Pharatree Jaitaabcd,
Supalak Manothama and
Gobwute Rujijanagul*abcd
aDepartment of Physics and Materials Science, Faculty of Science, Chiang Mai University, Chiang Mai 50200, Thailand. E-mail: rujijanagul@yahoo.com
bScience and Technology Research Institute, Chiang Mai University, Chiang Mai 50200, Thailand
cResearch Center in Physics and Astronomy, Faculty of Science, Chiang Mai University, Chiang Mai 50200, Thailand
dMaterials Science Research Center, Faculty of Science, Chiang Mai University, Chiang Mai 50200, Thailand
First published on 28th August 2020
In this research article, the effects of Al2O3 nanoparticles (0–1.0 mol%) on the phase formation, microstructure, dielectric, ferroelectric, piezoelectric, electric field-induced strain and energy harvesting properties of the 0.94(Bi0.5Na0.5)TiO3–0.06BaTiO3 (BNT–6BT) ceramic were investigated. All ceramics have been synthesized by a conventional mixed oxide method. The XRD and Raman spectra showed coexisting rhombohedral and tetragonal phases throughout the entire compositional range. An increase of the grain size, TF–R, Tm, εmax and δA values was noticeable when Al2O3 was added. Depolarization temperature (Td), which was determined by the thermally stimulated depolarization current (TSDC), tended to increase with Al2O3 content. The good ferroelectric properties (Pr = 32.64 μC cm−2, Ec = 30.59 kV cm−1) and large low-field d33 (205 pC N−1) values were observed for the 0.1 mol% Al2O3 ceramic. The small Al2O3 additive improved the electric field-induced strain (Smax and ). The 1.0 mol% Al2O3 ceramic had a large piezoelectric voltage coefficient (g33 = 32.6 × 10−3 Vm N−1) and good dielectric properties (εr,max = 6542, Td = 93 °C, TF–R = 108 °C, Tm = 324 °C and δA = 164 K). The highest off-resonance figure of merit (FoM) for energy harvesting of 6.36 pm2 N−1 was also observed for the 1.0 mol% Al2O3 ceramic, which is suggesting that this ceramic has potential to be one of the promising lead-free piezoelectric candidates for further use in energy harvesting applications.
Among the candidates for lead-free systems, the Bi-based ceramic like bismuth sodium titanate Bi0.5Na0.5TiO3 (BNT) is regarded as the most promising system comparable to lead-based materials, and it has been extensively studied.1,2 BNT is one of the comprehensively studied lead-free perovskite ferroelectric materials, which exhibits a relatively high Curie temperature (TC = 320 °C) as well as a high remanent polarization (Pr ∼ 38 μC cm−2).6 BNT has a rhombohedral perovskite structure (R3c) with Na1+ and Bi3+ distributed sequentially in A-site.7 However, high value of the coercive electric field (Ec > 60 kV cm−1) and high conductivity are two drawbacks for BNT to become an alternative replacement for PZT.7 A recent research by Nagata et al.8 using secondary ion mass spectrometry revealed that the difficulty in the poling treatment of the BNT ceramic is attributed to the pinning of domain movement due to Bi vaporization at high sintering temperatures above 1130 °C. This difficulty is causing limitations in the applications of the BNT. One of the possible solutions to overcome the drawbacks in the BNT ceramic, is to use a solid solution by substituting of either A or B-sites.7 Furthermore, researchers found that establishing the binary system of BNT–BT is an effective way to improve the electrical performances of this system.9,10 The (1 − x)(Bi0.5Na0.5)TiO3–xBaTiO3 or (1 − x)BNT–xBT system has been firstly studied by Takenaka et al.9 for its dielectric and piezoelectric properties. This BNT–BT system is studied from the viewpoint of a new group of lead-free piezoelectric ceramics with the morphotropic phase boundary or MPB.9 The MPB can be obtained from the compositional boundary between two different perovskite phases which can be achieved by controlling the ratio of each perovskite component. The origin of the high piezoelectric response in the MPB can be explained by a high of degree freedom of the polarization within the boundary which can be easily oriented by an electric field.11 In their work, the MPB between rhombohedral BNT and tetragonal BT phases was found at x = 0.06 − 0.07 with highly enhanced piezoelectric (d33 = 125 pC N−1, k33 = 55%) and dielectric properties (εr = 580, TC = 288 °C), with the depolarization temperature (Td) between 100–130 °C. The binary system of BNT–BT with its MPB composition has superior piezoelectric properties, which means that this composition has a potential to be one of the promising lead-free piezoelectric candidates for actuator applications.9
Although the Bi0.5Na0.5TiO3-based solid solution is one of the most promising lead-free piezoelectric candidates, the depolarization temperature (Td) of these solid solutions is an obstacle for their practical applications,12,13 i.e. the BNT–BT ceramic started to loss piezoelectric properties around Td of 100 °C, the BNT–BKT ceramic has a similar polarization and started to lose those properties at 150 °C, and K0.5Na0.5NbO3 (KNN) ceramic shows a polymorphic phase transition (PPT) between orthorhombic and tetragonal structure at ∼200 °C, above which the piezoelectric properties degrade.14 Thus, many authors have tried to increase the Td value of BNT-based ceramics so that these ceramics would also achieve high piezoelectric properties.12,13,15 Zhang et al.12 prepared the semiconductor/relaxor 0–3-type composites of 0.94Bi0.5Na0.5TiO3–0.06BaTiO3:xZnO (or BNT–6BT:xZnO). They found that the Td increased from 98 °C for the x = 0 sample to ∼150 °C for the x = 0.2 sample, indicating a delay of thermal depolarization. As the ZnO concentration further increased to x = 0.3 and x = 0.4, the first anomaly of dielectric constant and the sharp decrease of dielectric loss disappeared, indicating the complete elimination of thermal depolarization. Mahajan et al.15 studied the thermal depoling behavior of the BNTBT–ZnO composites. This work clearly showed the shift in depolarization temperature (Td) to a higher temperature, which was explained to be due to the intrinsic contribution of Zn ions in the BNTBT lattice. In this work, the thermal depoling behavior of BNTBT-based materials was also directly related to the transition temperature from the rhombohedral phase to the tetragonal phase in this phase transition model, which was consistent with four current peaks in their ferroelectric loops close to the depoling temperature. Takagi et al.16 also found that the quenching was an effective increase of the Td value for the lead-free (Bi0.5Na0.5)TiO3–(Bi0.5Li0.5)TiO3–(Bi0.5K0.5)TiO3 system without the deterioration of its piezoelectric properties. The increase in Td was strongly correlated with the lattice distortion. Verma et al.17 also found that the addition of vanadium (V5+) increased the Td of the 0.94(Na0.50Bi0.50)TiO3–0.06BaTiO3 or BNT–BT ceramics. The Td was found to increase significantly in poled samples from 104 °C for the undoped sample to 150 °C for the sample with 1% vanadium substitution.
Besides these additives, some other alternative metal oxide additives should be introduced to shift up the Td as well as to improve the electrical properties of the BNT-based ceramics. It is suggested form the work done by Yin et al.13 that Al2O3 can significantly shift up the Td in the BNKT-based materials (Bi0.5(Na0.8K0.2)0.5TiO3:Al2O3 or BNKT:Al2O3 composites). This is evidenced by the temperature dependence of the dielectric constant, ferroelectric and piezoelectric properties. In addition, the piezoelectricity of the BNKT:0.15Al2O3 ceramic remained stable at a high temperature (∼210 °C).13 However, the effects of the Al2O3 on the Td for the BNT–BT ceramic have not been researched, to our knowledge. Furthermore, the effects of the Al2O3 additive on electrical properties such as the energy harvesting properties of the BNT–6BT ceramics are scarcely known. In the present work, the lead-free 0.94(Bi0.5Na0.5)TiO3–0.06BaTiO3 (BNT–6BT, at the MPB composition) was selected due to its showing higher piezoelectric and ferroelectric properties. The Al2O3 nanoparticle powder was selected as the additive because it is expected that when some Al3+ ions enter into the perovskite lattice to replace the Ti4+ ions at Bi-site, the imbalance in ion valence can lead to the creation of oxygen vacancies, which, in turn, enhances the transfer of mass and energy between reactants, with the end result of an increases in grain size.18,19 It is well known for ferroelectric ceramics that have larger grains, domain motion is easier which results in an increase in its ferroelectric performance.20 Moreover, when Al3+ occupies the Bi-site of Ti4+, it will create oxygen vacancy and produce lattice deformation. This may make the ferroelectric domains reorientation easier during the electrical poling, and then lead to the enhancement of piezoelectric properties.19 It was also reported that some nanoparticle additive produced a significant difference on microstructure over the micro size additive.21 For example in the KNN ceramics, the nanoparticle of the ZnO additive improved their grain growth, along with decreasing the porosity, and then resulted in the enhancements of piezoelectric and dielectric properties as compared to the microparticle ZnO additive. This evidence was explained by the better modification of microstructure after the ceramics were added by the nanoparticle additive.21 Furthermore, our previous work indicated that the addition of Al2O3 nanoparticles in lead-based ceramics such as Pb0.88Sr0.12Zr0.54Ti0.44Sb0.02O3 (PSZST) ceramics also improved their densification and electrical properties such as dielectric constant and polarization value.22 Thus, this research article aimed to fabricate the binary system of BNT–6BT/xAl2O3. The role of Al2O3 nanoparticle concentration on densification, phase evolution, microstructure, electrical properties (dielectric, ferroelectric, piezoelectric, electric field-induced strain behavior), depolarization temperature and energy harvesting properties of the BNT–6BT ceramic were investigated and discussed in details.
XRD patterns of the BNT–6BT/xAl2O3 ceramics at room temperature (RT) are shown in Fig. 1(a), where 2θ = 20–70°. It was found that the pure BNT–6BT ceramic had a single perovskite structure with a mix of rhombohedral and tetragonal phases. This was evidenced by a slight splitting of (111)R/(11)R rhombohedral peaks at 2θ = 39–41° and (002)T/(200)T tetragonal peaks at 2θ = 45–48°, as seen in Fig. 1(b) and (c), respectively. This result is consistent with the previous work reported by Takenaka et al.9 who found a relatively broad morphotropic phase boundary (MPB) region between rhombohedral BNT and tetragonal BT phases in the range of x = 0.06–0.07. Chen et al.25 also found that the BNT–6BT ceramic at MPB region had a mixture of rhombohedral and tetragonal phases with the splitting of (111)R/(11)R around 40° and (002)T/(200)T peak around 46°, respectively. For the modified-samples, the coexistence of the mixed rhombohedral and tetragonal phases was also obtained. This can be evidenced by, the existence of the splitting (002)T/(200)T tetragonal peaks, and (111)R/(11)R rhombohedral peak, thus indicating that all ceramics showed coexisting rhombohedral and tetragonal phases throughout the entire compositional range. Based on Table 1, the tetragonality (c/a) value decreased from 1.0121 for the pure BNT–6BT ceramic to 1.0115 for the 1.0 mol% Al2O3 ceramic. These results may be due to apart of Al ions from the additive having replaced Ti ions (ionic radius of Ti4+ = 0.605 Å and Al3+ = 0.535 Å).26 This produced a slight distortion of the lattice and clearly indicated that the addition of Al2O3 increased the lattice anisotropy of the BNT–6BT systems. However, a secondary phase of aluminum bismuth oxide, Al2Bi24O39 (ICDD file no. 00-042-0184) was observed at 2θ ∼ 64.8° with an increase of Al2O3 content. A similar result was observed in the BNKT–Al2O3 system, of which the secondary phase of Al2Bi24O39 exhibited more with an increase in the additive.13
Fig. 1 X-ray diffraction patterns of the BNT–6BT/xAl2O3 ceramics where (a) 2θ = 20–80°, (b) 2θ = 39–41°, and (c) 2θ = 45–47.5°. |
x | Density (g cm−3) | Grain size (μm) | c/a | Td (°C) | TF–R (°C) | Tm (°C) | εmax | tanδ | δA (K) |
---|---|---|---|---|---|---|---|---|---|
0 | 5.86 | 1.81 | 1.0121 | 86 | 93 | 293 | 5848 | 0.0563 | 89 |
0.1 | 5.79 | 1.92 | 1.0119 | 87 | 96 | 294 | 5768 | 0.0795 | 107 |
0.5 | 5.79 | 2.29 | 1.0117 | 91 | 99 | 295 | 6064 | 0.1014 | 126 |
1.0 | 5.77 | 3.12 | 1.0115 | 93 | 108 | 324 | 6542 | 0.2048 | 164 |
Raman spectroscopy is an effective tool for identifying the structural modification and lattice vibrations of the crystals. In order to identify the functional groups in the present ceramics, we carried room temperature Raman measurements on the smooth surface of the BNT–6BT/xAl2O3 ceramics in 100–1200 cm−1. Raman modes mainly occur due to the internal vibrations of lattice point in octahedral/tetrahedral sites. Here, the Raman spectra of the BNT–6BT/xAl2O3 ceramics at RT are presented in Fig. 2. The obtained modes of Raman spectra are similar to these connected to the BNT-based ceramics that were reported in the literature earlier.1,27,28 Four main regions were detected in the Raman spectra: (1) the mode below 200 cm−1 related to A-site vibrations,29 including Bi3+, Na+ and Ba2+; (2) the peak at 260 cm−1 associated with the Ti–O bond which is in agreement with the peak of 267–270 cm−1 previously reported by Baskar et al.;30,31 (3) the high-frequency region from 450 to 700 cm−1 related to TiO6 vibrations, namely the breathing and stretching modes of the oxygen octahedral,27 and (4) the fourth region where a vibration range higher than 700 cm−1 was associated with the superposition of vibration A1 (longitudinal optical) and E (longitudinal optical) overlapping bands.27,29 It is obvious that a special splitting of two bands was observed in between 450 and 700 cm−1 for all compositions, which indicates the coexistence of a dual phase between rhombohedral and tetragonal, thus this confirms the existence of MPB in the present ceramics.18 Therefore, this Raman result in the present work agrees with the XRD result, which confirms the coexistence of the rhombohedral and tetragonal phases in the entire composition range.18
The microstructures of the BNT–6BT/xAl2O3 ceramics are exhibited in Fig. 3. The average grain size was calculated by the linear intercept method. SEM observation confirmed that all ceramic samples displayed a highly dense and compact microstructure without a trace of porosity. Sharp grain boundaries were observed from the SEM images. The pure BNT–6BT ceramic showed a dense and homogeneous microstructure with regular cubic-like grains. The addition of Al2O3 allowed a more equiaxed grain shape. The average grain size increased slightly from 1.81 μm for the pure BNT–6BT ceramic by approximately 2 times to 3.12 μm for the 1.0 mol% Al2O3 ceramic, as listed in Table 1. This implies that Al2O3 can promote grain growth for the BNT–6BT ceramic. The Al ions, mostly with +3 valence, enter the perovskite lattice to replace the Ti4+ site. Therefore, the imbalance in ion valence leads to the creation of oxygen vacancies,18 which enhance the transfer of mass and energy between reactants, thus improving sintering behaviour and inducing an increase in grain size.18 A similar observation was made in the BNKSTT–100xLi system when the introduction of Li+ ions into the A-site of Bi0.5(Na0.4K0.1)0.96Sr0.04Ti0.975Ta0.025O3 and Li+ enhance mass transfer and promoted grain growth in the BNKSTT ceramics.32 Lee et al.19 also found that the ZnO promoted grain growth within the BNT ceramic. They found that the possible reasons for the grain growth was the fact that Zn2+ entered into the B-site of the perovskite structure to substitute for Ti4+ due to their matching radii. To maintain overall electrical neutrality, oxygen vacancies are created. As is generally recognized, the presence of oxygen vacancies is beneficial to mass transport during sintering. This is assumed to be responsible for the promoted grain growth as the content of ZnO increases in their mixture.19
Fig. 3 FE-SEM micrographs of as sintered surfaces of the BNT–6BT/xAl2O3 ceramics where (a) x = 0, (b) x = 0.1, (c) x = 0.5, and (d) x = 1.0 mol%. |
Fig. 4 Temperature dependence on dielectric constant (εr) and dielectric loss (tanδ) of the poled BNT–6BT/xAl2O3 ceramics and measured at various frequencies from 1–1000 kHz. |
To quantify the degree of diffuseness at the phase transition at Tm, a diffuseness parameter (δA) was calculated by using the modified Curie–Weiss law, as the following equation.39,40
(1) |
Several methods to determine the thermal depolarization temperature (Td) can be found in the literatures14,41–44 including the thermally stimulated depolarization current (TSDC), temperature dependent in situ d33, dielectric permittivity and dielectric loss, piezoelectric resonance measurements, and high-temperature in situ XRD.14 However, the TSDC method is one of the most popular techniques. Thus, the TSDC technique was employed in this work. The current density–temperature (J–T) curves from the TSDC technique for all studied ceramics are displayed in Fig. 5. It should be noted that Td tended to be gradually deferred with increasing Al2O3 content. As further seen in Table 1, the Td increased from 86 °C for the pure BNT–6BT ceramic to the maximum value of 93 °C for the 1.0 mol% Al2O3 ceramic. To explain the increase of the Td value, many models have been proposed.13,15,44 In the case of the Bi0.5(Na0.8K0.2)0.5TiO3:Al2O3 (BNKT:Al2O3) composites which was reported by Yin et al.,13 they found that the Td is deferred to the higher temperatures (from 116 °C to 227 °C) with increasing Al2O3 contents, as evidenced by the temperature dependence of dielectric, ferroelectric and piezoelectric properties. In addition, the piezoelectricity of their sample (BNKT:0.15Al2O3) remained stable at a high temperature (∼210 °C). It can be seen that Al2O3 significantly enhanced the thermal depolarization temperature. This was proposed to be due to the thermal deviatoric stress from the coefficients of thermal expansion (CTE) discrepancies between Al2O3 and BNKT matrix, which provides a stronger stabilization force than the ions diffusion-induced destabilization force, resulting in the ultimate deferred thermal depolarization and the significantly increased Td values.13 Mahajan et al.15 also studied thermal depoling behavior of the BNTBT–ZnO composites. They also suggested that the shift up of Td in their samples is due to Zn ions being diffused into the BNTBT lattices and occupying the B-sites, thereby stabilizing ferroelectric ordering. Li et al.44 reported that the doping of Zn2+ into Bi0.5Na0.5TiO3–6BaTiO3 (BNT–6BT) delayed the crossover from nonergodic to ergodic states, and the thermal depolarization temperature Td was delayed from 85 °C for the pure sample to 120 °C for the BNT–6BT + 6% Zn2+ sample, as confirmed by temperature-dependent dielectric and ferroelectric measurements. They suggested that the variation of the Td could be ascribed to the reformation of the long-range ferroelectric order due to the large ionic polarizability of Zn2+. The high ionic polarizability of Zn2+ can result in a large dipole moment of BO6 octahedra, thus strengthening the coherence of neighboring dipoles and suppressing the ferroelectric–relaxor transition. These results improve our understanding on the thermal depolarization of Bi0.5Na0.5TiO3-based ferroelectrics.44 In the present work for BNT–6BT/xAl2O3 ceramics, it is believed that the shift in the depolarization temperature is due to the intrinsic contribution of the Al ion in the BNT–6BT lattices, which is the reason for the increasing of Td value, as already suggested by many authors.
Fig. 5 Plots of current density–temperature (J–T) from the TSDC technique of the BNT–6BT/xAl2O3 ceramics. |
x | Pmax (μC cm−2) | Pr (μC cm−2) | Ec (kV cm−1) | Smax (%) | Sneg (%) | d33 (pC N−1) | g33 (×10−3 Vm N−1) | FoM (pm2 N−1) | |
---|---|---|---|---|---|---|---|---|---|
0 | 32.27 | 28.25 | 29.95 | 0.21 | −0.22 | 412 | 178 | 25.4 | 4.52 |
0.1 | 36.58 | 32.64 | 30.59 | 0.23 | −0.22 | 466 | 205 | 31.0 | 6.36 |
0.5 | 33.65 | 30.17 | 31.89 | 0.20 | −0.17 | 401 | 181 | 30.0 | 5.43 |
1.0 | 31.72 | 29.71 | 34.36 | 0.19 | −0.16 | 372 | 175 | 32.6 | 5.71 |
To investigate the effect of temperature on the ferroelectric properties of the BNT–6BT/xAl2O3 ceramics and to confirm the deferred thermal depolarization, the temperature-dependent P–E data were measured under an electric field of 50 kV cm−1 at 1 Hz over the temperature range of 25–150 °C, as displayed in Fig. 7. All samples exhibited well-saturated P–E loops at RT (25 °C). With increasing temperature up to 100 °C, the Pr and Ec values decreased and the hysteresis loops started to deform and showed constricted loops for the 0–0.1 mol% Al2O3 samples. This indicates the onset temperature for ergodic behavior (see marked as “*”). However, the behavior of the constricted loops was not evident even at ∼100 °C for the 0.5–1.0 mol% Al2O3 samples. It is clearly suggested that the onset temperature for ergodic behavior was pushed to higher temperatures as Al2O3 content increased.49,50 While at a higher temperature of 150 °C, the Pr and Ec values rapidly decreased close to zero and the hysteresis loops for all compositions appeared with a characteristic double pinched shape. This observation supports our observation for the shift of the depolarization temperature to a higher temperature. This trend is apparently well correlated with the higher depolarization temperature as shown in Fig. 5, which was determined by the thermally stimulated depolarization current (TSDC). In addition, the decrease of Pr and Ec values with increasing temperature in Fig. 8(a) and (b) is consistent with that reported by Malik et al.50 in the 0.96[Bi0.5(Na0.84K0.16)0.5Ti1−xTaxO3]–0.04SrTiO3 lead-free ceramics. Their result also showed that the Pr and Ec values decreased at high temperatures due to the chemical substitution and temperature effects. Both factors can cause lattice distortion and disrupt the FE long-range order leading to the decrease in the stability of the polarization.50 Gupta et al.33 also found that there was a sudden decrease in Pr and Ec values around the TF–R (∼100 °C) for the binary system of (1 − x)BNKT–xSHZ, resulting in the observation of a pinched P–E loop, which is typical for ergodic relaxors (ER). In the work done by Patterson et al.,51 they investigated the solid solutions of BNT and Bi(Zn0.5Ti0.5)O3 (BZT) and they found that with 2 mol% of BZT, the double loops appeared at around 150 °C. Temperature-dependent hysteresis measurements also showed that the Pr and Ec values decreased significantly and the data showed double-loop characteristics on heating.
Fig. 8 Plots of (a) Pr as a function of temperature and (b) Ec as a function of temperature of the BNT–6BT/xAl2O3 ceramics. |
Fig. 9 presents the bipolar strain–electric field (S–E) loops of the BNT–6BT/xAl2O3 ceramics measured at room temperature (RT). The measurement was performed under an electric field of 50 kV cm−1 and a frequency of 0.1 Hz. For more details, the maximum strain (Smax), the negative strain (Sneg, i.e. denotes the difference between zero-field strain and the lowest strain and is only visible in the bipolar cycle),52 and the normalized strain coefficient 3,52 are also summarized in Table 2. The pure BNT–6BT ceramic exhibited a typical butterfly-shaped strain loop with Smax of 0.21% and of 412 pm V−1 where the largest Sneg of −0.22% was observed.6 The Smax and value of this composition in this work is higher than the Smax (0.18%) and values of the 0.94(Bi0.5Na0.5)TiO3–0.06BaTiO3 ceramic, observed in previous works.3 With increasing Al2O3 content in the BNT–6BT ceramic, the Smax and values slightly increased to 0.23% and 466 pm V−1, respectively for the 0.1 mol% Al2O3 ceramic. With a further increase in the Al2O3 content, the Smax and values slightly decreased.
Fig. 9 Bipolar strain–electric field (S–E) loops of the BNT–6BT/xAl2O3 ceramics where x = 0–1.0 mol%, measured under an electric field of 50 kV cm−1 and a frequency of 0.1 Hz. |
The piezoelectric voltage coefficient (g33) value is a key factor when evaluating piezoelectric energy harvester. It is a parameter that indicates the amount of electrical energy generated by the applied pressure.58 Normally, it is difficult to obtain high g33 for an increase in d33 usually accompanied by an even larger increase in εr value.59 The g33 value can be explained by the following relation:58–62
g33 = d33/εrε0 | (2) |
The off-resonance figure of merit (FoM) for energy harvesting can be expressed as follows:58,62,63
FoM (pm2 N−1) = d33 × g33 | (3) |
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