Xinrun Xiong,
Ruoming Tian*,
Xi Lin,
Dewei Chu and
Sean Li
School of Materials Science & Engineering, University of New South Wales, Sydney NSW 2052, Australia. E-mail: r.tian@unsw.edu.au; D.Chu@unsw.edu.au; Fax: +61 02 9385 6565; Tel: +61 02 9385 5090
First published on 22nd January 2015
In this work, the thermoelectric properties of lanthanum titanate ceramics with different La/Ti ratios were reported. Samples were prepared using a sol–gel method followed by a conventional sintering process. At 973 K, the electrical resistivity of La2/3TiO2.87 ceramic is ∼91 μΩ m, with a Seebeck coefficient of −192 μV K−1 and the thermal conductivity is 2 W m−1 K−1. The ZT value of La2/3TiO2.87 is 0.18 at 973 K, demonstrating its potential for high temperature thermoelectric applications.
Although there have been several studies on the electronic structure, electronic transport properties of La2/3+xTiO3±δ, most of them are not related with thermal properties and there are hardly any reports in high temperature thermoelectric properties. In the present work, we reported high temperature thermoelectric properties of La2/3TiO2.87 ceramics. Sol–gel method has been selected to prepare ceramic powders due to its better control of stoichiometry and homogeneity compared to the conventional solid state method. By introducing La site vacancy and removing oxygen during the ceramic sintering procedure, La2/3TiO2.87 ceramic was prepared. The thermoelectric properties, i.e., electrical conductivity, Seebeck coefficient, thermal conductivity of La2/3TiO2.87 ceramics were measured and finally the dimensionless figure of merit was calculated from room to high temperature (373–973 K). The effect of the La/Ti ratio on the thermoelectric properties was also studied.
The resultant lanthanum titanate powders, with different lanthanum/titanium ratios (La/Ti = 1 and La/Ti = 2/3) are notated as La-1 and La-2/3, respectively. The powder with different lanthanum ratios was pressed into a pellet with 20 mm in diameter and 2 mm in thickness under a uniaxial pressure of 160 MPa. The pellet was then sintered at 1673 K for 6 h in a reducing atmosphere with a mixture of 5% H2/Ar.
In order to determine the calcination temperature, Simultaneous Thermal Analyzer (NETZSCH STA-449) was carried out. Differential Scanning Calorimeter (DSC) and thermogravimetric analysis (TGA) were used to identify the thermal transformations. The powder precursor was heated from room temperature up to 1273 K with a heating rate of 10 K min−1 in air using Al2O3 crucibles. The Archimedes density measurement was used to determine the densities of as-prepared ceramics. XRD (Panalytical X'pert MPD) was used to identify the phase compositions of lanthanum titanate powders after calcination in air and the pellets after sintering in reducing gas. The microstructures of samples which were polished and thermally etched were analysed using a field-emission scanning electron microscope (NanoSEM 230). Carrier concentration and Hall mobility were determined using Hall measurement system (HL5500PC) for a square sample of about 10 × 10 mm2 with a thickness of around 2 mm. The electrical conductivity and Seebeck coefficient were simultaneously measured using a ULVAC-ZEM3 system under the low-pressure helium atmosphere from room temperature to 1073 K for a shaped-bar sample of about 3.5 × 2 × 10 mm3. The Thermal conductivity was obtained by separate measurements using DSC for heat capacity and laser flash system (NETZSCH LFA-427) for thermal diffusivity under the Ar atmosphere for a square sample of about 10 × 10 mm2 with a thickness of around 2 mm. The overall thermal conductivity was then evaluated from the thermal diffusivity (D), the heat capacity (Cp) and the experimental density (ρ) as a function of temperature (T), using the relationship: k(T) = α(T) × C(T) × ρ(T).3
The XRD patterns of calcinated powers with different La/Ti ratios (La-1 and La-2/3) are shown in Fig. 2. Both powders were calcined at 1273 K for 2 h in open air. For La-1 powder, all the diffraction peaks can be identified as the La2Ti2O7 phase with a space group of P21 by referring to the standard JCPD card (Ref 04-007-2817). However, different from the La-1 sample, the La-2/3 powder consists of two phases. One is the La2Ti2O7 phase marked as the square symbols in Fig. 2. The other is the La4Ti9O24 phase (JCPD 04-013-3201) mainly due to the non-stoichiometry of La and Ti. According to these XRD results, the preferred phase for lanthanum titanate is La2Ti2O7, which is reasonable since the most stable form of Ti ion in lanthanum titanate is tetravalent (4+).8
The XRD patterns of the sintered pellets are shown in Fig. 3(a) and (b). The diffraction peaks of the La-1 sample are identified as the La2Ti2O7 phase (JCPDS 04-007-2817), with some amount of La2/3TiO2.87, marked as the square symbols. The main peaks of as-prepared La-1 ceramic can be attributed to La2Ti2O7 (JCPDS 04-007-2817). On the other hand, the existence of La2/3TiO2.87 phase (JCPDS 04-009-4053) can be attributed to the reducing condition during the sintering process. The removal of partial oxygen from the lanthanum titanate created a charge imbalance, and in order to neutralize additional positive charge, La vacancy emerged as a consequence. Therefore, La-1 ceramic contains two different phases of La2Ti2O7 and La2/3TiO2.87. The diffraction peaks of La-2/3 show a pure phase and can be indexed to the same standard La2/3TiO2.87 phase (JCPDS 04-009-4053). Also the SEM image of the as-prepared La-2/3 ceramic is shown in Fig. 3(c). The average grain size of the ceramic was estimated ranging from 5–20 μm. The relative densities of La-2/3 and La-1 pellets were found to be 87% and 96% respectively via the Archimedes density measurement.
Fig. 4(a) shows the temperature dependence of electrical resistivity for lanthanum titanate-based ceramics. Both samples exhibited a semiconductor to metal transition around 450 K, and the negative temperature coefficient of resistivity below 450 K is considered to be attributed to the small-polaron hopping mechanism, which is commonly found in other perovskite materials such as CaMnO3 (ref. 16) and BaTiO3.17 It clearly shows that La-2/3 ceramic possessed much lower resistivity of 100 μΩ m in the measured temperature range which is highly in agreement with Kim, et al.10 In their work, La2/3TiO2.852 ceramic had a resistivity of about 120 μΩ m and a Seebeck coefficient of around −40 μV K−1 at room temperature. Also there were some previous studies focused on the resistivity of lanthanum titanate thin film. Taguchi, et al.8 and Gariglio, et al.12 showed a resistivity of 30 μΩ m at room temperature which is slightly lower than that from our experimental results of 100 μΩ m. In comparison, the electrical resistivity of La-1 ceramic sample was more than four times higher than that of the La-deficient counterpart. It is reported that the resistivity of intrinsic La2Ti2O7 phase is on the order of 1015 μΩ m at room temperature.18 Therefore, the remarkable difference in the electrical resistivity values between the two samples is mainly attributed to the presence of La2Ti2O7 phase.
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Fig. 4 Electrical resistivity (ρ) and Seebeck coefficient (S) as a function of temperature: (circle) La-1 (triangle) La-2/3. |
Fig. 4(b) shows the Seebeck coefficient (S) as a function of the temperature for both samples. The negative values of the Seebeck coefficient over the full range of temperature suggest that the dominant charge carriers in current system are electrons. Both samples exhibited an increasing trend of absolute values of Seebeck coefficient as the temperature increases. However, the La-2/3 possessed a higher Seebeck coefficient, which reached −192 μV K−1 at 1020 K. The difference in the Seebeck coefficient between the two samples is around 20–40 μV K−1 over all the temperature range. It is considered that such difference is possibly associated with the presence of La2Ti2O7 phase and the grain boundaries between the two phases in the La-1 sample.
In order to further investigate the electronic transport mechanism inside these two samples, Hall effect measurement was conducted at room temperature and the results are presented below in Table 1. It clearly shows that although the La-2/3 sample possessed a lower carrier concentration, its carrier mobility was one order of magnitude higher than that of the La-2/3 sample. According to the Mott equation,19
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ρ (μΩ m) | n (cm−3) | μ (cm2 V−1 s−1) | S (μV K−1) | |
---|---|---|---|---|
La-1 | 453 | −1.75 × 1020 | 0.783 | −47.6 |
La-2/3 | 68.3 | −8.286 × 1019 | 11.8 | −61.8 |
Therefore, a reduction in the carrier concentration and an increase in the mobility will lead to an increase in the Seebeck coefficient of La-2/3 sample, which is consistent with our measured result.
Combining the electrical resistivity and the Seebeck coefficient, the power factors were calculated and shown in Fig. 5 as a function of temperature. It demonstrates that the power factor of the La-2/3 sample was more than one order of magnitude higher than that of the La-1 sample, due to the simultaneous enhancement in electrical conductivity and Seebeck coefficient. For instance, it achieved ∼4 × 10−4 W m−1 K−2 for the La-2/3 sample at 1020 K. This power factor value is comparable to that of other thermoelectric materials, such as CaMnO3 or SrTiO3, which suggests that the as-synthesised La-2/3 ceramic sample can be potential thermoelectric candidate for high-temperature applications.
The temperature dependence of the thermal conductivity (k) for both samples is depicted in Fig. 6, which shows that thermal conductivity decreases with increasing temperature and the La-1 sample possessed lower thermal conductivity. The Wiedemann–Franz law has been employed here to estimate the contribution of electrons (kel) and phonons (klattice) to the total thermal conductivity (ktotal). The calculated electron thermal conductivity for both samples only accounted for 4–5% of the total thermal conductivity. Therefore, the phonon term klattice would dominate the thermal conductivity in both cases. The possible scenario for the lower thermal conductivity in La-1 sample is due to the presence of La2Ti2O7 phase, which possesses a double perovskite structure and a low thermal conductivity (i.e., 0.37 W m−1 K−1 at room temperature).20 Other factors may stem from the interfaces between the La2Ti2O7 or La2/3TiO2.87 phases, which may help to scatter more phonons and to achieve a low thermal conductivity. However there was no previous study and supporting data available for the thermal properties of either La2Ti2O7 or La2/3TiO2.87, further studies are under investigation.
Finally, the temperature dependence of dimensionless figures of merit for the La-2/3 and La-1 ceramic samples is shown in Fig. 7. Despite the large thermal conductivity, the highest thermoelectric ZT was achieved by the La-2/3 sample with 0.18 at 973 K, which was almost one order of magnitude higher than that of the La-1 sample.
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Fig. 7 Temperature dependence of dimensionless figure of merit ZT: (circle) La-1, (triangle) La-2/3. |
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