Yazi
Wang‡
a,
Seunghwan
Ji‡
a,
Choongman
Moon
a,
Jinwoo
Chu
a,
Hee Joon
Jung
*b and
Byungha
Shin
*a
aDepartment of Materials Science and Engineering, Korea Advanced Institute of Science and Technology (KAIST), Daejeon 34141, Republic of Korea. E-mail: byungha@kaist.ac.kr
bKorea Research Institute of Standards and Science (KRISS), Daejeon 34113, Republic of Korea. E-mail: hjjung@kriss.re.kr
First published on 11th October 2023
Antimony selenosulfide (Sb2(S,Se)3) solar technology has garnered widespread interest in recent years due to its exceptional photovoltaic properties and excellent stability. The hydrothermal deposition method has enabled cell efficiencies of over 10% in state-of-the-art Sb2(S,Se)3 solar cells. Nevertheless, issues arising from the hydrothermal method, such as the formation of an inappropriate bandgap gradient during film growth and the loss of S and Se during the annealing process, remain unresolved. To address these challenges, we developed a hybrid growth method with a specific emphasis on optimizing the unfavorable bandgap gradient. This method consists of two stages: the first stage involves hydrothermal deposition, while the second stage employs vapor transport deposition. By controlling the second-stage process, two types of optimized bandgap gradients have been achieved. As a result, the short-circuit current density (Jsc) and fill factor (FF) of Sb2(S,Se)3 solar cells with a superstrate configuration of Glass/Fluorine-doped Tin Oxide/CdS/Sb2(S,Se)3/Poly(triaryl amine)/Au were significantly improved, resulting in a promising efficiency approaching 8%. The enhanced Jsc and FF can be attributed to the tailored bandgap gradient of the Sb2(S,Se)3 film fabricated using the hybrid method. This work presents a viable approach to enhance the device performance of Sb2(S,Se)3 solar cells and sheds new light on the fabrication of high-performance Sb2(S,Se)3-based photovoltaic devices.
Bandgap engineering has proven to be a practical approach for achieving high photovoltaic performance in tunable bandgap solar cells, such as CIGS,11–16 and Cu2ZnSn(S,Se)417–21 solar cells. For example, high-performance CIGS solar cells often employ a double-graded bandgap profile, featuring a narrower bandgap in the middle of the absorber layer and wider bandgaps at the front and back sides. The front grading enhances the open-circuit voltage (Voc),22,23 while the back grading facilitates carrier transport and suppresses interface recombination at the back contact.12 This optimization strategy significantly improves device performance. Similarly, researchers have recognized the potential of achieving a favorable bandgap gradient in Sb2(S,Se)3 solar cells by tuning the S/Se ratio, leveraging the isomorphic crystal structures of Sb2Se3 and Sb2S3.24–26 Various approaches have been explored to enhance the photovoltaic performance of Sb2(S,Se)3 solar cells. For instance, Li et al. achieved a V-shaped bandgap grading of Sb2(S,Se)3 film through a dual-source vapor transport deposition process, leading to enhanced Voc and short-circuit current density (Jsc), and a cell efficiency of 7.27%.27 Liu and co-workers utilized a co-sublimation technique, varying the molar ratio of Sb2Se3 and Sb2S3 sources to fabricate a V-shaped graded bandgap. Their work achieved a record PCE of 9.02% for Cd-free Sb-based solar cells.28 Zhao et al. proposed a solution post-treatment technique (SPT) to control the bandgap grading of Sb2(S,Se)3 deposited using the hydrothermal method.8 By using alkaline metal fluoride-assisted SPT, they successfully generated a shallow bandgap gradient within the Sb2(S,Se)3 film, resulting in a favorable energy band structure promoting efficient charge carrier transfer. This approach led to significant improvements in Jsc and fill factor (FF), ultimately achieving the highest PCE of 10.7% among antimony chalcogenide solar cells.
The majority of recently reported high-efficiency Sb2(S,Se)3 solar cells are fabricated using a facile hydrothermal deposition method, which offers advantages such as low-temperature processing, high-quality thin film, and high reproducibility.6,29,30 However, this method is not without drawbacks. One commonly observed issue is a non-uniform distribution of S and Se in a growing Sb2(S,Se)3 film during the synthesis process. As the growth progresses, the Se content decreases while the S content increases, leading to a bandgap gradient from the S-rich surface (wider bandgap) to the Se-rich bottom (narrower bandgap). This compositional distribution hampers hole transport in the Sb2(S,Se)3 absorber layer, particularly in the superstrate configuration, and limits further improvement in cell efficiency.8 Another recently identified concern with the hydrothermal method is the loss of S and Se from the Sb2(S,Se)3 film in the subsequent annealing process for crystallization.31 This loss results in volume shrinkage and the formation of pinholes within the Sb2(S,Se)3, significantly impeding charge transfer and degrading the photovoltaic performance of Sb2(S,Se)3 solar cells. Therefore, it is crucial to adopt a comprehensive strategy that addresses the inappropriate bandgap gradient and simultaneously mitigates the loss of elements.
To address the limitations of the hydrothermal method, we developed a hybrid growth method to prepare Sb2(S,Se)3 absorber layers with an optimized bandgap gradient. Our approach involves a two-step process, starting with the first-stage hydrothermal deposition process, followed by the second-stage process using the vapor deposition transport (VTD) method. By combining these techniques, we aimed to overcome the challenges related to the bandgap gradient and element loss. In the VTD process, amorphous Sb2(S,Se)3 thin films from the hydrothermal process were annealed under a Se-rich atmosphere created by the evaporation of Se-containing powder (Sb2Se3 and/or pure Se). This process allowed for tailoring the surface S-rich bandgap gradient of Sb2(S,Se)3 while simultaneously preventing the loss of Se. We adopted superstrate Sb2(S,Se)3 solar cells in this work, with a cell configuration of glass/fluorine-doped tin oxide (FTO)/CdS/Sb2(S,Se)3/Poly(triaryl amine)(PTAA)/Au. By carefully controlling the second-stage VTD process, we optimized the bandgap grading of the Sb2(S,Se)3 absorber layers in two ways. In both cases, a Se-rich surface was formed, which improved hole transport and enhanced the efficiency of charge carrier collection. As a result, the Jsc and FF of Sb2(S,Se)3 solar cells fabricated using the hybrid method were notably improved compared to the reference devices prepared solely using the first-stage hydrothermal method, eventually yielding a cell efficiency approaching 8%.
Fig. 1 Schematic illustration of the fabrication process of superstrate-structured Sb2(S,Se)3 solar cells. (*HTD: hydrothermal deposition, *VTD: vapor transport deposition). |
The photovoltaic performance of the solar devices is presented in Fig. 2. The devices with the optimized two-stage process (HTD + VTD (Se) and HTD + VTD (Sb2Se3 + Se)) exhibited enhanced performance compared to the control device (HTD) (Fig. 2a–d). The improved performance primarily stems from the increased Jsc and FF. The photovoltaic parameters of champion cells from the control HTD samples with varying deposition time and the optimized HTD + VTD devices are summarized in Table 1. Note that 3.5 h represents the optimal deposition time for HTD samples, and all VTD processes were conducted under this condition. The thicknesses of the corresponding Sb2(S,Se)3 films are also included in Table 1. The nominal bandgaps of HTD, HTD + VTD (Se), and HTD + VTD (Sb2Se3 + Se) Sb2(S,Se)3 were estimated to be 1.53, 1.51 and 1.61 eV, respectively. These values were determined from the peak position of the first-order derivative of the EQE curve (see ESI Fig. S1†).34,35Fig. 2e displays the light current density–voltage (J–V) curves of the best-performing cells for each device. The changes in Jsc were further confirmed by the EQE spectra shown in Fig. 2f. The HTD + VTD (Se) sample exhibited an increase in Jsc, aligning with an amplified response within the 500–900 nm wavelength range. On the other hand, the HTD + VTD (Sb2Se3 + Se) device showed a slightly increased Jsc from an improved EQE response within the 500–750 nm range in spite of a reduced response in the range of 750–900 nm. In comparison to the control (HTD) sample, the HTD + VTD (Se) devices exhibited a slight decrease in Voc, while the HTD + VTD (Sb2Se3 + Se) samples showed a marginal increase. The change in Voc with the application of the second-stage VTD process can be assigned to the bandgap change of Sb2(S,Se)3 and the valence band offset (VBO) at the HTL(PTAA)/Sb2(S,Se)3 interface, as explained later. Additionally, it is noteworthy that both HTD + VTD (Se) and HTD + VTD (Sb2Se3 + Se) devices demonstrated a significant increase in FF. This improvement is consistent with a decrease in series resistance (RS) and an increase in shunt resistance (RSH) (See ESI Fig. S2†). Further details and a comprehensive analysis will be provided in the subsequent section.
Fig. 2 Device performance of HTD, HTD + VTD (Se), and HTD + VTD (Sb2Se3 + Se) Sb2(S,Se)3 solar cells: Statistical box plots of (a) Voc, (b) FF, (c) Jsc, (d) PCE, (e) J–V curves, and (f) EQE spectra. |
Sample name | HTD duration time [h] | V oc [V] | J sc [mA cm−2] | FF [%] | PCE [%] | Thickness [nm] |
---|---|---|---|---|---|---|
HTD | 2 | 0.488 | 16.92 | 40.91 | 3.38 | 230 |
HTD (optimized) | 3.5 | 0.607 | 19.54 | 51.12 | 6.06 | 350 |
HTD | 5 | 0.617 | 19.98 | 40.62 | 5.01 | 590 |
HTD (optimized) + VTD (Se) | 3.5 | 0.597 | 21.99 | 58.89 | 7.74 | 340 |
HTD (optimized) + VTD (Sb2Se3 + Se) | 3.5 | 0.622 | 19.73 | 63.82 | 7.83 | 610 |
Fig. 3c–e present bright-field TEM (BFTEM) images acquired using the smallest objective aperture (d = 10 μm). The mass-thickness contrast in the BFTEM is sensitive to mass, when a smaller objective aperture filters the center transmitted beam.36 In contrast to overall even contrast in Fig. 4c and 3d, the cross-sectional BFTEM in Fig. 3e exhibits two distinct layers with different contrast. The top layer with the darker contrast should have a slightly higher mass, which is Se-rich Sb2(S,Se)3, while the bottom layer with the lighter contrast corresponds to S-rich Sb2(S,Se)3, which is in line with the STEM-EDS mapping images (Fig. S3†). These pieces of evidence are consistent with our speculation from the XRD analysis. SAD patterns on the same [001] zone were acquired with a SAD aperture of 200 nm diameter, which is small enough to only examine the Sb2(S,Se)3. There are splits of diffraction spots in the SAD from HTD + VTD (Sb2Se3 + Se) film in Fig. 3f (bottom left) and Fig. S4c.† On the other hand, the other two samples display an array of a single set of diffraction spots in Fig. 3f (top and middle left) and Fig. S4a and b.† When we compare the enlarged 220 spots in the right column of Fig. 3f, the diffraction peak split of HTD + VTD (Sb2Se3 + Se) film is evident, consistent with the XRD result. Note that the SAD pattern from HTD + VTD (Sb2Se3 + Se) film was taken from an area including the interface of the top and bottom layers, indicating that the local crystallinity of the top layer follows that of the bottom layer epitaxially. Because the SAD on [001] zone-axis shows 100 and 010 spots in Fig. 3f and S4, we could determine lattice parameters a and b from the HTD only, and they are 11.3 and 11.5 Å, respectively. In the case of the HTD + VTD (Sb2Se3 + Se), there are two sets of a and b parameters due to the peak split, which are 11.7 and 11.8 Å from the Se-rich layer and 11.4 and 11.5 Å from the S-rich layer. Comparing the lattice parameters between the HTD and the HTD + VTD (Sb2Se3 + Se), we notice that the bottom S-rich layer of the HTD + VTD (Sb2Se3 + Se) is almost identical to the Sb2(S,Se)3 film from the HTD only, while the top Se-rich layer shows an expansion of 2.4% in a and 2.9% in b. Furthermore, the a (11.7 Å) and b (11.8 Å) values of the Se-rich top layer are very close to the reported values of a pure Sb2Se3 (a = 11.62 Å, b = 11.77 Å, c = 3.962 Å from Crystallography Open Database COD 9007437).37 The TEM analysis also revealed that the HTD + VTD (Sb2Se3 + Se) sample had a thicker absorber layer than the other samples, as anticipated, given that the Sb source was included in the VTD process. However, we note that the enhanced photovoltaic performance of the HTD + VTD (Sb2Se3 + Se) device does not stem from the increased thickness of the Sb2(S,Se)3 layer. This is evident from the significant decrease in the cell efficiency observed in the HTD sample deposited for 5 h (longer than the optimal deposition time of 3.5 h) but having a similar thickness to the optimized HTD + VTD (Sb2Se3 + Se) sample. Specifically, when compared to the HTD (3.5 h) (Optimized) sample, the HTD (5 h) counterpart exhibits inferior behavior, while the HTD (3.5 h) (Optimized) + VTD (Sb2Se3 + Se) device performs better, despite these two samples having comparable absorber layer thicknesses (see ESI Fig. S6 and S7†).
To investigate the elemental distribution within the Sb2(S,Se)3 layers, we performed depth profiling using TOF-SIMS (Fig. 4a–c). Consistent with previous findings, the incorporation rate of Se2− was found to be faster than that of S2−, resulting in an increasing S/Se ratio from the bottom to the top surface of the Sb2(S,Se)3 layers during the hydrothermal deposition process.38 In the HTD sample, a higher S/Se ratio was observed on the top surface, whereas the S/Se ratio decreased from the bottom to the surface of Sb2(S,Se)3 of the HTD + VTD (Se) and HTD + VTD (Sb2Se3 + Se) samples, demonstrating successful modification of bandgap gradient with the VTD process. Fig. 4d–f presents the energy band structures of Sb2(S,Se)3 based on the anion composition-dependent bandgaps of Sb2(S,Se)3. Furthermore, using the HTD + VTD (Sb2Se3 + Se) sample as an example, the depth profile of the Sb2(S,Se)3 layer obtained from STEM EDS mapping (Fig. S5†) closely matches that derived from SIMS (Fig. 4c). This consistency validates the credibility and reasonability of the SIMS data and the energy band structures. The relative positions of the conduction band minimum (CBM) and the valence band maximum (VBM) were obtained from the literature (Fig. S8a†).39 Additionally, we experimentally measured the VBM positions using ultraviolet photoelectron spectroscopy (UPS) (Fig. S8b–d†). Despite the slight discrepancy between the simulation and experimental results, the overall findings align with our previously predicted values derived from the SIMS data and simulated bandgap values of Sb2(S,Se)3. These results further confirm the reliability of the energy band alignment in our devices. It is evident that the HTD sample exhibits a larger VBO at the PTAA/Sb2(S,Se)3 interface. Conversely, the HTD + VTD (Se) and HTD + VTD (Sb2Se3 + Se) samples display smaller VBO values, with the Hydro + VTD (Sb2Se3 + Se) exhibiting the smallest observed VBO. The reduced VBO is consistent with the larger Voc values from the HTD + VTD (Se) and HTD + VTD (Sb2Se3 + Se), compared to the HTD sample. On the other hand, the reduced average bandgap of the HTD + VTD (Se) and HTD + VTD (Sb2Se3 + Se) due to the increased Se content is expected to lower Voc. This trade-off between the reduced VBO and the reduced average bandgap led to a slightly decreased Voc for the HTD + VTD (Se) and a slightly increased Voc for the HTD + VTD (Sb2Se3 + Se), compared to the HTD sample.
In the HTD sample, a S-rich surface region was formed (Fig. 4a and d), leading to a gradually widening bandgap towards the surface. Consequently, an additional electric field was generated, decelerating the migration of holes toward the HTL while accelerating the migration of electrons toward the ETL. The accumulation of holes in the absorber layer resulted in limited hole transport and severe carrier recombination losses. In contrast, the HTD + VTD (Se) and HTD + VTD (Sb2Se3 + Se) samples exhibited narrower bandgaps with higher Se content near the surface. This forms an opposite electric field, facilitating hole transport toward the HTL, thereby resulting in increased Jsc and FF. However, the extent of the improvement in Jsc and FF varied between the HTD + VTD (Se) and HTD + VTD (Sb2Se3 + Se). The larger FF observed in the HTD + VTD (Sb2Se3 + Se) sample can be ascribed to the presence of a smaller VBO, resulting in a lower energy barrier. This reduction in the energy barrier helps facilitate hole transport across the PTAA/Sb2(S,Se)3 interface. On the other hand, the lower Jsc in the HTD + VTD (Sb2Se3 + Se) than the HTD + VTD (Se) is likely related to a stronger electric field induced by the steeper bandgap gradient ranging from ∼1.4 eV to ∼1.65 eV in the middle of the absorber, which is expected to hinder electron transport. This region with the steep energy gradient is where incident photons of wavelengths from ∼750 nm to ∼900 nm are mainly absorbed. However, due to the steep bandgap grading (strong electric field), a portion of electrons may not be efficiently collected, leading to recombination losses. Therefore, the EQE response of the HTD + VTD (Sb2Se3 + Se) device in this wavelength range (∼750–900 nm) was reduced (Fig. 2f), corresponding to a seemingly larger bandgap (approximately 1.61 eV) as estimated from the EQE data (Fig. S1†). Nonetheless, it is evident that optimizing the energy band structures of Sb2(S,Se)3 through the second-stage VTD process results in greater benefits by establishing favorable energy band alignment at the PTAA/Sb2(S,Se)3 interface.
(1) |
Sample | G [mS cm−2] | R s [Ω cm2] | A | J 0 [mA cm−2] | V TFL [V] | N trap [cm−3] | R rec [Ω] |
---|---|---|---|---|---|---|---|
HTD | 0.031 | 30.25 | 1.88 | 1.07 × 10−2 | 0.32 | 5.49 × 1015 | 605.1 |
HTD + VTD (Se) | 0.013 | 2.09 | 1.77 | 6.06 × 10−3 | 0.27 | 4.91 × 1015 | 687.8 |
HTD + VTD (Sb2Se3 + Se) | 0.012 | 2.60 | 1.70 | 4.92 × 10−3 | 0.26 | 1.47 × 1015 | 880.3 |
The defect states were further investigated under dark conditions using the standard space charge-limited current (SCLC) method.41Fig. 5a shows the logarithmic J–V characteristic curves of Sb2(S,Se)3 devices, which can be divided into three regions: the ohmic region (at low voltages), the trap-filled limit (TFL) region (at intermediate voltages), and the Child region (at high voltages). When the applied bias exceeds the kink point in the TFL region, the current experiences a sudden increase, indicating that the trap states have been fully filled by the injected carriers. The onset voltages of the TFL regions (VTFL) for the HTD, HTD + VTD (Se), and HTD + VTD (Sb2Se3 + Se) devices were determined to be 0.32, 0.27, and 0.26 V, respectively. The trap states density Ntrap can then be estimated by the following eqn (2):
(2) |
Impedance spectroscopy (IS) allows for determining the recombination resistance and provides key information about the interface quality of a solar device. The resulting Nyquist plots are presented in Fig. 5f. The low-frequency arc of the impedance spectra represents the recombination resistance Rrec of the device. The solar devices with modified bandgap gradient (HTD + VTD (Se) and HTD + VTD (Sb2Se3 + Se)) display larger Rrec values of ∼690 and ∼880 Ω, respectively. The increase in Rrec points to improved carrier transport and suppressed carrier recombination, ultimately contributing to the enhanced FF in the corresponding solar cells.
Footnotes |
† Electronic supplementary information (ESI) available. See DOI: https://doi.org/10.1039/d3ta05489f |
‡ These authors contributed equally to this work. |
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