RenZheng Xiao*ab,
Tao Hua,
XianBao Yuana,
JianJun Zhoua,
XiaoQiang Maa and
DeJun Fuc
aCollege of Mechanical & Power Engineering, China Three Gorges University, Yichang 443002, China. E-mail: rzxiao@whu.edu.cn; Tel: +86 0717 6397560
bHubei Key Laboratory of Hydroelectric Machinery Design & Maintenance, China Three Gorges University, Yichang 443002, China
cKey Laboratory of Artificial Micro- and Nano-Materials of Ministry of Education School of Physics and Technology, Wuhan University, Wuhan 430072, China
First published on 28th March 2018
The Bi1−x−yLaxPryFeO3 (x = 0 and 0.05; y = 0, 0.10, 0.15 and 0.20) (BLPFO) powders were prepared using a hydrothermal method. The lattice structure of the samples was characterized by X-ray diffraction, which revealed an increase in the lattice constant of the doped samples evidencing the substitution of Bi by La and Pr ions. Raman spectroscopy was used to further analyse the structural distortion in the samples. Scanning electron microscopy was used to characterize the morphology of the samples. The atomic concentrations (%) of La and Pr elements in the samples were detected by Energy Dispersive X-ray spectroscopy. The ferromagnetism of the samples increased with the increase in La and Pr co-doping concentration as observed by vibrating sample magnetometry at room temperature. The evidence of reverse distortion of FeO6 octahedral structure in the La and Pr co-doped samples was revealed by the Mössbauer spectra parameters: Is, Qs, H, Γ, χ2 and area ratio (A1/A2) of two sextets.
The Goldschmidt tolerance factor of BFO is 0.88, according the formula using the ionic radii of Shannon.5 Therefore, the oxygen octahedra of BiFeO3 must be buckled to fit into a cell. Due to this, BFO possesses G-type anti-ferromagnetism or weak ferromagnetism with spontaneous magnetization in the cubic (111) plane11 and a long-range spin cycloid structure with a period of ∼62 nm, which is incommensurate with the lattice.12 The rotation angle of the oxygen octahedra is about 11–14° around the polar [111] axis, which is directly related to the Fe–O–Fe angle θ = 154–56°. The Fe–O–Fe angle is important because it controls both the magnetic exchange and orbital overlap between the O 2p and Fe 3d levels, which ultimately determines the local magnetic and conductivity properties.5 Such a distorted perovskite structure is more important to the coupling behavior between the multiferroic properties in BFO, which makes it more attractive.13 The magnetoelectric coupling, especially Dzyaloshinskii-Moriya interaction (DM), is connected with the exchange interaction and spin orbit coupling.13 The linear magnetoelectric coupling behavior between the magnetic and ferroelectric order in bulk polycrystalline BFO sample is deemed to be weak due to the cycloidal modulation of spin arrangement.14 The multiferroic and magnetoelectric coupling coefficients of BFO can be effectively improved by rare earth doping in A site (Bi3+) or B site (Fe3+), which is generally attributed to the distortion of the structure and leads to the destruction or modulation of the spiral spin structure.15,16 Dinesh Varshney et al. reported that the doping with rare earth Pr causes a systematic change in the structure of BFO and results in the enhancement of the magnetic behavior of the samples due to partial suppression of the spiral spin structure and stronger interaction between magnetic ions.17–20
Mössbauer spectrometry is a vital nuclear technique with a higher energy resolution of about 10−8 eV and has a unique advantage in the study of hyperfine interactions; it can be extensively used in the field of research of the hyperfine structure of BFO, which further reveals the mechanism of the modulation of the spiral spin structure. Sando et al. used Mössbauer and Raman spectroscopies combined with the Landau–Ginzburg theory and effective Hamiltonian calculations to show that the bulk-like cycloidal spin modulation that exists at low compressive strain is driven towards pseudo-collinear anti-ferromagnetic structure at high strain in tensile as well as compressive conditions.21 Landers et al. studied the effects of different temperatures and particle sizes on the anharmonic cycloidal spin structure in BiFeO3 nanoparticles.22 Srivastav et al. used 57Fe Mössbauer spectroscopy, which revealed that the observed enhancement in the magnetic properties of BiFeO3 with Pr doping is mainly due to the suppression of the modulated spiral spin structure.15 Kothari et al. explicitly showed that the magnetic properties of BiFeO3 with chemical substitution (Eu) are mainly due to structural distortions.23
In our previous study, BPFO thin film was investigated by means of magnetometry and conversion-electron Mössbauer spectroscopy (CEMS), and we had found a strong evidence of the spin cycloid destruction due to Pr doping.24 Based on our previous report, herein, we studied the substitution of lanthanum- and praseodymium-driven reverse distortion of FeO6 octahedral structure, magnetic properties and hyperfine interaction in bismuth ferrite powder. The primary objective of this study is to reveal the characteristics of FeO6 octahedral structure distortion in BFO caused by La and Pr co-doping and to explore the mechanism of changes in magnetic properties.
The obtained powders were characterized by X-ray powder diffraction (XRD) using a Bruker AXS D8 Advance X-ray diffractometer. The Raman shift was observed by the LabRAM HR Micro Raman Spectroscopy system with a laser excitation source at 325 nm. The morphology of the samples was observed by the SIRION 200 Field Emission Gun Scanning Electron Microscope System. The concentration of elements (at%) was detected by an Energy Dispersive Spectrometer (EDS). The magnetic measurements are carried out at room temperature by vibrating sample magnetometry (VSM). The hyperfine structure of the samples was revealed at room temperature using a Wissel MS-500 Mössbauer spectrometer with a proportional counter and a 57Co in Rh matrix source. The initial source activity was 25.0 mCi, and the activity at the time of spectra measurement was about 21.4 mCi relative to a Fe foil with a thickness of 10 μm standard absorber with effective thickness of 10 mg Fe cm−2.25,26
Bi1−x−yLaxPryFeO3 | Lattice parameters (Å), volume (Å3) | R factors | Bragg R-factor | Rf-factor | χ2 |
---|---|---|---|---|---|
x = 0, y = 0 | a = b = 5.5751, c = 13.8578, V = 374.35 | RP = 9.09, Rwp = 11.71, Rexp = 8.65 | 2.19 | 1.65 | 1.83 |
x = 5%, y = 10% | a = b = 5.5785, c = 13.8811, V = 372.24 | RP = 11.46, Rwp = 13.90, Rexp = 9.93 | 3.78 | 2.49 | 1.96 |
x = 5%, y = 15% | a = b = 5.5813, c = 13.8762, V = 370.13 | RP = 12.74, Rwp = 15.57, Rexp = 10.76 | 4.15 | 3.07 | 2.09 |
x = 5%, y = 20% | a = b = 5.5776, c = 13.8727, V = 373.06 | RP = 10.83, Rwp = 12.95, Rexp = 9.97 | 2.82 | 1.94 | 1.69 |
Fig. 2 shows the morphology of Bi1−x−yLaxPryFeO3 (x = 0 and 0.05; y = 0, 0.10, 0.15 and 0.20) powders. The average particle sizes of Bi1−x−yLaxPryFeO3 (x = 0 and 0.05; y = 0, 0.10, 0.15 and 0.20) powders are about 100 μm, 37 μm, 28 μm and 23 μm. It can be concluded that the particle size of BLPFO powders decreases with La and Pr co-doping, which indicates that the growth of BLPFO particles is suppressed by La and Pr co-doping. Lotey et al. studied Gd-doped BiFeO3 nanoparticles and obtained similar results.33 It is noteworthy that the large particle size of BLPFO powder aids in eliminating finite size effects, interparticle interactions, a random distribution of anisotropy axes and superparamagnetism.34
Fig. 2 SEM morphology images of the Bi1−x−yLaxPryFeO3 (x = 0 and 0.05; y = 0 (a), 0.10 (b), 0.15 (c) and 0.20 (d)) powders. |
The EDS spectrum of the Bi0.85La0.05Pr0.10FeO3 powder is shown in Fig. 3. As can be seen in the insert of table in Fig. 3, the actual atomic concentrations (at%) of La and Pr doped in Bi1−x−yLaxPryFeO3 (x = 0.05; y = 0.10, 0.15 and 0.20) powders are 0.61 at% and 1.59 at%, 0.94 at% and 2.71 at%, and 0.67 at% and 0.74 at%, respectively. The results indicate that the actual atomic concentrations of La and Pr doped in BLPFO powders are irregular and smaller than their used doses; this is owing to the solubility limitation of La and Pr elements in BLPFO powders.33 According to the report by Y. Zhang et al.,35 the phenomenon may be explained by that the fact that La(NO3)3 and Pr(NO3)3 transform into hydroxides under hydrothermal conditions and have different precipitation speeds and different growth characteristics. Therefore, it is necessary to reorder the samples according to the actual atomic concentration of La and Pr elements in the BLPFO powders.
Raman spectroscopy has proved to be an excellent technique for the determination of structure more explicitly. Fig. 4 shows the Raman scattering spectra of BiFeO3 (a), Bi98.59%La0.67%Pr0.74%FeO3 (b), Bi97.80%La0.61%Pr1.59%FeO3 (c) and Bi96.35%La0.94%Pr2.71%FeO3 (d) powders with a measured frequency in the range of 100–700 cm−1. The measured spectra were simulated with individual Lorentzian components. The frequency of each Raman active mode is listed in Table 2, and each frequency was assigned based on the 13 (4A1 + 9E) Raman-active modes, which were predicted by the group theory in the rhombohedral (R3c) BFO crystal.36,37 The Raman modes observed in the low frequency region (A1-1, A1-2 and A1-3) were mainly related to the Bi–O vibration. The high frequency E modes located at 276, 345, 483, 538 and 605 cm−1 for BFO were caused by the internal vibration of FeO6 octahedra.38,39 These results were consistent with the results of previous report by Mao et al.37 As can be seen from Fig. 4, with the increasing La and Pr co-doping, the A1-1 mode showed a clear positive shift, and the A1-2 and A1-3 modes indicated obvious negative shifts. The E-3 and E-9 modes appeared at a distinct positive shift; the E-5 and E-8 modes indicated a negative shift. The E-7 mode first showed a negative shift and then a distinct positive shift. These results may be related to ferroelectric domain of BiFeO3 and can be attributed to the Fe–O bonds.40 In addition, the increase in the doping concentration of La and Pr resulted in significant reduction of the intensities of the A1-1, A1-2, and A1-3 modes, which could be attributed to the dispersion of the Bi–O bond; this also indicated that La and Pr doped into the Bi site of BFO. The A1-4 mode appeared in the spectrum of BLPFO samples. The E-3 and E-5 modes superposed with an increase in La and Pr co-doping. The changes in Raman modes provided an evidence for the structural distortion on Bi-sites by La and Pr co-doping, which then affected the local environment of FeO6 octahedra.38,39 The shift in the vibrational wavenumber higher than 215 cm−1 corresponded to the displacement of Fe and O ions in FeO6 octahedra as a result of distortion induced by La and Pr substitution, which could affect the Fe–O–Fe bond angle.41 The Raman scattering measurement results regarding the structure were consistent with XRD results revealed.
Fig. 4 Raman scattering spectra of BiFeO3 (a), Bi98.59%La0.67%Pr0.74%FeO3 (b), Bi97.80%La0.61%Pr1.59%FeO3 (c) and Bi96.35%La0.94%Pr2.71%FeO3 (d) powders. |
Samples | Assigned Raman modes (cm−1) | ||||||||
---|---|---|---|---|---|---|---|---|---|
A1-1 | A1-2 | A1-3 | E-3 | E-5 | A1-4 | E-7 | E-8 | E-9 | |
BiFeO3 | 133 | 171 | 219 | 276 | 345 | — | 483 | 538 | 605 |
Bi98.59%La0.67%Pr0.74%FeO3 | 133 | 169 | 215 | 283 | 332 | 413 | 478 | 518 | 612 |
Bi97.80%La0.61%Pr1.59%FeO3 | 134 | 168 | 216 | 283 | 330 | 407 | 472 | 508 | 613 |
Bi96.35%La0.94%Pr2.71%FeO3 | 136 | 166 | 218 | 285 | 329 | 409 | 492 | — | 614 |
The weak ferromagnetism of the BiFeO3, Bi98.59%La0.67%Pr0.74%FeO3, Bi97.80%La0.61%Pr1.59%FeO3 and Bi96.35%La0.94%Pr2.71%FeO3 powders as a function of the external magnetic field in the range of −5–5 kOe at room temperature is shown in Fig. 5. The smaller saturation magnetization of BLPFO powders is consistent with the results reported by Lin et al.42 and Gautam et al.43 The saturation magnetization, the remnant magnetization and the coercive field of BLPFO powders are listed in Table 3. The magnetic properties of BLPFO powders enhance with La and Pr co-doping; this can be explained as a combination of several factors: (a) increase in spin canting due to the change in bond angle of Fe–O–Fe, (b) suppression of the modulated spiral spin structure, and (c) magnetic interaction between the dopants and Fe3+.15
Fig. 5 The M–H curves of the BiFeO3, Bi98.59%La0.67%Pr0.74%FeO3, Bi97.80%La0.61%Pr1.59%FeO3 and Bi96.35%La0.94%Pr2.71%FeO3 powders. |
Samples | Ms (emu g−1) | Mr (emu g−1) | Hc (kOe) |
---|---|---|---|
BiFeO3 | 0.016 | 0.005 | 0.212 |
Bi98.59%La0.67%Pr0.74%FeO3 | 0.028 | 0.002 | 0.123 |
Bi97.80%La0.61%Pr1.59%FeO3 | 0.040 | 0.006 | 0.187 |
Bi96.35%La0.94%Pr2.71%FeO3 | 0.043 | 0.008 | 0.469 |
Fig. 6 shows the Mössbauer spectra of the BiFeO3, Bi98.59%La0.67%Pr0.74%FeO3, Bi97.80%La0.61%Pr1.59%FeO3 and Bi96.35%La0.94%Pr2.71%FeO3 powders at room temperature. The velocity of testing is in the range of −11–11 mm s−1 at the constant acceleration mode. Using two sextets with a transmission integral fitting by the MossWinn 4.0Pre program, we can obtain the Mössbauer spectra parameters: isomer shift (Is), quadrupole splitting (Qs), hyperfine magnetic field (H), full width at half max (Γ), normalized chisquare (χ2), the effective thickness (te) and the area ratio of the subspectra (A1/A2) (shown in Table 4). As shown in Fig. 6, the black spot diagram (Obs) represents the raw data of Mössbauer spectra, the red line (Calc) is fitted spectrum, and the green and blue lines are two sextets. There is no component originating from the impure Bi2Fe4O9 phase (which shows doublet in the Mössbauer spectrum); the XRD results confirm the same observations. The value of Γ is larger than 0.5 mm s−1 for the Mössbauer spectra of BLPFO powders fitting by one sextet with a transmission integral (not shown here) due to the larger particles size of BLPFO powders. This is inconsistent with the real value of about 0.24 mm s−1 in our Mössbauer spectrum test system. The widths (FWHM) of the sextet lines for the Mössbauer spectra of BFO are Γ1 = 0.43 mm s−1, Γ2 = 0.54 mm s−1, Γ3 = 0.62 mm s−1, Γ4 = 0.46 mm s−1, Γ5 = 0.41 mm s−1 and Γ6 = 0.58 mm s−1 (not shown here). Therefore, we can conclude that Γ1 < Γ6, Γ2 > Γ5, and Γ3 > Γ4, and this phenomenon has been revealed and explained by Deepti Kothari et al. in detail.23 Such asymmetric Mössbauer spectrum of BFO is approximated by two sextets with different H values and considerably different Qs values thus concluding that Fe3+ ions occupy two inequivalent sites.23,44 The Fe–O bond lengths and Fe–O–Fe bond angles in the adjacent FeO6 octahedron (along the [111] direction) are different (Fig. 7a); this means that there are at least two kinds of hyperfine structures in the crystal lattice of the BLPFO powders. Therefore, at least two sextets exist in the Mössbauer spectra of BLPFO powders, which is also in accordance with the results of the studies conducted by Prado-Gonjal et al.45 In addition, the area ratio of the sextet lines is an unsatisfied ratio of 3:2:1:1:2:3, and this also implies the asymmetry of the Mössbauer spectra of the samples.
Bi1−x−yLaxPryFeO3 | χ2 | te | Site | Is (mm s−1) | Qs (mm s−1) | H (T) | Γ (mm s−1) | A1/A2 (%) |
---|---|---|---|---|---|---|---|---|
x = 0, y = 0 | 1.10 | 7.70 | Sextet 1 | 0.38 ± 0.01 | 0.09 ± 0.01 | 49.42 ± 0.02 | 0.28 ± 0.02 | 47.21 |
Sextet 2 | 0.41 ± 0.01 | 0.19 ± 0.01 | 49.75 ± 0.02 | 0.32 ± 0.02 | 52.79 | |||
x = 0.67%, y = 0.74% | 1.08 | 6.92 | Sextet 1 | 0.32 ± 0.01 | 0.11 ± 0.01 | 49.72 ± 0.03 | 0.30 ± 0.02 | 55.73 |
Sextet 2 | 0.47 ± 0.01 | 0.14 ± 0.01 | 49.91 ± 0.03 | 0.26 ± 0.02 | 44.27 | |||
x = 0.61%, y = 1.59% | 1.26 | 5.83 | Sextet 1 | 0.29 ± 0.01 | 0.13 ± 0.02 | 50.01 ± 0.03 | 0.26 ± 0.03 | 50.60 |
Sextet 2 | 0.50 ± 0.01 | 0.10 ± 0.02 | 50.18 ± 0.03 | 0.24 ± 0.03 | 49.40 | |||
x = 0.94%, y = 2.71% | 1.19 | 4.29 | Sextet 1 | 0.28 ± 0.01 | 0.17 ± 0.02 | 50.29 ± 0.04 | 0.32 ± 0.02 | 50.12 |
Sextet 2 | 0.54 ± 0.01 | 0.07 ± 0.02 | 50.57 ± 0.04 | 0.31 ± 0.02 | 49.88 |
Fig. 7 shows Is, Qs and H of sextet 1 and sextet 2 as functions of La and Pr concentration. According to the fitting results, the Qs of sextet 1 increases and the Qs of sextet 2 decreases with the increasing La and Pr co-doping concentration (Fig. 7c). This result illustrates that the lattice structure of BLPFO has been distorted by La and Pr co-doping and further reveals that the principal axis (the crystal c axis) of the electric field gradient (EFG) tensor of FeO6 octahedral structure in the nearest neighbor of the unit cell is opposite, which is formed by the lattice distortion of two positions of Fe3+ ions. The crystal c axis is the principal axis of the electric field gradient (EFG) over the period of cycloid modulation. In the case of BFO, the large contribution to EFG comes from the asymmetric O2− surroundings because of the fact that the Fe3+ ion is not located in the center of the oxygen octahedron but is shifted along the [111] direction. Because of the DM interaction, the two Fe3+ magnetic moments rotate in the (111) plane resulting in spontaneous magnetization in a direction perpendicular to [111].23 Fig. 7d shows that the H values of sextet 1 and sextet 2 increase with an increase in La and Pr co-doping concentration; this can be attributed to a change in the surroundings of Fe ion (distortion of crystal cell).24 This also illustrates that the destruction of the anti-ferromagnetic spin cycloid spiral structure is due to the lattice distortion by La and Pr co-doping. A possible explanation can be a connection between the increase in H and the spin cycloid destruction. The lattice distortion enhances the DM interaction and results in the spin cycloid destruction,46 which modifies the Fe–O bond lengths and Fe–O–Fe bond angles, in particular those in the Fe local environment.28,44 Pokatilov et al. studied the local states of iron ions in multiferroic Bi1−xLaxFeO3 and claimed that the substitution of La3+ ions with outer electron shell 5d16s2 for Bi3+ ions having an outer electron shell 6s26p3 introduces one d electron in the samples.47 On the basis of this conclusion, the enhancement in hyperfine magnetic field H of the samples can be explained by the fact that the polarization of the s electrons in the inner closed shells enhances the Fermi contact interaction, which is caused by the exchange interaction between the s electrons and the 3d electrons of the iron ions. The result matches with the magnetic measurements. The area ratio (A1/A2) of sextet 1 and sextet 2 in Mössbauer spectra of BLPFO powders is close to 1:1, which suggests that the probability of finding Fe3+ ions in two positions of the lattice is almost the same.
Fig. 7b shows that the Is of sextet 1 and sextet 2 changed with La and Pr co-doping concentration. The Is of sextet 1 decreased and sextet 2 increased with an increase in La and Pr co-doping concentration, and it had a certain relation with the bond length and bond angle of Fe–O–Fe. This result was directly related with the density of s electron in the 57Fe nucleus. The change in s electron density in the valence shell and the existence of electronic shielding effect impacted the density of s electron in the 57Fe nucleus and thus, the Is value changed. The bond length and bond angle of Fe–O–Fe played a decisive role on the magnetic exchange interaction and the overlap of atomic orbitals between Fe and O.48 The overlap of atomic orbitals caused an overlap or transfer between the valence electrons of Fe3+ and O2− ions. The overlap effect of the valence electrons had a large contribution to Is for Fe3+ in FeO6 octahedron of about 0.35 mm s−1,49 whereas the transfer effect of valence electrons had a lesser contribution to Is for Fe3+ in FeO6 octahedron of about 0.10 mm s−1.50 The distortion (tension or compression) of FeO6 octahedron in two different environments in the BLPFO lattice was caused by La and Pr co-doping and resulted in the Qs exhibiting a corresponding increase or decrease. The bond angle and bond length of FeO6 octahedron decreased or increased with the lattice distortion of BLPFO, which offered a possibility for the overlap or transfer between the valence electrons of Fe3+ and O2− ions, and then changed the density of s electrons in the 57Fe nucleus.
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