• Opto-Electronic Science
  • Vol. 1, Issue 4, 210005 (2022)
Efthymis Serpetzoglou1、*, Ioannis Konidakis1, George Kourmoulakis1、3, Ioanna Demeridou1、4, Konstantinos Chatzimanolis2, Christos Zervos2, George Kioseoglou1、3, Emmanuel Kymakis2, and Emmanuel Stratakis1、3、4、*
Author Affiliations
  • 1Institute of Electronic Structure and Laser (IESL), Foundation for Research and Technology-Hellas (FORTH), Herakleio 70013, Greece
  • 2Electrical and Computer Engineering Department, Hellenic Mediterranean University, Herakleio 71004, Greece
  • 3Department of Materials Science and Technology, University of Crete, Herakleio 70013, Greece
  • 4Department of Physics, University of Crete, Herakleio 70013, Greece
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    DOI: 10.29026/oes.2022.210005 Cite this Article
    Efthymis Serpetzoglou, Ioannis Konidakis, George Kourmoulakis, Ioanna Demeridou, Konstantinos Chatzimanolis, Christos Zervos, George Kioseoglou, Emmanuel Kymakis, Emmanuel Stratakis. Charge carrier dynamics in different crystal phases of CH3NH3PbI3 perovskite[J]. Opto-Electronic Science, 2022, 1(4): 210005 Copy Citation Text show less

    Abstract

    Despite that organic-inorganic lead halide perovskites have attracted enormous scientific attention for energy conversion applications over the recent years, the influence of temperature and the type of the employed hole transport layer (HTL) on the charge carrier dynamics and recombination processes in perovskite photovoltaic devices is still largely unexplored. In particular, significant knowledge is missing on how these crucial parameters for radiative and non-radiative recombinations, as well as for efficient charge extraction vary among different perovskite crystalline phases that are induced by temperature variation. Herein, we perform micro photoluminescence (μPL) and ultrafast time resolved transient absorption spectroscopy (TAS) in Glass/Perovskite and two different Glass/ITO/HTL/Perovskite configurations at temperatures below room temperature, in order to probe the charge carrier dynamics of different perovskite crystalline phases, while considering also the effect of the employed HTL polymer. Namely, CH3NH3PbI3 films were deposited on Glass, PEDOT:PSS and PTAA polymers, and the developed Glass/CH3NH3PbI3 and Glass/ITO/HTL/CH3NH3PbI3 architectures were studied from 85 K up to 215 K in order to explore the charge extraction dynamics of the CH3NH3PbI3 orthorhombic and tetragonal crystalline phases. It is observed an unusual blueshift of the bandgap with temperature and the dual emission at temperature below of 100 K and also, that the charge carrier dynamics, as expressed by hole injection times and free carrier recombination rates, are strongly depended on the actual pervoskite crystal phase, as well as, from the selected hole transport material.Despite that organic-inorganic lead halide perovskites have attracted enormous scientific attention for energy conversion applications over the recent years, the influence of temperature and the type of the employed hole transport layer (HTL) on the charge carrier dynamics and recombination processes in perovskite photovoltaic devices is still largely unexplored. In particular, significant knowledge is missing on how these crucial parameters for radiative and non-radiative recombinations, as well as for efficient charge extraction vary among different perovskite crystalline phases that are induced by temperature variation. Herein, we perform micro photoluminescence (μPL) and ultrafast time resolved transient absorption spectroscopy (TAS) in Glass/Perovskite and two different Glass/ITO/HTL/Perovskite configurations at temperatures below room temperature, in order to probe the charge carrier dynamics of different perovskite crystalline phases, while considering also the effect of the employed HTL polymer. Namely, CH3NH3PbI3 films were deposited on Glass, PEDOT:PSS and PTAA polymers, and the developed Glass/CH3NH3PbI3 and Glass/ITO/HTL/CH3NH3PbI3 architectures were studied from 85 K up to 215 K in order to explore the charge extraction dynamics of the CH3NH3PbI3 orthorhombic and tetragonal crystalline phases. It is observed an unusual blueshift of the bandgap with temperature and the dual emission at temperature below of 100 K and also, that the charge carrier dynamics, as expressed by hole injection times and free carrier recombination rates, are strongly depended on the actual pervoskite crystal phase, as well as, from the selected hole transport material.

    Introduction

    Organic-inorganic lead halide perovskites have attracted scientific attention during the last decades. Their extraordinary properties made them, one of the major competitors for next-generation optoelectronic applications, such as photovoltaics1-3, light-emitting devices1, photodetectors4, 5, random lasers6, and light-emitting diodes7, 8. In particular, the power conversion efficiency (PCE) of lead halide perovskite solar cells (PSCs) has been increased from ~4% up to 26.7% within a decade or so9-12. This notable evolution of the efficiency of the perovskite solar cells are among other reasons due to the long-range electron and hole diffusion lengths in the perovskite layer, spontaneous exciton dissociation and tunable bandgap13, 14. Despite the impressive increase in the PCE, a very crucial and unexplored area remains the intraband transition (hot carrier cooling process) in the perovskite layer and the charge carrier dynamics within the different crystal phases that the CH3NH3PbI3 can be transformed depending on temperature. There are many strategies for engineering slow hot carrier cooling of the lead halide perovskites15-18, but the exploration of this process is out of the scope of this manuscript and, is limited by our pulse duration. For the latter, the understanding of this effect is extremely crucial for low temperature applications, such as the use of PSCs in satellites or in space stations and to have clear view of the behavior of the perovskite layer at these conditions.

    In particular, the lattice of the CH3NH3PbI3 is orthorhombic below 160 K, tetragonal from 160 K up to 327 K, and cubic above 327 K19. It is well known, that the methylammonium cations in the perovskite A-site, in the tetragonal and cubic phases, show free rotation, resulting in the increase in the dielectric function, while in the orthorhombic phase, the organic cations are not free to rotate20, 21. This free rotation is attributed to exciton binding energy22, 23, charge carrier transport and recombination22-30, and to intraband relaxation16, 31-35. The open question is how all these structural parameters correlate with the charge extraction dynamics. Remarkably, it is demonstrated in previous studies that the charge extraction properties from the perovskite light absorbing film correlate directly with the PCE of the fabricated solar cell devices33-39. Based on the above, it will be of great importance to address the evolution of charge extraction dynamics with temperature variation, and among crystal phase changes, while taking into account the nature of the employed hole transport layer (HTL) substrate. The latter is considered of great importance as there is still a significant lack of understanding of how the HTL polymers affect the charge extraction processes and the recombination dynamics within the different crystalline phases of the perovskite layer. In a set of excellent recent studies at variable temperatures, Milot et al30. and Diroll31 have investigated the charge carrier dynamics of perovskite films deposited on bare glass and thick sapphire substrates, however, without taking into account the influence of the HTL on the charge carrier dynamics, and thus, charge extraction from the perovskite film to the HTL, i.e. a critical process for PSC device performance.

    In this work, the charge carrier dynamics of Glass/ITO/HTL/CH3NH3PbI3 configurations are studied at variable temperatures by means of microphotoluminescence (μPL) and ultrafast time-resolved transient absorption spectroscopy (TAS), while using a typical glass as a reference substrate and two different types of HTL polymers for the sake of comparison. This approach allows us to explore how the different perovskite crystal phases, as well as, the employed HTL polymer affect the charge carrier dynamics, transport, and recombination rates within the developed architectures. In particular, the μPL emission of the perovskite is studied from 85 K up to 215 K in glass/perovskite configuration, while two types of HTL polymers were employed, i.e. the more hydrophilic and rough poly (3,4-ethylenedioxythiophene)-poly (styrenesulfonate), known as PEDOT: PSS ( Fig. S1(a) and Fig. S2(a)), and the less hydrophilic and smoother poly (triarylamine) semiconductor, known as PTAA ( Fig. S1(b) and Fig. S2(b)). It is well known that a very crucial parameter is to select the appropriate HTL film for the perovskite solar cells because it is vital to have a perfect interface for an efficient carrier extraction from the perovskite layer to the transport layer and the electrode. A key parameter for the selection of the HTL is the minimum energy difference between the work function (WF) of the HTL and the HOMO level of the perovskite, to have easier and more efficient hole injection from the perovskite layer to the HTL. Moreover, the hydrophilicity of the HTL is also an important parameter. If the HTL is hydrophobic, the drag force tension of the HTL to the perovskite will be decreased and thus, the crystallization of the perovskite layer will lead to larger grains size that are attributed to faster charge carrier dynamics, better electrical characteristics, and more efficient perovskite solar cell devices33. It was demonstrated recently, that upon using the latter polymer the quality of the perovskite film is enhanced ( Fig. S1(d)), and consequently the photovoltaic performance of the fabricated PSCs improved significantly as an outcome of faster charge carrier dynamics and slower recombination processes, even though the crystal quality of the perovskite was similar for the studied configurations (Glass/CH3NH3PbI3, PEDOT: PSS/CH3NH3PbI3 and PTAA/CH3NH3PbI3) ( Fig. S1(e))33. However, it remains unknown and critical, if this holds throughout all crystalline phases of CH3NH3PbI3 at lower temperatures, or if that is solely the case for the tetragonal phase that exists at operating temperatures nearby room temperature.

    Temperature dependent μPL

    Figure 1(a–c) show the PL spectra of the studied Glass/CH3NH3PbI3, Glass/ITO/PEDOT: PSS/CH3NH3PbI3 and Glass/ITO/PTAA/CH3NH3PbI3 architectures, as recorded from 85 K up to 215 K. It is necessary to mention that the intensity of PL peaks do not follow any trend, i.e. the intensity of the PL peak of the orthorhombic to decrease and of the tetragonal phase to increase as the temperature increases. This is a result of different roughness of the surface of the perovksite layer, as well as the inhomogeneous transform of the tetragonal phase to the orthorhombic phase and vice versa, as the PL measurements are performed in different spot into the perovskite layer in every temperature to prevent any degradation effect. The μPL spectra at 85 K exhibit two characteristic emission peaks, namely, for the orthorhombic phase and the tetragonal phase, located at 1.67 and 1.59 eV, respectively. The high-energy emission peak which is attributed to the orthorhombic phase exhibits blueshifts of ~ 7 meV (from 1.673 to 1.680 eV) for Glass/CH3NH3PbI3, ~5 meV (from 1.668 to 1.673 eV) for Glass/ITO/PEDOT: PSS/CH3NH3PbI3 and ~ 8 meV (from 1.674 to 1.682 eV) for Glass/ITO/PTAA/CH3NH3PbI3, before disappearing above 120 K (Fig. 2(a–c) red solid circles).

    μPL spectra following excitation at 543 nm of the (a) Glass/CH3NH3PbI3, (b) Glass/ITO/PEDOT:PSS/CH3NH3PbI3 and (c) Glass/ITO/PTAA/CH3NH3PbI3 architectures.

    Figure 1.μPL spectra following excitation at 543 nm of the (a) Glass/CH3NH3PbI3, (b) Glass/ITO/PEDOT:PSS/CH3NH3PbI3 and (c) Glass/ITO/PTAA/CH3NH3PbI3 architectures.

    Shift of the μPL emission peak as a function of temperature for (a) Glass/CH3NH3PbI3,(b) Glass/ITO/PEDOT:PSS/CH3NH3PbI3 and (c) Glass/ITO/PTAA/CH3NH3PbI3 architectures for the orthorhombic (red solid circles) and tetragonal (blue solid circles) perovskite crystal phases.

    Figure 2.Shift of the μPL emission peak as a function of temperature for (a) Glass/CH3NH3PbI3,(b) Glass/ITO/PEDOT:PSS/CH3NH3PbI3 and (c) Glass/ITO/PTAA/CH3NH3PbI3 architectures for the orthorhombic (red solid circles) and tetragonal (blue solid circles) perovskite crystal phases.

    The obtained bandgap widening of the high-energy peak, as extracted for the PL spectra, is in disagreement with the Varshni behavior of standard tetrahedral semiconductors, in which as the temperature increases the band-gap presents a redshift41. In addition, the low-energy emission peak which is attributed to the tetragonal phase exhibits redshifts of ~ 17 meV (from 1.592 to 1.575 eV) for Glass/CH3NH3PbI3, ~ 16 meV (from 1.590 to 1.576 eV) for Glass/ITO/PEDOT: PSS/CH3NH3PbI3 and ~ 19 meV (from 1.604 to 1.585 eV) for Glass/ITO/PTAA/CH3NH3PbI3as the temperature increases up to 120, 115 and 120 K, respectively. Then as the temperature increases further up to 215 K, exhibits blueshift of ~ 15 meV (from 1.575 to 1.590 eV) for Glass/CH3NH3PbI3, ~ 14 meV (from 1.576 to 1.590 eV) for Glass/ITO/PEDOT: PSS/CH3NH3PbI3and ~11 meV (from 1.585 to 1.596 eV) for Glass/ITO/PTAA/CH3NH3PbI3. It is also necessary to mention that the μPL behavior for the three studied architectures seems to be independent of the employed substrate (Glass) or the HTL polymer (PEDOT: PSS and PTAA). The origin of this unusual blue shift is due to the thermal expansion of the CH3NH3PbI3 lattice. Therefore, the overlap between Pb-6s and I-5s antibonding atomic orbitals, forming the valence maximum, is reduced due to this expansion.

    Figure 3 shows the evolution of the Full Width Half Maximum (FWHM) of the PL emission peaks for all studied architectures as extracted from the Fig. 1(a–c) and corresponds to the orthorhombic and tetragonal phases. We can fit our data by taking into account the temperature-independent inhomogeneous broadening (Γ0) and the interaction between charge carriers and LO-phonons, described by Fröhlich Hamiltonian equation (Eq. (1))42:

    FWHM of the PL peaks corresponding to the orthorhombic (black diamonds) and tetragonal (red circles) phases of CH3NH3PbI3 as a function of temperature (a) Glass/CH3NH3PbI3, (b) Glass/ITO/PEDOT:PSS/CH3NH3PbI3 and (c) Glass/ITO/PTAA/CH3NH3PbI3. Green solid lines show the fitting acquired by the temperature-independent inhomogeneous broadening (Γ0) and the interaction between charge carriers and longitudinal optical phonons (LO-phonons), as described by the Fröhlich Hamiltonian.

    Figure 3.FWHM of the PL peaks corresponding to the orthorhombic (black diamonds) and tetragonal (red circles) phases of CH3NH3PbI3 as a function of temperature (a) Glass/CH3NH3PbI3, (b) Glass/ITO/PEDOT:PSS/CH3NH3PbI3 and (c) Glass/ITO/PTAA/CH3NH3PbI3. Green solid lines show the fitting acquired by the temperature-independent inhomogeneous broadening (Γ0) and the interaction between charge carriers and longitudinal optical phonons (LO-phonons), as described by the Fröhlich Hamiltonian.

    Γ(T)=Γ0+γACT+γLO/(exp(ELO/kBT)1).

    The extracted fitting set values (Γ0, γLO, ELO) are (17.7, 38.3, 8.82) meV for Glass/CH3NH3PbI3, (19.8, 42.9, 9.47) meV for Glass/ITO/PEDOT: PSS/CH3NH3PbI3 and (23.4, 31.0, 8.68) meV for Glass/ITO/PTAA/CH3NH3PbI3. The extracted values for all studied architectures are in agreement with the values in the literature, even though the energy of the optical phonons in organic-inorganic perovskites is still unclear42.

    Moreover, the broadening of the PL spectra as the temperature increases is strongly correlated with the trap states. The energetics of the trap states are affected by the phase transition of the perovskite layer, which affects the alteration in electronic band structure that could lead to different energy band edges and trap levels30. As the temperature increases the mobility of the excited electron is lowered43 and thus are unable to reach the non-radiative recombination centres (perovskite defects) and recombine radiatively. This poses a plausible explanation of the broadening of the PL FWHM as the temperature increases, while is in agreement with the slower τ1 as extracted from the TAS findings, i.e. as thoroughly discussed in a later section. Namely, for both phases of Glass/ITO/PTAA/CH3NH3PbI3 architecture and for the tetragonal phase of Glass/ITO/PEDOT: PSS/CH3NH3PbI3 configuration. In the orthorhombic phase, for the latter configuration, the broadening of the FWHM as the temperature increases is in disagreement with τ1, possibly due to the higher density of traps as a result of the hydrophilicity of the PEDOT: PSS polymer33.

    Furthermore, the origin of the dual emission peak is still controversial as one would expect the distinct PL signature of each phase to be absent within the temperature range that the other phase is dominant. However, similar findings as the ones of the present study are reported in the literature. Namely, Wehrenfennig et al. have already shown that phonon-interactions have a significant impact on the luminescence and charge transport properties of these perovskites40, 44. Moreover, Phuong et al.45, Xing et al.6 and Fang et al.46 have suggested that free and bound exciton generate high- and low- energy emission peaks. Kong et al.47 acknowledged that the high-energy peak can be attributed to the transitions of the free-excitons, but he assigned the low-energy emission peak to the defects. Finally, Wehrenfennig et al.48 ascribed the obtained two emission peaks to coexisting tetragonal inclusions and the orthorhombic matrix at the lower temperatures. We believe that for the temperature below of 120 K we can detect the orthorhombic and the tetragonal phases, as well, because of the trapped tetragonal phases in the low temperature orthorhombic phase.

    Temperature dependent TAS

    In order to extract useful information about the charge carrier dynamics at low temperatures and the so formed different crystal phases of the perovskite, we studied the Glass/ITO/PEDOT: PSS/CH3NH3PbI3 and Glass/ITO/PTAA/CH3NH3PbI3 architectures because the extraction of the holes to the glass on Glass/CH3NH3PbI3 configuration is not possible. At this point, we have to mention that we studied the orthorhombic and tetragonal phase and not the cubic phase, because we have already explored the influence of the employed HTL polymers in the cubic phase in our previous publication49. Figure 4 and Fig. 5 display the typical TAS spectra of delta optical density (ΔOD) as a function of wavelength at various delay times, for Glass/ITO/PEDOT: PSS/CH3NH3PbI3 and Glass/ITO/PTAA/CH3NH3PbI3, configurations respectively (see Fig. S1), following photoexcitation at 1026 nm and a pump fluence of 1 mJ cm–2. In order to exclude any degradation effect throughout the duration of experiments, samples of this study were placed in a handmade sealed holder with nitrogen for the room temperature TAS measurements. For the low temperature TAS and PL measurements were quickly transferred inside a commercially available cryostat and maintained under vacuum for the total duration of the experiment. However, upon using 1026 nm as a pump wavelength which results in two-photon absorption process, we were extremely cautious to minimize the undesired effects upon employing the minimal required fluence at 1026 nm.

    Optical density (ΔOD) vs. wavelength at various delay times for Glass/ITO/PEDOT:PSS/CH3NH3PbI3 architecture at (a) 85 K, (b) 120 K and (c) 180 K.

    Figure 4.Optical density (ΔOD) vs. wavelength at various delay times for Glass/ITO/PEDOT:PSS/CH3NH3PbI3 architecture at (a) 85 K, (b) 120 K and (c) 180 K.

    Optical density ΔOD vs. wavelength at various delay times for Glass/ITO/PTAA/CH3NH3PbI3 configuration at (a) 85 K, (b) 120 K and (c) 180 K.

    Figure 5.Optical density ΔOD vs. wavelength at various delay times for Glass/ITO/PTAA/CH3NH3PbI3 configuration at (a) 85 K, (b) 120 K and (c) 180 K.

    Temperature (K) PEDOT: PSSPTAA
    λmax (nm) τ1 ± 2 (ps) τ2 ± 8 (ps) τ3 ± 13 (ps) k2±0.2×10–10 (cm3s–1) λmax (nm) τ1 ± 2 (ps) τ2 ± 8 (ps) τ3 ± 13 (ps) k2±0.2×10–10 (cm3s–1)
    857376.15625629.9×10–107276.22962969.1×10–10
    120730121719629.9×10–107245.7643243.8×10–10
    76616.74499951.3×10–97607.31373626.6×10–10
    18075214.72669331.2×10–107665.75718391.0×10–10

    Table 1. Time components and bimolecular recombination rate (k2) for the Glass/ITO/PEDOT:PSS/CΗ33PbΙ3 and Glass/ITO/PTAA/CH3NH3PbI3 architectures.

    The main ΔOD peaks at the vicinity of 735 nm (Fig. 4(a, b) and Fig. 5(a, b)) are attributed to the transient photo-induced bleaching of the band edge transition of the orthorhombic phase of CH3NH3PbI3, while the corresponding peaks at ca. 760 nm (Fig. 4(b, c) and Fig. 5(b, c)) emerge due to the tetragonal phase. Meanwhile, a photo-induced transient absorption (PIA) in the range of 550–700 nm is additionally observed at all temperatures for both studied configurations.

    We consider first the obtained shifts of the optical density (ΔOD) peaks at the zero-time delay (t=0 ps). Figure 6 shows the delta optical density (ΔOD) peaks wavelength at t = 0 ps as a function temperature for the studied architectures. It becomes apparent that both configurations exhibit similar trends for both orthorhombic and tetragonal phases. In particular, the peak wavelength of the orthorhombic phase drops from 737 nm to 730 nm for Glass/ITO/PEDOT: PSS/CH3NH3PbI3configuration and from 727 nm to 724 nm for Glass/ITO/PTAA/CH3NH3PbI3 architecture, when the temperature increases from 85 K to 120 K. Notably, at 120 K both orthorhombic and tetragonal perovskite crystal phases coexist (Fig. 4(b) and Fig. 5(b)). This widening of the bandgap is in contrast with the Varshni behavior that standard tetrahedral semiconductors show, in which the bandgap presents a redshift with the increase in temperature44, 50. However, in the present case the obtained blueshift, i.e. widening of the band gap, can be explained plausibly by the fact that upon cooling the perovskite below the transition temperature, the methylammonium (MA) cations could be kinetically trapped in disordered configurations in an ordered orthorhombic phase of CH3NH3PbI3, resulting to lowering the bandgap of the perovskite layer50, 51.

    Additionally, when the temperature increases further from 120 K to 155 K, the wavelength of the absorption peak that is attributed to the tetragonal phase, shifts from 766 nm to 770 nm for the Glass/ITO/PEDOT: PSS/CH3NH3PbI3configuration, and from 760 nm to 767 nm for the Glass/ITO/PTAA/CH3NH3PbI3 architecture. The obtained initial redshift is indicative of the change from the orthorhombic to the tetragonal phase and is a result of changes in methylammonium disorder and spin-orbit coupling51-53. Moreover, when the temperature increases from 155 K to 215 K, the absorption peak wavelength decreases from 770 nm to 757 nm for the first architecture, and from 767 nm to 753 nm for the latter. Dar et al.50 have shown that the MA-ordered domains (T < transition temperature) have larger bandgap than the MA-disordered domains (at the tetragonal phase), which is in agreement with our experimental results ( Fig. 6) when comparing the orthorhombic with the tetragonal phase48. Also, the obtained blueshift of the absorption peak in the tetragonal phase is rationalized due to the thermal expansion of the CH3NH3PbI3 lattice54.

    Optical density (ΔOD) peaks wavelength as a function of temperature for Glass/ITO/PEDOT:PSS/CH3NH3PbI3 architecture and Glass/ITO/PTAA/CH3NH3PbI3configurations, as extracted from TAS spectra at t = 0 ps (see Fig. 4 and Fig. 5 blue lines).

    Figure 6.Optical density (ΔOD) peaks wavelength as a function of temperature for Glass/ITO/PEDOT:PSS/CH3NH3PbI3 architecture and Glass/ITO/PTAA/CH3NH3PbI3configurations, as extracted from TAS spectra at t = 0 ps (see Fig. 4 and Fig. 5 blue lines).

    In order to probe the charge extraction dynamics within the two HTL/perovskite architectures, we perform a fitting analysis, using the two well established models. Namely, a three-exponential fitting model allows us to determine critical time components of the charge carrier transport processes between the perovskite film and the employed hole transport layers33-37, 49, 55, 56; The high-order polynomial model provides important kinetic rates for charge carrier recombination processes that occur within the perovskite film35, 38, 39, 57-62. The first model is based on the equation ΔOD = A1exp(–t/τ1) +A2exp(–t/τ2) + A3exp(–t/τ3), and all kinetic parameters for the three studied temperatures, i.e. 85 K, 120 K and 180 K, are summarized in Table 1. Figure 7(a) and 7(b) show the three-exponential fittings for the orthorhombic phase, while Fig. 7(c) and 7(d) depict the corresponding fittings of the tetragonal phase for Glass/ITO/PEDOT:PSS/CH3NH3PbI3 and Glass/ITO/PTAA/CH3NH3PbI3 configurations. The insets of Fig. 7(a) and 7(d) have shown the initial time range of the Glass/ITO/PTAA/CH3NH3PbI3 architecture, which looks like a vertical line in the full-time scale range, due to the fact that the carrier trapping and hole injection for this architecture are extremely fast.

    Normalized optical density (ΔOD) vs. delay time for Glass/ITO/PEDOT:PSS/CH3NH3PbI3and Glass/ITO/PTAA/CH3NH3PbI3configurations for the orthorhombic phase at (a) 85 K, (b) 120 K and for the tetragonal phase at (c) 120 K and (d) 180 K. Symbols present the transient band edge bleach kinetics, while solid lined present the decay exponential fitting. Insets are shown the initial time scale for Glass/ITO/PTAA/CH3NH3PbI3.

    Figure 7.Normalized optical density (ΔOD) vs. delay time for Glass/ITO/PEDOT:PSS/CH3NH3PbI3and Glass/ITO/PTAA/CH3NH3PbI3configurations for the orthorhombic phase at (a) 85 K, (b) 120 K and for the tetragonal phase at (c) 120 K and (d) 180 K. Symbols present the transient band edge bleach kinetics, while solid lined present the decay exponential fitting. Insets are shown the initial time scale for Glass/ITO/PTAA/CH3NH3PbI3.

    Table 1 lists values of τ1 time component, which represents the time for the charge carrier trapping at the perovskite grain boundaries and perovskite/HTL interfaces33, 49, 57. In the case of Glass/ITO/PEDOT: PSS/CH3NH3PbI3, the τ1 increases as the temperature rises for the orthorhombic phase, meaning that the trapping becomes slower and/or the density of the traps has increased and is in disagreement with the broadening of FWHM of the PL emission peaks. Furthermore, in the case of Glass/ITO/PTAA/CH3NH3PbI3, the τ1 is found to decrease slighter as the temperatures increases, which is in agreement with the broadening of the PL FWHM as has already discussed and also implies that it is less dependent on the perovskite crystal phase and the density of the traps. Moreover, at 120 K where the two phases coexist, it appears that in the case of the former configuration, the orthorhombic phase exhibits slightly faster trap filling. Once again, when the PTAA is employed, both phases show similar trap filling times. It has thus emerged, that when the more hydrophobic PTAA polymer is used as HTL material, the trap filling time remains mostly unaffected by the temperature variation, and thus, independent of the existing phase types.

    The second-time component (τ2) represents the time required for a hole injection from the perovskite film to the HTL polymer33, 49, 57. Inspection of Table 1 reveals that for both phases (orthorhombic at ~730 nm and tetragonal at ~760 nm) the hole injection time component (τ2) decreases as the temperature increases. In particular, for the Glass/ITO/PEDOT:PSS/CH3NH3PbI3 architecture in the orthorhombic phase, τ2 decreases by almost a factor of three, from 562 ps to 171 ps, when the temperature increases from 85 K to 120 K. While, in the tetragonal phase, the hole injection time is reduced around two times from 449 ps to 266 ps, when the temperature rises further from 120 K to 180 K. Notably, similar trends are also observed in Glass/ITO/PTAA/CH3NH3PbI3 configuration. For the peak of the orthorhombic phase, the τ2 is decreased by a factor of five, from 296 ps to 64 ps, and for the tetragonal phase, the hole injection time is decreased by almost a factor of three, from 137 ps to 57 ps. These findings suggest that the hole injection for studied architectures in both crystal phases becomes faster and more efficient as the temperature increases.

    Table 1 also lists the third-time component (τ3), which is representative of the electron-hole recombination33, 49, 57. Table 1 reveals that τ3 increases as the temperature rises, in the case of PTAA and for the orthorhombic phase in the case of PEDOT:PSS, meaning that the free carriers are available for longer periods in the perovskite film in order to approach the perovskite/HTL interface and inject into the transport layer polymer. While in the tetragonal phase in the case of PEDOT:PSS, τ3 remains approximately constant, when the temperature increases from 120 K to 180 K, meaning that the τ3 is unaffected by rising temperature.

    The second fitting model that we used, is the high-order polynomial, based on equation

    dn(t)/dt=k3n3k2n2k1n,

    where n is the charge carrier density, k1, k2 and k3 indicate the rate constants corresponding respectively to, trap-assisted recombination, bimolecular recombination, and Auger trimolecular recombination processes35, 38, 39, 57, 58-62. Ιn the present study, we focus on the k2parameter, as it is the one that is strongly related to the performance of the devices and is the key component for this model as reported by Wehrenfennig et al.39. Table 1 includes the bimolecular recombination rate, k2, and Fig. S6 shows the polynomial fittings for the orthorhombic phase ( Fig. S6(a, b)) and for the tetragonal phase ( Fig. S6(c, d)) for Glass/ITO/PEDOT: PSS/CH3NH3PbI3 and Glass/ITO/PTAA/CH3NH3PbI3 configurations. For the Glass/ITO/PEDOT: PSS/CH3NH3PbI3 configuration, in the orthorhombic phase, k2 is equal for both temperatures (85 K and 120 K) at 9.9×10–10 cm3s–1, while in the tetragonal phase it decreases by an order of magnitude, from 1.3×10–9 cm3s–1 to 1.2×10–10 cm3s–1, as the temperature increases from 120 K to 180 K. Rather differently, in the orthorhombic phase of Glass/ITO/PTAA/CH3NH3PbI3 architecture, k2 is found to decrease from 9.1×10–10 cm3s–1 to 3.8×10–10 cm3s–1, as the temperature rises from 85 K to 120 K, whereas in the tetragonal phase is decreased six times from 6.6×10–10 cm3s–1 at 120 K to 1.0×10–10 cm3s–1 at 180 K. Furthermore, another interesting observation from Table 1, reveals that the Glass/ITO/PTAA/CH3NH3PbI3 architecture exhibits faster hole injection (τ2) and slower bimolecular recombination rates (k2) for all studied temperatures when compared to the Glass/ITO/PEDOT: PSS/CH3NH3PbI3 configuration. Notably, these trends are in total agreement with our previously reported room temperature findings on the same architectures30. The first implies more efficient charge extraction from the perovskite to the HTL, while the latter is evidence of longer diffusion lengths of the free charge carriers within the perovskite film. Nevertheless, both of these factors are known to favor power conversion efficiency when it comes to PSC devices33, 39.

    In particular, at room temperature, it was shown that the obtained shorter hole injection times and slower bimolecular recombination rates for PTAA samples, were correlated with the considerably larger crystal grains ( Fig. S1(d)), and better energy alignment between the perovskite and the HTL33. Herein, we also observe that the effect of the temperature on the obtained dynamics is notable for both HTL configurations, in agreement with Milot et al.28 where they have shown that the bimolecular recombination rate reduces as the temperature rises, as a result of electron-phonon interactions. In general, the bimolecular recombination rate (k2) is expected to reduce with decreasing the charge-carrier mobility, because in affected by the average velocity of approach into the Coulomb capture radius. Based on the above, the present studies reveal that the influence of the employed hole transport layer, as well as the temperature induced phase transitions, are of equal significance for the hole injection dynamics, the bimolecular recombination rates, and thus, for the performance of PSC devices in which such HTL/perovskite configurations are employed.

    Conclusion

    By means of μPL and TAS, we monitor the charge carrier dynamics of CH3NH3PbI3films at low temperatures in order to extract useful information about the effect of the different crystal structures of the perovskite on the carrier dynamics. Moreover, the perovskite films were crystallized on the surface of the glass and two well-studied HTL polymers, the hydrophilic PEDOT:PSS and the more hydrophobic PTAA, in order to explore for the first time the effect of the HTL on the perovskite charge extraction properties at low temperatures. In particular, through the μPL measurements, it is observed an unusual blueshift of the bandgap with temperature which is in discord with the Varshni behavior of the typical semiconductor below 120 K for the orthorhombic phase of the perovskite and the dual emission at temperature below of 100 K. Moreover, in three studied temperatures by means of TAS, at 85 K (orthorhombic phase), at 120 K (coexistence of the orthorhombic and the tetragonal phase) for each peak, and at 180 K (tetragonal phase) the Glass/ITO/PTAA/CH3NH3PbI3architecture exhibits faster hole injection from the perovksite layer to the HTL and slower recombination rates (k2) when compared with the Glass/ITO/PEDOT:PSS/CH3NH3PbI3 configuration. Furthermore, as the temperature increases for each perovskite crystal phase (orthorhombic and tetragonal), the τ2time components and k2 bimolecular recombination rate decrease, for both configurations. Thus, it was found that the charge carrier dynamics at low temperatures, are not only affected by the employed hole transport layer, as we have already shown for the room temperature measurements but are strongly correlated to the different perovskite crystal phases.

    This research has been cofinanced by the European Regional Development Fund of the European Union and Greek national funds through the Operational Program Competitiveness, Entrepreneurship and Innovation, under the call RESEARCH – CREATE – INNOVATE (project code:T1EDK-01082). IK also acknowledges HELLAS-CH (MIS 5002735) Implemented under “Action for Strengthening Research and Innovation Infrastructures”, funded by the Operational Programme”Competitiveness, Entrepreneurship and Innovation ” (NSRF 2014-2020) and co-financed by Greece and the European Union (European Regional Development Fund).

    The authors declare no competing financial interests.

    References

    [12] NREL best research-cell photovoltaic efficiency chart. https://www.nrel.gov/pv/cell-efficiency.html

    Efthymis Serpetzoglou, Ioannis Konidakis, George Kourmoulakis, Ioanna Demeridou, Konstantinos Chatzimanolis, Christos Zervos, George Kioseoglou, Emmanuel Kymakis, Emmanuel Stratakis. Charge carrier dynamics in different crystal phases of CH3NH3PbI3 perovskite[J]. Opto-Electronic Science, 2022, 1(4): 210005
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