Zi-long
Zhang
,
Wen-yu
Yang
,
Bo
Wu
,
Mohammad
Nisar
,
Fu
Li
,
Guang-xing
Liang
,
Jing-ting
Luo
,
Yue-xing
Chen
and
Zhuang-hao
Zheng
*
Shenzhen Key Laboratory of Advanced Thin Films and Applications, Key Laboratory of Optoelectronic Devices and Systems of Ministry of Education and Guangdong Province, State Key Laboratory of Radio Frequency Heterogeneous Integration, College of Physics and Optoelectronic Engineering, Shenzhen University, Shenzhen, Guangdong 518060, China. E-mail: zhengzh@szu.edu.cn
First published on 22nd January 2025
Sb2Te3-based flexible thin films can be utilized in the fabrication of self-powered wearable devices due to their huge potential in thermoelectric performance. Although doping can significantly enhance the power factor value, the process of identifying suitable dopants is typically accompanied by numerous repeating experiments. Herein, we introduce Zn doping into thermally diffused p-type Sb2Te3 flexible thin films with a candidate dopant validated using the first-principles calculations. Subsequent experiments further corroborated the successful introduction of a Zn dopant and the improvement of thermoelectric performance. Specifically, p-type doping and the increase in the calculated effective mass can significantly increase the Seebeck coefficient, achieving the decoupling of the Seebeck coefficient and electrical conductivity in Sb2Te3 flexible thin films. An outstanding power factor of ∼22.93 μW cm−1 K−2 at room temperature can be obtained in the 0.58% Zn doped Sb2Te3 sample with significant flexibility. The subsequent fabrication of a flexible thermoelectric generator provides the maximum output voltage and output power of ∼53.0 mV and ∼1100 nW with a temperature difference of 40 K, respectively, pointing out the huge potential of Zn-doped Sb2Te3 materials for thermoelectric applications in self-powered wearable devices.
Antimony telluride (Sb2Te3) is one of the most investigated TE materials near room temperature in the recent decades, possessing a narrow band gap (Eg ∼ 0.161 eV) without toxicity.11–14 Typically, TE materials with a narrow band gap provide huge potential for TE improvement, especially the Seebeck coefficient and electrical conductivity.15,16 In recent years, multiple methods were used to improve the TE performance of bulk Sb2Te3, especially doping methods.17,18 Kim et al.19 introduced dense dislocation arrays at the grain boundaries of Bi0.5Sb1.5Te3 through liquid-phase Te extrusion, achieving an increase in the ZT value of 1.86 ± 0.15 at 320 K. This significant ZT value provides sufficient material performance (ZT > 1) for the application of TEGs. However, the TE performance of thin films is typically lower than that of bulk materials. Currently, there are multiple types of methods to enhance the TE performance of thin films, such as the synthesis method,20,21 doping,22,23 ferroelectric polarization,24 and annealing.25,26 Tan et al.27 combined thermal evaporation deposition, post-annealing treatment and the Bi doping method together, obtaining a Bi0.5Sb1.5Te3 thin film with an ultrahigh ZT value of ∼1.5 and PF of ∼36 μW cm−1 K−2 near room temperature. According to our previous studies, Bi-doped Sb2Te3 thin films can achieve a ZTmax of ∼1.11 at 393 K and PF of ∼21 μW cm−1 K−2 near room temperature, using a novel fabrication process of the directed thermal diffusion method.28 This significant improvement of TE performance and the directed thermal diffusion method demonstrate the success of the control of n via the doping method, and the maturity of the fabrication procedure.
Since pristine Sb2Te3 shows p-type semiconductor behavior, the carrier (hole) concentration should be improved by p-type doping. Thus, a candidate element with a 1+ or 2+ cation valence state should be introduced into Sb2Te3 for Sb vacancies (VSb). Thus, the first-principles calculation of the band structure using density functional theory (DFT) was conducted to simulate the band structure development after p-type doping. To consider the candidate dopants scientifically, we would like to first narrow down the potential dopants to cations only, and further verify their feasibility before fabrication via DFT calculations, which saves time and cost for experiments on dopant selection. In this work, we first evaluated the change in the Fermi level in Zn-doped p-type Sb2Te3, with a significant decreasing at the top of the valence band, which illustrates the successful introduction of p-type doping. We then prepared Zn-doped p-type Sb2Te3 thin films using the same fabrication procedure according to our previous work, which is the directional thermal diffusion method. The schematic diagrams of the fabrication procedure are shown in Fig. 1(d)–(f). The crystal structure, valence state, and lattice morphology characterization results showed the successful introduction of Zn, and Zn replaces the Sb sites. The σ, S and PF values are enhanced after Zn-doping due to the improvement of n, which also supports that p-type doping occurred in p-type Sb2Te3 thin films via DFT calculations. The increased calculated effective mass also provides evidence that S can be improved by Zn-doping, achieving the decoupling of S and σ. An outstanding PF value of 22.93 μW cm−1 K−2 near room temperature can be achieved in the Zn 0.58% sample with significant mechanical flexibility. The subsequent f-TEG with Zn 0.58% sample as the p-leg provides the maximum output voltage and output power of ∼53.0 mV and ∼1100 nW at a temperature difference of 40 K. Compared to our previous work which outstandingly achieved a PF of ∼21 μW cm−1 K−2 at room temperature, this work provides significant reduction in time and cost but higher TE performance via the evaluation of computational calculations.
Table S1† shows the Sb, Te, and Zn compositions of the synthesized Zn-doped Sb2Te3 thin films. The pristine Sb2Te3 thin film was prepared by using a Sb precursor film. The synthesized Zn-doped samples were named according to the content of Zn, which are 0.21%, 0.58%, 0.73%, and 1.18%, respectively. Fig. 2(a) shows the XRD patterns of Zn doped samples and the pristine sample compared to the standard PDF card (PDF# 15-0874) of Sb2Te3 from 2θ = 10° to 80°. All the synthesized thin film samples possess the same characteristic peaks compared to the standard PDF card. No secondary phases are formed according to the patterns. The main diffraction peaks of all the samples are located at the (015), (1010), (110), and (205) planes. Since the (015) plane has the strongest intensity in the patterns, it can be proved that the synthesized thin film samples exhibit preferential growth along the (015) plane. A careful examination of the (015) diffraction peak in the XRD patterns (Fig. 2(b)) demonstrates that, with increasing Zn content, the (015) diffraction peak shifts to higher angles, indicating a reduction in the lattice volume. To better illustrate the changes in lattice volume, the lattice parameters a and c with varying Zn contents are recorded in Fig. 2(c). Both a and c show a decreasing tendency with the increase in Zn content, pointing out the incorporation of Zn doping into the lattice of Sb2Te3.
In addition to XRD, the valence states of the elements in the Zn-doped Sb2Te3 thin film samples were studied by XPS. Fig. 2(d)–(f) show the XPS spectra of Sb, Te, and Zn from the Zn-doped Sb2Te3 samples, respectively. Fig. 2(d) shows that the binding energy of Sb 3d3/2 and Sb 3d5/2 is located at ∼539.88 eV and ∼530.53 eV, which are higher than the standard values of ∼537.6 eV and ∼528.2 eV, respectively. According to the increase in binding energy, Zn doping can effectively introduce p-type doping, lower the Fermi level and induce lattice distortion, which also verifies the hypothesis before the experiments. Fig. 2(e) shows that the binding energy of Te 3d3/2 and Te 3d5/2 is located at ∼583.18 eV and 572.83 eV, which are similar to the standard values of ∼583.3 eV and 572.9 eV. Thus, Sb 3d and Te 3d show the valence states of +3 and −2 in Sb2Te3 materials, respectively. Fig. 2(f) demonstrates that the binding energy of Zn 2p1/2 and Zn 2p3/2 is located at ∼1041.58 eV and 1023.13 eV, which is different from the standard values of ∼1044.8 and ∼1021.8 eV, respectively. After Zn doping, the 3 holes from Sb are substituted by the 2 holes provided by Zn, resulting in p-type doping in Sb2Te3 materials. Combining with the absence of secondary phases in the samples from XRD results, Zn only replaces Sb in Sb2Te3 materials, causing p-type doping and lowering the Fermi level.
To better observe the microstructural development of the Zn-doped thin films, Fig. 3(a)–(d) show the surface morphology of Zn 0.21%, Zn 0.73%, Zn 1.18%, and Zn 0.58% Sb2Te3 thin film samples under SEM, respectively. All the observed areas show a dense Sb2Te3 phase with relatively large grains. Fig. S1(a)–(d)† show the cross-sectional area morphology of Zn 0.21%, Zn 0.58%, Zn 0.73%, and Zn 1.18% thin film samples under SEM. As the figures show, the high crystallinity and highly ordered growth in the vertical direction of the thin film can be observed. The thickness of the synthesized thin film samples is from 550 nm to 610 nm. Fig. 3(e) shows the mapping of the Zn 0.58% sample under EDS scanning with the elemental distribution of Zn-doped Sb2Te3 thin films. As the figure shows, all the elements are distributed uniformly in the observed area of the thin film without any aggregation. The EDS elemental distribution mapping and scanning of the Zn 0.58% sample are shown in Fig. 3(f), showing that all the elements detected are uniformly distributed in the vertical direction of the thin film without any aggregation. Moreover, no obvious secondary phases are formed in all the observed morphologies. Therefore, the SEM images and EDS elemental distributions both indicate the success of the synthesis route of the directional thermal diffusion method, using the precursor thin films prepared by the magnetron sputtering and thermal evaporation methods, with an acceptable thickness of thin film samples.
To investigate the effect of Zn doping on the nanostructure of Sb2Te3 materials, TEM characterization was conducted. Fig. 4(a) shows a low-resolution TEM image of the Zn 0.58% sample with a well crystallized structure. Fig. 4(b) shows the high resolution high-angle annular dark field (HR-HAADF) image of the blue circled area in Fig. 4(a). As the figures show, the synthesized Zn 0.58% sample possesses a highly ordered Sb2Te3 phase without any impurity phases and clusters. Fig. 4(c) reveals the HR-TEM image of the rectangular area in Fig. 4(b), pointing out that two crystalline phases existed in the Zn 0.58% sample with their corresponding inverse fast Fourier transform (IFFT) images. Since the synthesis method suggests preferential growth along the (015) plane, the (110) plane also existed in the Zn 0.58% sample. A clear boundary can be observed in the figure, showing that anisotropic properties existed in the Sb2Te3 material. Fig. 4(d) demonstrates the HR-TEM image of the red circled area in Fig. 4(a) and (e) shows the atomic scale HR-TEM image of the rectangular area in Fig. 4(d) with the inset of the fast Fourier transform (FFT) image. As the figure shows, the atomic distributions are uniform and neatly organized. The d-spacing of the observed area was calculated to be 3.25 Å, which fits the (015) plane of standard Sb2Te3. Moreover, lattice distortion can be observed in Fig. 4(f), which is the IFFT image of Fig. 4(e). To further investigate the lattice distortion, the geometric phase analysis (GPA) of the observed area in Fig. 4(e) was conducted. The strain/distortion maps showing the distribution of the strain range between ±0.1% with color bars, are displayed in Fig. 4(g). The alternating appearance of the yellow (−0.1%) and blue (0.1%) areas indicates the strain variation and lattice distortion in the synthesized samples, indicating the successful introduction of Zn into the Sb sites. In summary, the above evidence demonstrates the successful introduction of Zn into Sb2Te3, causing lattice distortion in the Sb2Te3 lattice, and the substitution of Zn on the Sb sites.
Fig. 5(a) shows the temperature dependent σ of all the synthesized Sb2Te3 thin film samples. Since the Sb2Te3 thin film is mostly applied in the near-room-temperature range, the temperature range was set from 30 °C to 210 °C. As the figure shows, the increase in temperature results in a decrease in the σ. For the comparison at room temperature, all the σ of the synthesized Zn-doped samples are higher than that of the pristine sample, pointing out the enhancement of the σ after Zn doping. Besides, the 0.58% Zn sample possesses the highest σ among all the synthesized Sb2Te3 thin film samples. Fig. 5(b) illustrates the S of all the synthesized Sb2Te3 thin film samples with temperature dependence. All the S values in the figure are positive, pointing out the success of fabricating p-type Sb2Te3 thin films. Moreover, all the S values of the synthesized Zn-doped samples are higher than that of the pristine Sb2Te3 thin film sample at room temperature, indicating that Zn doping can enhance the S values in this series. Fig. 5(c) demonstrates the n and μ of the synthesized Sb2Te3 thin film samples with the increase in Zn content. The n is first increased from 11.60 × 1019 cm−3 (for pristine) to 14.80 × 1019 cm−3 (for a Zn doping content of 0.58%), and then decreased. The μ shows a totally different tendency compared to n since the mobility is negatively correlated with the carrier concentration. Thus, the Zn 0.58% content of dopant achieves the most significant enhancement of n. Fig. 5(d) illustrates the PF values of all the synthesized Sb2Te3 thin film samples with temperature dependence. As the figure shows, the PF values show decreasing tendencies when the temperature increased. All the PF values of the synthesized Zn-doped thin films are higher than that of the pristine sample, demonstrating the significant improvement of PF after Zn doping in Sb2Te3 thin films. Besides, the best PF of all the synthesized Zn-doped Sb2Te3 thin film samples is 22.93 μW cm−1 K−2 of the Zn 0.58% sample at room temperature. This outstanding enhancement of PF brings around 43.12% enhancement in Zn doping of the Sb2Te3 thin film, compared to a PF of 16.0 μW cm−1 K−2 for pristine. The best n for the Zn 0.58% sample can also support the result of the best PF values, and further proves the significant role of carrier concentration in TE performance enhancement. Fig. 5(e) illustrates the effective mass m* and deformation potential Edef with the increase in Zn content, calculated by the single parabolic band (SPB) model.32 As the figure shows, m* is first increased and then decreased with increasing Zn content, and Edef is first decreased and then increased with increasing Zn content. The highest m* and the lowest Edef both belong to the Zn 0.58% sample, pointing out the similar variation trend towards n and μ in Fig. 5(c). The significant increase in m* is most likely to lead to an increase in S, achieving the decoupling of S and σ in the Zn-doped Sb2Te3 thin film. Fig. 5(f) exhibits the room-temperature fitted curves of the PF values as a function of n, also calculated using the SPB model, with the experimental PF values for all the synthesized Zn-doped samples. Although the PF values in this work are not located at the highest PF point corresponding with a significant n, they are still in the considerable range for n optimization (∼1 × 1020 cm−3) to obtain an optimized PF value of 22.93 μW cm−1 K−2 in the Zn 0.58% sample at room temperature.
To investigate the mechanical flexibility of the synthesized Zn-doped Sb2Te3 thin films, the variation of resistance (R) and S is recorded after bending several times. The variation of R is usually recorded as the resistance change rate (ΔR/R0, where ΔR is the difference of the initial resistance and resistance after bending, and R0 is the initial resistance). Fig. 5(g) and (h) illustrate the ΔR/R0 and S after bending several times with 6 mm, 8 mm, 10 mm bending radii by using custom-made bending furniture. The inset photo of Fig. 5(h) is the bending process conducted in the bending furniture. The error bars of both ΔR/R0 and S are 5% according to the measurement errors of the equipment. As shown in Fig. 5(g), the ΔR/R0 increased with the decrease in bending radius after bending 1000 times. The ΔR/R0 is 9%, 5%, and 3.8% when the bending radius is 6 mm, 8 mm, and 10 mm, respectively after bending 1000 times. As sgown in Fig. 5(h), all the S values after bending 1000 times are located at around 110 μV K−1. Thus, bending of the thin film does not introduce cracks or fractures and further influence S, since S is one of the intrinsic properties of the material itself. Therefore, the synthesis of Zn-doped Sb2Te3 thin films leads to outstanding mechanical properties and mechanical durability on a flexible PI substrate. Finally, the Zn 0.58% sample served as the p-leg for f-TEG device fabrication, characterized by using home-made equipment in our previous work. The measured output voltage U and output power P of this device as a function of current (I) with temperature difference ΔT are shown in Fig. 5(i). The U and P were measured by different ΔT values of 10 K, 20 K, 30 K, and 40 K. The maximum U and P reached ∼53.0 mV and ∼1100 nW under a ΔT of 40 K. These results can support that the synthesized f-TEG has great potential for application in self-powered wearable devices.
Footnote |
† Electronic supplementary information (ESI) available. See DOI: https://doi.org/10.1039/d4sc07793h |
This journal is © The Royal Society of Chemistry 2025 |