBM (green), and 45 min thermal annealing of PCBM (blue). Reproduced with permission:82 copyright 2014, Springer Nature. (l) Trap density of states obtained by thermal admittance spectroscopy for devices with PCBM (blue), and choline chloride passivation layers (red). Reproduced with permission:86 copyright 2017, Springer Nature. (m) TAS plots of the PSC devices. Reproduced with permission:87 copyright 2019, Elsevier. (n) Trap density of states (tDOS) for devices without CsBr (black) and with CsBr modification (red). Reproduced with permission:88 copyright 2013, Royal Society of Chemistry. (o) tDOS characterization for the PSCs based on control MAPbI3 and g-C3N4 modified MAPbI3 films. Reproduced with permission:89 copyright 2012, Royal Society of Chemistry. (p) Those of the WBG MAPbIxBr3−x perovskite solar cells based on ICBA-mixture and ICBA-tran3. Reproduced with permission:90 copyright 2017, Wiley-VCH. |
The energy of the defect energy level Ea at frequency ω and the characteristic attempt-to-escape frequency ω0 can be expressed according to eqn (1) and (2):82
Ea = Ed − Eν | (1) |
(2) |
Below Ea, defect traps could capture or emit charges and contribute to the capacitance. The defect density may derive from the angular frequency-dependent capacitance using eqn (3):82
(3) |
Typical analyses of capacitance–voltage scans for Schottky junctions are often based on depletion approximation by assuming no free charges at the junction in the space charge region. In this case, the charge in this region entirely originates from dopant atoms or molecules, and depletion width W can be expressed as:83
(4) |
Ye et al. compared the defect passivation effect of CuI and Cu(Tu)I in MAPbI3−xClx by the TAS method.84 The calculations of temperature-dependent admittance spectra of devices without and with trap state passivation (TSP) at various temperatures (T = 230 K to 300 K) from 10 to 105 Hz in the dark demonstrated that Cu(Tu)I had a better defect passivation effect than CuI (Fig. 3b–d). Arrhenius plots of characteristic transition frequencies correspond to admittance derivatives and the calculated Ea of pure perovskites and perovskites–Cu(Tu)I are 0.318 and 0.388 eV, respectively. The higher Ea value in the latter indicates that the ion migration in the perovskite layer is significantly suppressed after treatment with Cu(Tu)I. Chen et al. used TAS measurements on wide-bandgap (WBG) FA0.8Cs0.2Pb(I0.7Br0.3)3 perovskite-based PSCs without and with the phenethylammonium iodide (PEAI) treatment to elucidate the suppression of ion migration.85 Their data showed that suppression of mobile ionic defects might reduce the formation of charge defects acting as non-radiative recombination centers. Their recent work revealed the usefulness of low-frequency capacitance measured by the TAS technique for estimating the activation energy (EA) of ion motion in perovskite absorber layers. The TAS spectra of PSCs without and with PEAI treatment were measured from 250 to 300 K in the dark (Fig. 3e and f) and the derivative of the capacitance–frequency spectra was used to obtain the characteristic transition frequency values (ωpeak) (Fig. 3g and h). The Ea values were calculated by fitting the corresponding Arrhenius plots using the formula ωpeak = βT2exp(−Ea/kT), where β refers to a temperature-related prefactor. Their findings indicated an Ea of 0.905 eV obtained by the device subjected to PEAI treatment. This value was higher than that of the control device (0.680 eV) (Fig. 3i and j). The higher Ea value indicates that the ion migration in the perovskite layer is significantly suppressed after treatment with PEAI. Suppression of mobile ion defects is also expected to reduce the formation of charge defects, which can act as nonradiative recombination centers. The substantially higher Ea indicated significantly suppressed ion migration in the perovskite layer after PEAI treatment. Shao et al. used a typical curve of trap density of states (tDOS) versus defect energy level Ea to investigate defect passivation by PCBM in MAPbI3 based PSCs.82 They found that Ea below 0.4 eV (band 1, 0.35–0.40 eV) could be assigned to a relatively shallow-level defect trap, while Ea above 0.4 eV (band 2 and band 3) may be indexed to deeper levels (Fig. 3k). The PSCs containing a PCBM layer without thermal annealing illustrated significantly reduced tDOS at band 2 and band 3. By comparison, PSCs containing a PCBM layer and subjected to annealing revealed efficiently more reduced shallow-level defect traps. Therefore, the deep-level defect trap located at the MAPbI3 film surface was effectively passivated by PCBM without thermal annealing. The even deeper shallow-level defect traps found in MAPbI3 films can only be passivated by diffusion of PCBM into the MAPbI3 inner layer. Zheng et al. utilized the TAS method to clarify the better passivation effect of choline chloride when compared to PCBM by considering both cationic and anionic defects in MHPs during passivation strategies.86 The obtained device with choline chloride layers showed the lowest tDOS over the whole trap depth region (Fig. 3l), while the low tDOS in the deeper trap region of 0.40–0.52 eV was assigned to defects at the film surface. Furthermore, the density of shallower trap states in the choline-chloride-passivated devices (0.35–0.40 eV) assigned to traps at GBs was about 3-fold smaller than that in PCBM-passivated devices, indicating the diffusion of choline chloride and passivation of the GBs.
Overall, defects are very important and are thus further investigated since defects in the MAPbI3 perovskite layer change significantly. For instance, Zhang et al. studied the tDOS through TAS measurements. The tDOS values for a TB(MA) modified PSC with a backbone composed of a 2,5-dialkoxy-1,4-phenylene unit and thiophene unit, and side-chain end-capped by –SO3– MA+ were found to be more than one order of magnitude lower in the entire energy range.87 The exact densities of shallow- and deep-level defect traps were calculated to be 9.59 × 1015 cm−3 and 1.94 × 1017 cm−3 for the TB(MA) modified device, respectively. By comparison, 2.43 × 1017 cm−3 and 5.09 × 1018 cm−3 were recorded for the control device (Fig. 3m), respectively. Thus, fewer interface defects were obtained by the TB(MA) passivator. Li et al. further examined the energetic profile of tDOS at the MAPbI3−xClx perovskite/TiO2 interface by performing TAS on complete photovoltaic devices. Their data revealed a decline in tDOS from 5.0 × 1016 cm−3 (without CsBr) to 2.0 × 1016 cm−3 (with CsBr) (Fig. 3n), confirming enhanced electronic contact between perovskites and c-TiO2 through CsBr modification and resulting in improved interface stability.88 Liao et al. measured TAS for quantifying the tDOS of devices fabricated with and without the g-C3N4 additive (Fig. 3o). The g-C3N4 modified device illustrated remarkably reduced tDOS in the deeper trap region (0.40–0.55 eV) corresponding to defects at the film surface, as well as a shallower trap region (0.30–0.40 eV) assigned to traps at GBs.89 This confirmed that doping of g-C3N4 might enlarge the grain size and improve the crystallinity, thereby passivating the defects. Moreover, the soft and mechanically flexible framework of g-C3N4 could passivate poorly coordinated ions at the GBs or on MAPbI3 film surfaces. Lin et al. measured the TAS of tDOS in devices composed of two different electron transfer layers (ETLs) to figure out the origin of the charge-carrier lifetime enhancement by replacing the indene-C60 bisadduct (ICBA)-mixture with ICBA-tran3.90 To this end, a simple method was applied to reduce the energy disorder by isolating the isomer ICBA-tran3 from the as-synthesized ICBA-mixture. The obtained density of defect states ranged from 1 × 1016 to 1 × 1019 m−3 for both types of PSCs. The tDOS was almost identical for the ICBA-tran3 and ICBA-mixture based WBG MAPbIxBr3−x PSCs with values estimated to be 0.42–0.55 eV (Fig. 3p). The tDOS values of the shallower traps (0.35–0.42 eV) in ICBA-mixture based devices were larger than those of ICBA-tran3 devices, revealing a slightly weaker passivation effect by the ICBA-mixture.
Fig. 4 (a) Schematic of band bending of a p-type semiconductor with deep trap states in an n+–p junction. (b) Dependence of the trap density on the profiling distance of a MAPbI3 single crystal measured by DLCP. (c) Spatial distributions of trap states in a MAPbI3 thin single crystal, as measured by DLCP. Reproduced with permission:36 copyright 2020, American Association for the Advancement of Science. (d) Characteristic I–V trace (purple markers) showing three different regimes for MAPbBr3 (at 300 K). Reproduced with permission:38 copyright 2015, American Association for the Advancement of Science. (e) Dark current–voltage curves of electron-only devices with the FTO/TiO2/perovskite (BAI)/PCBM/Ag structure. Reproduced with permission:96 copyright 2020, Wiley-VCH. (f) Dark current–voltage curves of the CsPbIBr2 PSC devices with the FTO/TiO2/perovskite/PCBM/Ag structure. Reproduced with permission:97 copyright 2019, Wiley-VCH. Dark current–voltage curves from (g) electron-only and (h) hole-only devices based on 0.0% and 1.0% Pb(SCN)2 with the structure shown in the inset. Reproduced with permission:98 copyright 2019, Wiley-VCH. Current density–voltage characteristics of (i) hole- and (j) electron-only devices for estimating defect density in the 2D perovskite film. Reproduced with permission:99 copyright 2020, American Chemical Society. (k) Thermally stimulated current for the devices with a CuSCN HTL (green), a PEDOT:PSS HTL (red), and without transport layers (purple). The dark TSC reference measurement for the ITO/CuSCN/MAPI/PCBM/C60/Au configuration is also shown (black). (l) Arrhenius plots of the initial rise of the T4 TSC peak for the devices with a CuSCN HTL (green), a PEDOT:PSS HTL (red), and without transport layers (purple). Reproduced with permission:102 copyright 2015, American Chemical Society. |
Ni et al. obtained profiling of spatial and energetic distributions of trap states in metal halide perovskite single-crystalline and polycrystalline solar cells.36 Their results suggested trap densities in single crystals varying by five orders of magnitude, with the lowest value estimated to be 2 × 1011 per cubic centimeter, and most deep traps were located at crystal surfaces. Also, symmetric distribution of the trap density was observed (Fig. 4b), consistent with the structural symmetry of the double-side polished MAPbI3 single crystal. The spatial profiling of trap densities in MAPbI3 single crystals was also performed by DLCP and the data illustrated about 10-fold greater trap density near the interface region than inside the MAPbI3 single crystal. Thus, dangling bonds at the surface of the crystal formed charge traps. To gain a better understanding of the relationship of trap density and distribution, DLCP measurements were also conducted on devices with the ITO/PTAA/MAPbI3 (39 μm)/C60/BCP/Cu structure based on a typical MAPbI3 thin single crystal synthesized by a space-confined growth method (Fig. 4c). The increase in carrier density with the decrease in AC frequency confirmed the existence of charge traps contributing to junction capacitance at low AC frequencies (large Eω) in the MAPbI3 thin single crystal. The trap density distribution in the MAPbI3 thin single crystal synthesized by the space-confined method was different from that in the bulk crystal. The trap density in the MAPbI3 thin single-crystal varied by up to 5-fold, and the trap density near both surfaces was 2- to 4-fold higher than that in bulk crystals. Furthermore, trap density decreased gradually toward the center of the crystal, and its distribution along the normal direction was not symmetric despite the contact between both surfaces of the thin single crystal with PTAA/ITO during growth.
The I–V curves are often plotted on a double logarithmic scale and analyzed according to SCLC theory. Fig. 4d shows a typical I–V curve of PSCs based on MAPbBr3 single crystals divided into three regions:38 the ohmic region, the trap-filled limit (TFL) region, and the Child region. At low voltages, the I–V curve (labeled in blue) can be linearly fitted to I ∝ Vn=1 when defects are filled by some injected charges. After filling all defects by charges at a particular onset voltage, the injected charges will freely move through MAPbBr3, leading to a rapid jump in current reaching the low resistance state at the onset voltage of the trap-filled limit (VTFL). As a result, the defect (trap) density (ntrap) can be estimated according to eqn (5):38
(5) |
For MHPs, the defects can either be hole-traps or electron-traps.
Recently, the SCLC method has not only been used to analyze the trap-state density and carrier mobility of MHP single crystals,94,95 but also for defect passivation of PSCs. A better understanding of associated optoelectronic properties requires accurate characterization of trap density in MHPs. Hence, SCLC was employed in our work to explore the decrease in trap state density and restrained non-radiative recombination in all-inorganic CsPbIBr2 PSCs by incorporating butylammonium iodide (BAI) (Fig. 4e). The trap densities of pristine and modified CsPbIBr2 perovskite films were calculated to be 6.8 × 1015 and 3.4 × 1015 cm−3, respectively.96 Thus, BAI modification could reduce the trap state density to achieve superior crystallinity and morphology, conducive to better device performance. We also analyzed the trap-state density of pristine CsPbIBr2 film and 0.7% sulfamic acid sodium salt (SAS)-incorporating CsPbIBr2 film.97 The calculated Nt of the CsPbIBr2 film with and without SAS are 5.10 × 1015 and 6.24 × 1015 cm−3, respectively (Fig. 4f). In region n = 2, the carrier mobilities of CsPbIBr2 with and without additive were calculated to be 3.03 × 10−3 and 2.75 × 10−3 cm2 V−1 s−1, respectively. Therefore, effective defect passivation occurred in the bulk CsPbIBr2 film by SAS. Ye et al. reported a CsPbI2Br film with 1.0% Pb(SCN)2 with higher current density than that of the pristine film, indicating a smaller resistance and better charge transport properties.98 Ye et al. also used SCLC (Fig. 4g and h) to investigate the influence of Pb(SCN)2 on the trap states of CsPbI2Br films and final PSCs. Their data revealed a linear interrelationship between current and bias voltages at low bias voltages, while the current increased nonlinearly with voltage at higher bias voltages. Both the electron-only and hole-only devices with 1.0% Pb(SCN)2 exhibited lower VTFL values, implying significantly reduced electron trap densities by Pb(SCN)2.
The SCLC method has also been applied to investigate different defect behaviors in 2D perovskites in comparison with 3D perovskites. In this respect, Liu et al. utilized SCLC measurements to gain a better understanding of the charge trap density and carrier mobility in 2D BA2MA3Pb4I13 perovskite films.99 The current density–voltage (J–V) curves of electron-only and hole-only devices were used to calculate the hole and electron trap density in 2D perovskite films (Fig. 4i and j). Values of 8.22 × 1016 and 6.82 × 1016 cm−3 were obtained, which were significantly higher than those of previously reported 3D perovskite films (4.12 × 1015 cm−3 and 3.22 × 1015 cm−3), respectively. Consequently, more severe carrier recombination may have occurred in 2D perovskite films. Besides, the fitted J–V curves at the SCLC region induced hole and electron mobility of approximately 5.31 × 10−2 and 5.64 × 10−2 cm2 V−1 s−1, respectively, for 2D perovskite films. These values were considerably lower than those of 3D perovskite films, indicating decreased carrier mobility and impediment of carrier transmission by introduction of long-chain butylamine as a spacer.
(6) |
(7) |
Baumann et al. used TSC measurements to study the electron trap states of MAPbI3 planar PSCs composed of ITO/poly(3,4-ethylenedioxythiophene):poly(styrenesulfonate) (PEDOT:PSS)/MAPbI3/PCBM/C60/2,9-dimethyl-4,7-diphenyl-1,10-phenanthroline (BCP)/Au (red curve, Fig. 4k) and ITO/CuSCN/MAPbI3/PCBM/C60/BCP/Au (green curve, Fig. 4k).102 For each device, the TSC trajectory was plotted as a function of temperature. The two peaks at very low temperatures (T1 and T2) were low-level defect traps in the PCBM/C60 electron transport layer owing to the absence of the electron transport layer. Also, the two low-temperature peaks vanished, indicating that most shallow traps must be located in the transport layer instead of the perovskite layer. The other two TSC peaks at higher temperatures were assigned to the perovskite layer. The first peak was attributed to the phase transition of the perovskite crystal around T3 (163 K), and the second peak at around T4 (194 K) was related to the charge trap analyzed using the initial ascent method. The activation energy of the trap state in MAPbI3 perovskite films at T4 was calculated according to eqn (6) and Arrhenius plots and the resulting value was about 508 ± 20 meV (Fig. 4l). The lower limit of defect density was calculated using eqn (7) to be 1 × 1021 m−3.
In typical DLTS, the capacitance transients are investigated by measuring the variations in capacitance as a function of temperature, usually in the range from liquid nitrogen temperature to room temperature (300 K) or above. During the initial bias pulse at low temperatures, defects could be filled by bias-generated charges. During this process, the capture rate of a defect trap should be much larger than its emission rate, making the latter negligible. The increase in temperature will yield DLTS peaks if the emission rate of a charge trapped by defects is within the set rate window. Hence, the defect density can directly be obtained from the capacitance change corresponding to the complete filling of the defect traps with a saturated injection pulse or the largest possible majority-carrier pulse. The defect density at a certain temperature can be described by eqn (8):103
ntrap = 2(ΔC/C)(NA − ND) | (8) |
The EA of the defects below the conduction band can be obtained according to eqn (9):103
(9) |
To distinguish the nature of defects (electronic or ionic) in MAPbI3 perovskites, Reichert et al. applied reversed DLTS, meaning voltage change from 1 V to 0 V.39 Other parameters, such as AC frequency and filling-pulse, remained constant. Unlike conventional DLTS measurements, the capture charge carriers' process in trap states was measured because of electronic traps. Since the emission rate was much lower than the capture rate, the latter (determined by reverse DLTS) was higher than the emission rate (obtained by conventional DLTS) when deep-level trap states were measured. The situation was different when mobile ions responded to voltage pulses. In the absence of applied external voltage, mobile ions were in an equilibrium state at the interfaces of perovskite layers due to the internal field. As a result, mobile ions were pushed into the perovskite layer by a voltage pulse. For ions, this process would be approximately as fast as the back drift of ions to the interfaces. The measured reverse DLTS at room temperature and the plot of boxcar evaluation at a rate window of t2/t1 = 2 are provided in Fig. 5a. The emission rates of all defects looked comparable for the conventional and reverse DLTS. Hence, the measured emission rates originated from mobile ions instead of charge carriers, such as electrons and holes. After conducting DLTS tests of PSCs following algorithm analyses, three different types of mobile ions corresponding to different examples of defect parameters were recorded. Notably, the strong capacitance freeze-out presented a serious obstacle for DLTS measurements. Here, the dominant feature consisted of a very prominent peak near 150–200 K related to the rapid increase in capacitance as a function of temperature. This produced a false peak, not associated with a deep level trap as clearly shown by the independence of the peak position of the time window. However, the signal of real traps became considerably distorted by the false peak arising from capacitance freeze-out. To eliminate this effect and obtain clean spectra, Polyakov et al. corrected the signal by a known rate of change with temperature of the steady-state capacitance in DLTS of MAPbI3 perovskites.105 The corrected DLTS signal (Fig. 5b) showed two features at high temperatures (>200 K). The first was related to a hole trap (negative peak A according to convention in Fig. 5b, that is the capacitance decreases with time during the transient) while the other was linked to electron traps (positive peak B). Unlike false peaks, such peak positions moved as a function of the time window, thereby belonging to real traps. The slight temperature dependence of the electron trap peak B intensity resulted from interference with the hole trap peak A, while the stronger temperature dependence of the hole trap peak A intensity issued from the temperature dependence of free electron concentration. The hole trap displayed an activation energy of 0.57 eV and a capture cross-section of 4.2 × 1017 cm2, whereas the corresponding values of the electron trap were around 0.74 eV and 2.7 × 1016 cm2, respectively. The energies of such trap levels agreed reasonably with state-of-the-art density functional calculations that predicted the existence of interstitial iodine defects at energies of 0.57 eV and 0.8–0.9 eV of the conduction band for the first two levels.
Fig. 5 (a) Conventional DLTS and reverse DLTS evaluation via boxcar at room temperature with a rate window of t2/t1 = 2. Reproduced with permission:39 copyright 2020, American Physical Society. (b) DLTS spectra as corrected for the strong capacitance freeze-out, and various time windows t1 and t2. Reproduced with permission:105 copyright 2018, AIP Publishing. (c) FWHM of the emission peak and average transient PL lifetime (τPL) as a function of the pump fluence. τPL is the time taken for the intensity to decrease to 1/e of its initial value. (d) PL intensity as a function of pump fluence. The dashed vertical black lines in (c) and (d) indicate the onset of ASE. Reproduced with permission:107 copyright 2014, Nature Publishing Group. (e) Face emission spectra of FAPbI3 film pumped by a pulsed laser with a duration of 150 fs. (f) Face emission spectra of MAPbI3 film pumped by a fs pulsed laser. The insets show the integrated emission intensity and the FWHM of the face emission spectra as a function of pump energy. Reproduced with permission:40 copyright 2017, American Chemical Society. |
(10) |
At low pump fluence, the Auger recombination is negligible, and defect-mediated charge recombination should be much slower than the band-edge radiative recombination. The bulk/surface corresponding defect density of states can be calculated using relevant kinetic equations.
Xing et al. used ssPL to reveal the existence of two types of traps in MAPbI3 films (Fig. 5c and d).107 The bulk density of defect states was estimated to be 5 × 1016 cm−3, while the density of defect states on the surface was about 1.6 × 1017 cm−3. Yuan et al. employed ssPL spectroscopy to compare the defect state densities of MAPbI3 and FAPbI3 films as a function of pump fluence.40 As shown in the inset of Fig. 5e, the first intersection representing the pump energy required filling all the traps, meaning the threshold trap pump energy (about 1 μJ cm−2) corresponding to a trap state density of about 1017 cm−3. In contrast, the MAPbI3 film had a higher threshold (about 6 μJ cm−2) than the FAPbI3 film, indicating an elevated density of trap states (about 2.5 × 1017 cm−3) (Fig. 5f).
ΔA(λ) = −log{[I(λ)pro/I(λ)ref]pump/[I(λ)pro/I(λ)ref]unpump} | (11) |
The carrier relaxation process of a sample can be analyzed using a linear stage to adjust the time delay of the probe light reaching the sample surface relative to the pump light, as well as record changes in probe light absorption spectroscopy under continuous-time delay. However, unlike steady-state absorption spectroscopy, the ΔA(λ) of the transient absorption spectrum contains positive (+) and negative (−) signals, where the signal may change from positive to negative or vice versa. For example, the signals of molecular systems usually originate from contributing excited state absorption (ESA) signals, ground state bleaching (GSB) signals and stimulated emission (SE) signals. Liu et al. used the TA measurement method to reveal the excellent carrier dynamics of a perovskite layer with complete defect passivation.75 A sharp photo-bleaching (PB) signal band carrier decay was observed in the band edge of CsFAMA perovskites in accordance with the dominant band-to-band carrier recombination (Fig. 6a–c). Two negative ΔA valleys were detected at approximately 480 nm (PB1) and 760 nm (PB2), caused by the combination of PB and SE signals (Fig. 6d–f). Note that the generation, decay, and recombination of carriers in perovskites mainly depend on the PB signal in the band-edge region. In the initial stage from 0 to 5 ps, the changes in PB2 peaks of perovskite samples were independent of the introduced cysteamine hydrochloride (CAS-Cl) since 3D perovskites generally possess Wannier–Mott type excitons due to the low exciton binding energy (≈12 meV). The PB2 peak of pristine perovskites started to vanish at 994.6 ps after excitation to become almost quenched at 2013.6 ps. By comparison, the PB2 peak of double-defect passivation or full-defect passivation perovskites stabilized for a longer time, confirming the longer lifetime of defect-passivated perovskite films (Fig. 6g). Meanwhile, the carrier lifetime of perovskite films increased after double passivation or full passivation (Fig. 6h).
Fig. 6 The pseudocolor TA plots for (a) the control perovskite film and the perovskite films with (b) dual defect passivation and (c) full defect passivation. TA spectra showing the PB1, PB2, and PA signatures at various probe delays for perovskite films (d) without CAS-Cl passivation, (e) with dual defect passivation, and (f) with full defect passivation. (g) 400 nm pumped TA kinetics probed at the PB2 peak and (h) biexponential function fitted TrPL spectra for the perovskite films. Reproduced with permission:75 copyright 2020, Wiley-VCH GmbH. |
Li et al. used femtosecond TA measurements to confirm the enhanced phase purity and suppressed nonradiative recombination in quasi-2D perovskite films.109Fig. 7a and d show two signals: negative (blue) GSB and positive (yellow) ESA. For the pristine quasi-2D CsPbI3 film, the positive band at ≈500 nm in the short wavelength region belongs to the low-dimensional phase ESA, while it is not obvious in the optimized film, indicating that the N-methyl-2-pyrrolidone iodide (NMPI) additive can improve the phase purity. TA spectra at different time scales of charge carrier dynamics are shown in Fig. 7b and e. After 5 ns, the bleaching signal of the pristine quasi-2D CsPbI3 film decays almost completely, while the optimal bleaching signal shows a clear signal, indicating a longer decay time for carriers after the introduction of NMPI additive. Furthermore, the TA kinetics of the pristine and optimized quasi-2D (n = 20) CsPbI3 films (Fig. 7c and f) show that the carrier extraction time of the pristine quasi-2D CsPbI3 film (725 fs to 26.8 ps) is shorter than that of the optimized film (2–204 ps), but the τ3 of the latter is 10 times longer than that of the pristine film (3180 vs. 289 ps). The prolonged τ3 suggests that the NMPI additive optimized the crystallization kinetics of quasi-2D CsPbI3, improved the morphology and phase purity, and thereby enhanced the carrier lifetime and reduced the trap density.
Fig. 7 TA spectra obtained following a 400 nm laser pulse excitation of the (a–c) pristine (0% NMPI) and (d–f) optimized (2% NMPI) quasi-2D (n = 20) CsPbI3 films: (a and d) Time- and wavelength-dependent 3D plot TA images; (b and e) TA spectra at selected probe times; (c and f) the TA kinetics curves. Reproduced with permission:109 copyright 2021, Wiley-VCH GmbH. (g) Implementation of the insulating layer into the solar cell structure for charge selective photo-CELIV. (h) Correlation between charge carrier mobility and photogenerated light intensity governed by the applied laser pulse, for control and charge selective samples after a 7 μs pulse delay. Reproduced with permission:114 copyright 2017, Wiley-VCH Verlag GmbH & Co. KGaA, Weinheim. |
j(t) = j0 + Δj(t) | (12) |
(13) |
Petrović et al. explored the charge carrier mobility and transport properties of mesoporous and inverted planar-structured PSCs by the photo-CELIV technique (Fig. 7g).114 It was found that highly balanced charge mobilities were obtained in mesoporous devices, whereas in planar devices, the hole mobility was a half order of magnitude lower than the electron mobility due to the inferior hole injection ability from poly(3,4-ethyledioxthiophene) polystyrene sulfonate (PEDOT:PSS) to the spiro-OMeTAD interlayer (Fig. 7h). Furthermore, dispersive transport is found in electron-selective devices with TiO2 ETLs, which indicates the presence of a considerable number of trapped states at the perovskite interface, whereas the planar devices do not have these trapped states. Chen et al. determined the hole and electron mobilities of CH3NH3PbI3 perovskites by the photo-CELIV technique and revealed the recombination process and trap states. The results show that efficient and balanced transport is achieved in both CH3NH3PbI3 pure films and CH3NH3PbI3/phenyl-C61-butyric acid methyl ester (PC61BM) bilayer solar cells.115 Furthermore, the charge mobility of the pure CH3NH3PbI3 film was 3.2 × 10−4 cm2 V−1 s−1, which is almost doubled to 7.1 × 10−4 cm2 V−1 s−1 upon insertion of the PC61BM layer (Fig. 8a and b).
Fig. 8 Photo-CELIV j–t profiles with different delay times of (a) CH3NH3PbI3 neat film at a voltage ramp of 2 × 104 V s−1 and (b) CH3NH3PbI3/PC61BM bilayer cell at a voltage ramp of 1 × 105 V s−1. Reproduced with permission:115 copyright 2015, American Chemical Society. (c) Photoconductivity transient (indicative of the lifetime) measured by time-resolved microwave conductivity (TRMC), indicating double charge-carrier lifetime (t) in the 1.67 eV triple-halide film (Cs22Br15 + Cl3, red line) compared with the control film (Cs25Br20, blue line). (d) Photoconductivity under different excitation intensities. (e) Dark microwave conductivity (DMC) measurements of control (blue) and triple-halide (red) films on quartz substrates. Power reflection coefficient versus microwave frequency resonances is shown from the DMC measurements. Reproduced with permission:116 copyright 2020, American Association for the Advancement of Science. (f) TRFR study on CH3NH3PbI3 at a fluence of 19 μJ cm−2. Typical signal of pump-induced Faraday rotation which is proportional to sample magnetization, fitted with a bi-exponential decay function (τ1 = 0.9 ± 0.1 ps and τ2 = 4 ± 1 ps). (g) Maximum rotation (peak) as a function of temperature. Reproduced with permission:120 copyright 2015, American Chemical Society. (h) Time-resolved spin relaxation time for MA/EtOH-based perovskite films. The inset shows the spin lifetime as a function of temperature. Reproduced with permission:121 copyright 2017 Wiley-VCH Verlag GmbH & Co. KGaA, Weinheim. |
Giovanni et al. studied the spin dynamics of CH3NH3PbI3 by TRFR measurements and recorded lifetimes τ1 = 0.9 ± 0.1 ps (holes) and τ2 = 4 ± 1 ps (electrons), consistent with the values measured for intraband angular momentum flip (τh = ∼1.1 ps for holes and τe = ∼7 ps for electrons) (Fig. 8f and g).120 The degree of light-induced Faraday rotation reached as high as 720 milli-degrees for CH3NH3PbI3 polycrystalline thin films (or 10° μm−1 ± 2° μm−1) with a thickness of approximately 70 nm at 200 K. Liu et al. further confirmed the decline in defect densities of perovskite films by detecting the longitudinal spin relaxation time by TRKR spectroscopy.121 The spin relaxation process in perovskite crystals was found to be dominated by the scattering mechanism based on Elliott–Yafet (EY). The TRKR results revealed an increase in spin lifetime from 10 ps to 31 ps as temperature decreased from 120 K to 14 K (Fig. 8h). Compared to other reports, the spin relaxation time rose by 2-fold, further demonstrating the excellent quality of the crystal film.
In high-resolution KPFM, CPD is greatly affected by the short distance force between the needle tip and sample. This can be defined by eqn (14):
(14) |
In KPFM, the sample surface morphology characteristics are first drawn by AFM and the height of the probe is then fixed to obtain the VCPD data of the sample surface. KPFM measures the sample electrostatic force by electrically driving the cantilever with an applied drive voltage (VAC) and bias voltage (VDC). The electrostatic force Fel(Z) between the tip of the probe and the sample can be expressed by eqn (15):125
(15) |
The substitution of Vtip = VACsin(ωt) + VDC (where ω is the angular frequency of the applied driving AC voltage and t is the time) in eqn (16) would yield the electrostatic force.
(16) |
This equation can be divided into three parts:
(17) |
(18) |
(19) |
KPFM first generates static power by adding VDC and VAC to the probe and then uses a phase-locked amplifier to measure VCPD and extract the frequency ω component. Here, the output signal is proportional to the difference between VCPD and VDC, where the VCPD value is measured by applying VDC to the AFM tip or sample. When VDC equals VCPD, the feedback is used to cancel the VCPD by adjusting the constant component VDC of the tip bias, thereby making the output signal of the phase-locked amplifier invalid and electrostatic force Fω is equal to zero. This allows the VDC value of each point on the sample surface to be obtained for drawing a potential map of the entire sample surface.
Tan et al. utilized KPFM to examine the surface defect passivation of CsPbI3 perovskite films by measuring the contact potential difference (SPD) under dark or light conditions.126 The changes in SPD between dark and light conditions, which can be defined as surface photovoltage (SPV) reflect the surface defect density of the sample. Under illumination, the presence of more defects on the film surface led to trapping of more photogenerated carriers, resulting in more obvious band bending on the film surface and larger variations in SPD (Fig. 9a). The smaller changes in the dark–light of the SPD of samples containing NH4I, as well as the decrease in SPV from 75 mV to 27 mV, confirmed the effectively reduced electron trap state density near the surface of the perovskite film by NH4I, inhibiting the recombination of trapped electrons and free holes (Fig. 9b–g). The VCPD of CsPbI3 perovskites with NH4I declined from −355 to −423 mV. Also, the surface carrier concentration increases from 6.73 × 1013 to 9.67 × 1014 cm−3. Therefore, the introduction of NH4I diminished the surface trap state density and high surface carrier concentration. Li et al. used KPFM to further characterize the photophysical properties of perovskite films treated with and without chlorobenzene.127 Under dark and light conditions, the surface of perovskite film accumulates carriers due to the existence of the trap state, resulting in surface band bending (Fig. 9h). Compared to untreated perovskite films, treated perovskite films with relatively low magnitude SPV suggested declined densities of trap states by chlorobenzene treatment, resulting in less non-radiative recombination and better photoelectric performance (Fig. 9i).
Fig. 9 KPFM measurement. (a) Schematic energy band diagram for SPV; surface potential differences of CsPbI3 films without and with the improved intermediate process in the dark (b and d) or under light irradiation (c and e). SPD distribution and SPV of (f) the control and (g) the target CsPbI3 films. Reproduced with permission:126 copyright 2021, Wiley-VCH GmbH. (h) Schematic band diagram for the surface photovoltage (SPV) measurement at the perovskite surface. (i) Representative VCPD potential histograms showing a change in the dark and under illumination. Reproduced with permission:127 copyright 2017, American Chemical Society. |
Ohmann et al. observed dislocations and defects in MHPs, where two Br atoms were found close together and oriented perpendicularly with respect to the main Br pair alignment.130 Such rotation progressed diagonally at 45° to the main axis throughout the whole surface. The immediate neighboring pairs were also affected and oriented slightly off-line (see white lines in Fig. 10a), resulting in local ion arrangements displaying a chiral pattern. As a result, dislocation lines formed as a single or multiples (see the inset of Fig. 10a) or occurring in a periodic arrangement (see the bottom panel of Fig. 10a). Some areas with a particularly high concentration of defects had about 10 defects per 100 nm2 (Fig. 10b). All imaged defects appeared as depressions, the most predominant type observed on surfaces, and were considered to be Br vacancies. Using STM, Kim et al. revealed three kinds of PbI2 vacancy defects with formation energies defined by Ef = EV − ESC + μC, where EV and ESC are the total energy of the vacancy defect system and defect-free supercell structure, respectively, and μC is the chemical potential of PbI2 or MAI.131 The formation energies of PbI2 vacancies based on the minimum energy configuration were calculated to be 27 meV, 73 meV, and 44 meV for A-type, B-type, and C-type, respectively (Fig. 10c). The MAI vacancy was formed by removing one CH3NH3 along with a nearby I atom. The formation energy of an MAI vacancy for the reference phase MAI molecule was estimated to be 1.803 eV. Meanwhile, PbI2 vacancy formation energies were relatively lower than those of other semiconducting materials despite the variation of the actual formation energy with the concentration of the mixture. This confirmed the possible generation of abundant Schottky defects within the methylammonium lead halides (MALHs) absorber layer (Fig. 10d). Hieulle et al. successfully determined the exact location of I and Cl ions in mixed CH3NH3PbBr3−yIy and CH3NH3PbBr3−zClz perovskite lattices to clarify the formation of two different mixed-halide perovskites.132 After the deposition of PbI2 or PbCl2 on pure CH3NH3PbBr3, distinct protrusions with different apparent heights and widths appeared in STM images of perovskite films (Fig. 10e–g). Combining STM experimental results and DFT simulations, the dissociation of the PbI2 (or PbCl2) molecule followed by the substitution of Br by I (or Cl) at the surface of the perovskite film was confirmed. The bright and dark protrusions observed in the STM experiment were identified as I and Cl ions, respectively (Fig. 10h–k).
Fig. 10 Dislocations and defects visualized with STM. (a) Start of dislocation rows indicated by white arrows. The angled lines indicate the modified Br atom positions adjacent to a dislocation row. (b) STM image of defects on the surface. Reproduced with permission:130 copyright 2015, American Chemical Society. (c) The position of the PbI2 vacancy in the supercell of CH3NH3PbI3. Vacant Pb and I are denoted by yellow and green, respectively. H, C, N, I, and Pb are represented by white, light gray, light blue, violet, and thick gray balls, respectively. (d) Density of states (DOS) for defect-free bulk CH3NH3PbI3 and supercell structures having MAI and PbI2 vacancies. Reproduced with permission:131 copyright 2014, American Chemical Society. Scanning tunneling microscopy images of (e) CH3NH3PbBr3, (f) CH3NH3PbBr3−yIy, and (g) CH3NH3PbBr3−zClz perovskite surfaces. (h–j) Calculated (010) surface of the mixed halide organic–inorganic perovskites. (k) Scheme of the substitution mechanism occurring at the surface of the CH3NH3PbBr3 perovskite after deposition of PbI2 or PbCl2 molecules (only the PbI2 case is presented for clarity, but PbCl2 follows the same mechanism). Reproduced with permission:132 copyright 2019, American Chemical Society. |
Xiao et al. characterized non-encapsulated PSCs based on ITO/TiO2/MAPbI3/spiro-OMeTAD/Ag by in situ TEM heating in an effort to analyze the degradation process of MAPbI3 during high-angle annular dark-field (HAADF) imaging (Fig. 11a).135 The appearance of defects and fast degradation of MAPbI3 after heating at ≈50–60 °C for 4 h demonstrated accelerated thermally induced elemental migration by Schottky or Frenkel defects in the MAPbI3 crystal structure. These data provided an in-depth understanding of thermal degradation routes and microstructural changes of MAPbI3 during decomposition. Ducati et al. used similar in situ TEM characterization at 150 °C on four samples composed of FTO/TiO2/MAPbI3/spiro-OMeTAD/Au fabricated by different routes.136 The in situ monitoring of the morphological changes and chemical compositions by in situ heating during HAADF imaging and associated energy dispersive X-ray spectroscopy elemental mapping revealed (Fig. 11b) migration of iodine and lead into the spiro-MeOTAD HTL as the primary cause of MAPbI3 degradation. Their work provided new insights into correlations between the morphology (perovskite coverage and scaffold infiltration), chemical composition (containing Cl or not), and thermal stability of perovskite materials. Shi et al. used in situ gas-cell TEM technology to explore the MAPbI3 degradation mechanism. By controlling the atmosphere (vacuum or dry air) and temperature during in situ heating and gas-cell reaction (ATMOSPHERE 200 from Protochips), a surface-initiated layer-by-layer degradation model of MAPbI3 was established under a simulated actual PSC operation environment in real time. In situ TEM is also suitable for use under electrical bias conditions. For instance, Jeangros et al. applied a positive bias on the HTL and noticed microstructural changes after a few minutes.70 The changes in HAADF intensity with biasing showed continuous retraction of the MAPbI3/HTL interface, while nanoparticles appeared at positions of structural defects and the interface with the HTL (Fig. 11c). The slight increase in the HAADF intensity in the HTL region in the vicinity of the MAPbI3 phase under bias also indicated ionic migration of heavy elements, which induced the degradation of MHPs and caused the hysteresis effect of PSCs (arrowheads in the profiles in Fig. 11c).
Fig. 11 (a) HAADF images for MAPbI3 obtained from in situ TEM before heating (top) and after heating for 14 h (bottom). Reproduced with permission:135 copyright 2016, American Chemical Society. (b) The evolution of the HAADF image, and lead and iodide compositions of the MAPbI3 PSC depending on the temperature increase from 50 to 250 °C measured by in situ TEM observation for gradual thermal decomposition. Reproduced with permission:136 copyright 2016, Springer Nature. (c) STEM HAADF micrographs showing changes in morphology of the MAPbI3 layer when a current density of 20 mA cm−2 is passed through the cell with +6 V applied on the HTL, with (i) and (ii) showing magnified views of the regions highlighted in (c) (the dashed line represents the initial interface). Reproduced with permission:70 copyright 2016, American Chemical Society. |
Fig. 12 (a) The upper part: Time-resolved in situ UV-vis absorption spectra of naturally dried Cs0.05FA0.81MA0.14PbI2.55Br0.45 perovskite film by meniscus coating. The bottom: time-resolved absorbance at the wavelengths of 500 and 700 nm, respectively. Reproduced with permission:137 copyright 2019, Wiley-VCH. (b) Evolution of the PL intensity and correlated power conversion efficiency of the MAPbI3 perovskite devices depending on the annealing temperature and the time. Reproduced with permission:138 copyright 2016, Wiley-VCH. (c) PL imaging of the growth of perovskite seeded films. In situ photoluminescence microscopy reports real-time growth of perovskite from the preembedded perovskite seeds. The white circles indicate locations with perovskite-seed-assisted growth, while red dashed circles indicate locations with a random nucleation process. The color bar indicates the PL intensity emitted from the sample. Reproduced with permission:139 copyright 2018, Springer Nature. |
All methods showed great progress in gaining a better understanding of different micromechanisms in MHPs, conducive to the design and development of more efficient passivation methods. However, most techniques still showed limitations (Table 1). For example, during the TSC measurement, only trapped electrons which are continuously released through the thermal polarization process can generate ITSC signals. Defect density in MHPs can only be minimally estimated. Compared to other characterization techniques, KPFM has high potential resolution and no required complex sample preparation. It is implemented in a non-contact manner, which greatly reduces sample damage. KPFM exhibited broad prospects in exploring the basic properties of environmentally sensitive materials and the operating mechanism of related devices. However, the distance dependence during testing indicates the effect of the interaction force on the KPFM. Also, the topography measurements at higher AC bias voltages can seriously influence the potential imaging. ssPL can be used to accurately estimate the total defect density, as well as calculate the volume and surface defect density separately. However, this method cannot be used to predict the defect energy level. TRMC technology is generally limited to the X-ray band, and the frequency range is relatively narrow. It cannot be applied to devices with electrodes due to technical limitations. Furthermore, detecting charge processes (electrons and holes) separately would be very challenging, as TRMC can only obtain the sum effects.
Characterization | Source | Benefits | Limitations | Ref. |
---|---|---|---|---|
TAS | Laser | • Detects both shallow and deep defects by tracing the junction capacitance | • Cannot distinguish between valence band and conduction band states | 79–90 |
• Provides EA of defects | • Only the defects below the energy demarcation can capture or emit charges and contribute to the capacitance signal | |||
• Measured on regular working devices under illumination | • Trapped charges with long thermal emission time cannot contribute to the capacitance signal | |||
DLCP | Electrical bias | • The spatial distribution of trap states can be deduced | • Influenced by material surface roughness and uniformity | 36, 91 and 92 |
• Very high resolution | • Susceptible to noise | |||
SCLC | Electrical bias | • Giving two types of defect density, i.e., electron and hole density | • Only shows a single type of defect density at one time | 37, 38 and 93–99 |
• EA of the defects can be obtained by temperature-dependent SCLC | • The kick point of V may not only be caused by the defect trap filling, but also by some other effects, which produce a deviation in the estimated defect density | |||
• Need to fabricate electron-only or hole-only devices | ||||
TSC | Electric field | • Tracing of charge during trap filling and thermalization to detect defect levels | • Cannot directly measure charge on and within dielectrics | 100–102 |
Laser or rays | • Provides defects to EA | • Defect density in MHPs can only be estimated minimally | ||
• A single TSC result is sometimes not informative | ||||
DLTS | Electrical bias | • Great sensitivity and wide range of observable defect depths | • Might miss minority carrier traps that cannot be saturated at practical levels of forward current | 39 and 103–105 |
• Providing information about EA and electron- and hole-capture cross-sections | • Cannot observe shallow-level defect traps with high thermal emission rate | |||
ssPL | Pump | • Accurate estimates of total defect density | • The energy level of the defect cannot be predicted | 40, 106 and 107 |
• Volume and surface defect densities can also be calculated separately | • Defective EA cannot be provided | |||
TA | Pump–probe | • Unlike in steady-state absorption spectroscopy, a transition of the signal occurs | • Data processing and analysis are more complex | 76, 108 and 109 |
Photo-CELIV | Laser | • It can be used directly on operating devices | • Cannot distinguish the type of charge carrier | 110–115 |
• To simultaneously determine the charge carrier concentration and mobility | ||||
TRMC | Microwave electric field | • Contactless testing | • It is limited to the X-ray band. The frequency range is relatively narrow | 116 and 117 |
• Intrinsic charge carrier mobility can be evaluated with minimal trapping effects | • Not applicable to devices with electrodes | |||
• The carrier problem of electrons and holes cannot be distinguished | ||||
TRFR/TRKR | Pump–probe | • Remarkable sensitivity to the spin sublevel transient filling of electrons and holes | • The detected weak signals are easily masked by various noises in the environment | 118–121 |
• The test integration time is too long, resulting in distortion of the signal under test | ||||
KPFM | Voltage | • Higher potential resolution | • Dependence on distance | 122–127 |
• Non-contact testing does not damage the sample | • The AC bias voltage is limited and should not be too high | |||
• It has broad application prospects in environmentally sensitive materials | ||||
DFT/STM | Electric current | • High atomic resolution | • Problems such as the particle size and uniformity of the conductive layer might limit the resolution of the image to the real surface | 128–132 |
• Can work in different environments such as vacuum, atmosphere, normal temperature, etc. | • STM characterization of full perovskite solar cell devices needs to be developed | |||
In situ TEM | Electron beam | • Dynamic imaging of the thermal degradation process of MHPs under different environmental conditions with high resolution | • Requirement for a special sample holder to simulate the actual operation of a full perovskite solar cell device | 70, 135 and 136 |
• The in situ TEM characterization of PSCs under humid conditions needs to be developed | ||||
• Atomic scale visualization of the dynamic micro-processes of MHPs has not been achieved |
The rapid development of in situ TEM has provided an efficient approach for direct observation of electrochemical reactions and material degradation in MHPs. Detailed analysis of MHPs under realistic conditions could be crucial for understanding the key mechanisms of defect passivation and formulation of more efficient strategies to deal with various challenges in MHPs. Using in situ TEM, the perovskite atomic-scale degradation reactions can be correlated with actual environmental conditions, and changes of defects in MHPs can be observed. Thus, in situ TEM can be employed to deeply explore the thermal degradation mechanism of MHPs, and provide great guidance for optimizing the experiment approach to improve thermal stability. In situ spectroscopy can use full PSCs during operation to initially explore the defect mechanism. However, exploring defect generation and degradation mechanisms in PSCs under long-term operation is still a huge challenge. The sources of most high-energy detectors, such as lasers, electron beams or UV light, might interact with MHPs to accelerate ion migration, the phase transition and degradation at the extended testing time, which will hinder the accuracy of defect passivation characterization. In addition, the high sensitivity of MHPs to temperature and humidity would be prone to phase transition or degradation. Thus the strict control of the environmental conditions for testing might be important for obtaining the desired results.
In summary, the characterization tools of MHP research still require further optimization. The development of combined technologies of in situ spectrometry and in situ electron microscopy suitable for MHPs and PSCs will be a new urgent direction, in which simulation of the actual operation of PSCs, minimizing the effects of detector sources on MHPs, and reduction of the influences between each of the combined characterization tools remain challenging. In addition, combining in situ characterization with machine learning140 would provide a more essential understanding of defect characteristics and passivation physics of MHPs towards highly efficient and long-term stable PSCs. Thus, continuous deepening of research on MHPs is also expected to promote the innovation of characterization technologies and instruments. Based on these efforts, a growing number of novel functional materials will be synthesized, and new advanced research methods for material characterization will be established in the future.
Footnote |
† The first two authors contributed equally. |
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