Document Type : Research Paper
Authors
Physics Department, Faculty of Science, Damanhour University, Damanhour, Egypt
Abstract
Keywords
INTRODUCTION
In recent years, ceramic materials with perovskite structure ABO3 (A =Ba, Sr, Ca, Mg, Pb; B = Zr, Ti, Sn) have attracted considerable attention due to its interesting electronic properties [1]. These materials have various phase transitions (ferroelectric, ferroelastic, magnetic, and superconducting) and have been used as insulators [2], capacitors [3] and superconductors [4]. Barium zirconate (BaZrO3),as one of the alkaline earth metals with a cubic structure, has a great interesting properties due to its high proton conductivity coupled with good chemical and mechanical stability [5]. Accordingly, it can be used for a range of electrochemical applications, such as fuel cells, separation membranes and steam electrolysis [6]. BaZrO3 is a material that has a very high melting temperature (about 2,600 °C), a very high stability under heating, low thermal coefficient and poor thermal conductivity expansion which make it a suitable material for crucibles, usable in melting processes of high critical temperature superconductors [7,8] and substrates for thin films deposition. In addition, it is useful for the production of hydrogen sensor applications [9]. As a matter of fact, the fine BaZrO3 powder is good for the fabrication of multi-layer ceramic capacitor [10]. Moreover, it has promising applications in tunable filters, generators, phase shifters, and phased array antennas since its solid solutions with BaTiO3 have a very high electric field tuning of the dielectric constant [11,12]. Moreover, it is a noteworthy that alkaline-earth zirconate is a potential material for humidity sensor [13]. Nowadays there are numerous world-wide studies on the ferromagnetism induction to this nonmagnetic perovskite material by doping transition metals, intended to be applied in the emerging field of spintronics, data- storage media, and multiple-state memories [14,15]. BaZrO3 has been synthesized in various methods such as solvothermal [16], co-precipitation [17], sol-gel [18], conventional solid-state reaction [19], laser ablation [20], ballmilling [21], aerosol [22], and microemulsion [23,24]. Among these approaches, the co-precipitation method is a convenient way to synthesize nanosized particles from aqueous anion/cation salt solutions due to its simplicity, good mixing of starting materials, relatively easy control of chemical composition, effective route for better control of the particle sizes and shapes, controlling the rate of precipitation, low cost and preparation of all types of nanoparticles.
The main motivation of the present work is to synthesis a series of BaZr1-xCoxO3 nanoparticles with the various compositions, x = 0.0, 0.04, 0.06, 0.08, 0.10 and 0.20 by an efficient chemical co-precipitation method and to study the desired magnetic and optical properties for their use in photo sensing and spintronic device applications. It should be noted that the detailed study of the structural, optical and magnetic properties of Co2+ doped BaZrO3 nanoparticles has not been studied yet.
MATERIALS AND METHODS
BaZr1-xCoxO3 nanoparticles, x=0.00, 0.04, 0.06, 0.08, 0.10 and 0.20 are synthesized using chemical co-precipitation method. Stoichiometric amounts of analytical grade chemical reagents, cobalt chloride (CoCl2.6H2O), barium chloride (BaCl2.6H2O) zirconium chloride (ZrOCl2.8H2O), are dissolved in distilled water to get homogeneous aqueous solutions. BaCl2.6H2O solution is mixed properly using magnetic stirrer and heating till the temperature reaches 75oC.Then the buffer solution (NaOH) is added to the salt solution till the pH is adjusted to 12.0. Then ZrOCl2.8H2O is added slowly producing white precipitates. The PVA (polyvinyl acetal) is being added to avoid agglomeration of particles and to protect particles from atmospheric. Simultaneous heating and with continuous stirring of solution till the temperature reaches 95oC and keep it constant for 1 h. The synthetic reaction occurs as follows [25]:
(1)
The precipitate is washed using de-ionized water to remove unwanted salt residues and is then dried at 100 ºC for 24 h to remove remaining water. Next, the dried powder is calcined at 1100oC for 2 h to improve the crystalline properties.
Structural and phase purity studies of BaZr1-xCoxO3 nanoparticles are investigated by X-ray powder diffraction using Bruker D8 advance powder diffractometer with Cu-Kα radiation (λ = 1.54056 Å) in the 2θ range 10◦ - 80◦. The size and shape of the synthesized nanoparticles are checked using Jeol transmission electron microscope JEM- 2100, operated at 200 kV. The elemental composition and doping effect of Co2+ in BaZrO3 host lattice is investigated using energy dispersive X-ray spectroscopy (EDS) on JSM-IT100LA SEM. Fourier transform infrared (FTIR) spectrum is recorded on FTIR 8400S Shimadzu spectrophotometer in KBr pellets. Ultraviolet–visible (UV–vis) absorption spectra of BaZr1-xCoxO3 nanoparticles are recorded using Evolution 300 spectrophotometer. A vibrating sample magnetometer (VSM), Lakeshore 7410, is applied to investigate the magnetic properties of BaZr1-xCoxO3 nanoparticles, 0.00≤ x≤ 0.20 at room temperature.
RESULTS AND DISCUSSIONS
The XRD patterns of BaZr1-xCoxO3 nano powders heat treated at 1100°C for 2 h are shown in Fig. 1. The BaZrO3 phase is confirmed by comparison with the XRD patterns for (JCPDS) card No. 006-0399 [24,25]. All diffraction peaks of nanoparticles are indexed as a cubic perovskite structure. No other impurity phases are detected by XRD patterns. The diffraction patterns confirm that all the prepared samples are monophasic in nature. Actually, the sharpness of the peaks indicates the higher degree of crystallinity of the nanoparticles. A monotonic shift in diffraction pattern towards the higher angle is observed, which clearly indicates the formation of the solid solution BaZr1-xCoxO3. The unit cell parameter “a” calculated from the XRD data is a = 4.184Å, which is in good agreement with the data reported in JCPDS file (JCPDS 006-0399) [25].The unit cell parameter is found to be decreased as the Co+2 content increases (see the inset of Fig. 1) obeying Vegard’s law [26] and their values are listed in Table 1. The lattice contraction of host lattice is associated to the smaller ionic radius of Co+2 (0.79 Å) as compared with Zr+4 (0.86 Å), which may lead to the substantial solubility of Co+2 ions in BaZrO3 host lattice. In fact, this result can be confirmed by the observed shift of the (110) peak towards the higher diffraction angle as the concentration of Co2+increases (see Fig. 2).
The Goldschmidt tolerance factor which has been used extensively to predict the stability of the perovskite structure can be defined as [27]:
(2)
as given in Table 1. This indicates that there is no structural change in the compositions with incorporation of Co2+ content. The increase in tolerance factors is simply attributed to the structural disorder in the composition.
The effect of Co2+ substitution for the Zr4+ can be expressed using Kröger-Vink notation as:
(3)
Where, ZrZr indicates a zirconium ion sitting on an zirconium lattice site, with neutral charge, CoZr indicates a cobalt ion sitting on an zirconium lattice site, with neutral charge and VZr indicates a zirconium vacancy, with double positive charge.
According to this substitution every Co2+ ions insert into the B-site, one vacancy with double positive charge must be created to maintain the charge neutrality of the perovskite structure.
The average crystallite sizes () and lattice strain of all the prepared samples are calculated from the full width at half max (FWHM) of the peaks using Williamson-Hall (W-H) plots [28],
(4)
By plotting β cos θ against 4 sin θ as shown in Fig. 3, the slope of the fitted linear directly gives the lattice strain and the average crystallite size
(DXRD) is obtained using the intercept of the line as;
(5)
The average crystallite size, and lattice strain obtained for all the samples are listed in Table 1. The average crystallite size is found to be in the range of 46.218–66.982 nm (Table 1). The calculated crystallite size of undoped BaZrO3 is higher than that reported by single-step combustion method (30 nm)[29] and sol‒gel auto combustion method (24 nm) [30]. The other important observation is the crystallite size of Co2+ doped samples are greater than those of the undoped sample. The lattice strain of all compositions is found to increase with an increase in Co2+ content. This compressive strain may be due to lattice shrinkage.
TEM study is carried out to investigate the shape, size of the prepared nanoparticles. Figs. 4 (a-d) show the TEM micrographs of BaZr1-xCoxO3, x = 0.00, 0.06, 0.08 and 0.2. We can observe from the micrographs the formation of spherical particles and pseudo- particles in nano scale with nominal agglomeration due to heating the powder at 1100 ºC in air. In addition, it is observed that the particles show little distortion without any secondary phases. As a matter of fact, these results are consistent with those obtained from XRD. The average particle size is found in the range of 40-65 nm. Furthermore, some bigger particles are seen in the micrographs, which may be due to the aggregation of smaller particles. It is worth noting that the spherical particles slightly disappear and the pseudo- particles appear as the Co2+ content increases. The different particle shapes result simply from the difference in crystal faces supporting on the carbon grids used for TEM measurement as well as the concentration of the solvent. Therefore, we can say that the size and shape of BaZrO3 microcrystals can be controlled by the experimental conditions.
Typical EDS patterns of BaZr1-xCoxO3 nanoparticles with x = 0.00 and 0.10 are shown in Fig. 5. The presence of Ba, Co, Zr, and O peaks affirms the formation of BaZr1-xCoxO3 solid solution and confirms the incorporation of Co2+ in the BaZrO3 host lattice. The chemical compositions of all elements are found to be in close agreement to the experimentally calculated composition.
The FT-IR spectra for BaZr1-xCoxO3, 0.00 <x< 0.20 are illustrated in Fig. 6. There is no evidence for the presence of any organic intermediates in the sample. This corroborates the XRD results. The strong vibrational mode at 531 cm-1 can be attributed to the stretching vibrations of Zr–O–Zr octahedral, which agrees well with the literature [25,29]. The characteristic peak around 1455 corresponds to the bending vibrations of the absorbed water molecules and stretching vibrations of hydroxyl (–OH) group. When Co2+ is doped at the Zr site of BaZrO3, a particular trend of shifting of peaks is observed toward higher energy. Hence, this suggests the formation of more stable compounds with an increase in the Co2+ content. This might be due to the combined effect of the ionic radius of Co2+ being lower than that of Zr4+ and the B-site vacancies created (as discussed in previous section), which produces little stress on ZrO6 perovskite octahedra. As a result, cell volume decreases with the increase in the Co2+ content, and hence this enhances the bond strength resulting in a more stable compound. Subsequently, this causes the shifting of wave number toward the right, suggesting the formation of more stable compounds.
The energy band structure of pure and Co2+ doped BaZrO3 nanoparticles is investigated using the UV-vis spectroscopy. The absorption spectra of BaZr1-xCoxO3 nanoparticles are shown in Fig. 7. Strong absorption band around 220 nm is mainly due to the optical transitions from valence band to conduction band. Moreover, an absorption tail towards IR region is observed. In fact, the absorption band edge wavelength shifts to a lower wave length (blue shift), indicating that the absorption behavior might be affected by the crystallite and the particle size [31].
The absorption coefficient, α, is calculated from the measured values of R and T using the following equation [32]
(6)
The optical band gap (Eopt) can be calculated from the Tauc relation [33]:
αhu = B (hu-Eopt)n (7)
where n is an index determined by the nature of the electron transition during the absorption process, (n = 1/2 for allowed direct transition Edopt, and n=2 for allowed indirect transition ) and B is a constant depending on the transmittance properties of Eopt. The present results are found to obey Eq. (7). The quantity (αhu)2 is plotted against photon energy (hu) for different concentration of Co2+ ions ,as shown in Figs. 8(a-e). The indirect band-gap energies for BaZr1-xCoxO3 nanoparticles are given by the intersection of the straight line with the horizontal axis. The indirect optical band gap energies are listed in Table 2. It is observed that the indirect optical band gap energy for BaZrO3 is 4.00 eV which is lower than the previous reported value [34] and its value shows a decrease as the Co2+ content increases. The smaller value of optical band gap of undoped BaZrO3 in comparison to the reported value may be due to local states formation near the band edge [35]. As a matter of fact, the decrease in optical energy band gap could be due to the increase of the particle size and the increase of density of localized state in the conduction band [36]. This can be explained on the basis of Bras effective mass model [37] according to which the measured band gap, Eg can be expressed as a function of particle size as follows:
(8)
where D is the particle size, Egbulk is the bulk energy gap, me is the effective mass of the electron, mh is the effective mass of the holes. ɛ and ɛ0 are the relative permittivity and free space permittivity, respectively.
The absorption coefficient near the fundamental absorption edge is exponentially dependent on the incident photon energy and obeys the empirical Urbach relation,
where ln α varies as a function of hu. The Urbach energy Eu , the width of band tails of localized states into the gap, can be calculated by the following relation [38],
(9)
where α0 is constant, This equation can be written as:
(10)
The variation of (ln α) with the photon energy was presented in Fig. 9a. A clear dependence of (ln α) on the doping and the photon energy is observed in each sample. The experimental value for the Urbach energy, Eu, of the localized state was obtained from the slope of the linear portion of curves (slope=1/ Eu) and were tabled in Table 2. It is observed that the value of Urbach energyEu increases with the increase in the grain size.
What’s more, it is noted that there is an inverse relationship between the optical band gap and the width of the localized states Eu, as shown in Fig. 9b. It can be observed that as the optical band gap decreases, the magnitude of defect energy (Urbach energy) increases. The decrease in optical band gap may be due to the formation of sub-band states between the valence and conduction bands resulting in the narrowing of the band gap. Conversely, the effective increase in Urbach energy with an increase of Co2+content indicates that the number of defect levels below the conduction band increases to the extent that the band edge is shifted deep into the forbidden gap. A similar behaviour is observed in Nd-doped BaZrO3 nanoparticles [27].
For semiconductors materials (where K2>> n2), there exists a relationship
between R and n given by [39]:
(11)
The refractive index of the investigated samples can be fitted by Wemple–DiDomenico relation [39]. In this model, the refractive index dispersion is studied in the region below the band gap, using the single-oscillator.
(12)
Where hʋ is the photon energy, Eo is the oscillator energy that gives quantitative information on the overall band structure of the material and Ed is the dispersion energy which is a measure of the strength of inter-band optical transition inside the material. Actually, these parameters can easily be obtained by plotting graphics of (n2-1)-1 versus (hʋ)2. Fig. 10 shows (n2-1)-1 versus (hʋ)2 plots of BaZr1-xCoxO3 nanoparticles. The oscillator energy, Eo, and the dispersion energy, Ed, are directly determined from the slope 1/ Eo Ed of the linear portion of the curve and its intercept with ordinate axis Eo/ Ed and they are listed in Table 2. It was found that there exists a relationship between Eo and optical energy gap Eg, which can be expressed as Eo ≃ 2Eg [41]. Thus, the obtained results showed a decrease in Ed , Eo and Eg as the Co2+ content increases. These results are consistent with those obtained from Tauc relation.
The dependence of refractive index on wavelength is expressed by the following relation [42].
(13)
Where So the average oscillator strength, λo is an average oscillator wavelength and λ is the wavelength of incident light. The parameters λo and So values are obtained from the slope and intercept of (n2-1)-1 versus λ-2 curves (see Fig. 11) which are listed in Table 2. It is noted that the obtained parameters change with Co2+ content.
For further analysis of the optical data, the lattice dielectric constant is discussed according to the following relation [43]:
(14)
Where C is constant, the value of lattice dielectric constant ɛl can be calculated from graphical representation of n2 as a function λ2 by extrapolating the linear part towards the shorter wavelength (Fig. 12). The intercept with the vertical axis (at λ2 = 0.0) gives the ɛl values which are listed in Table 2. Accordingly, it is observed that the lattice dielectric constant tend to increase as the grain size increases. It is known that Co2+ ions occupy octahedral sites due to its larger ionic radius. The increase in the values of dielectric constant with the increase in the Co2+ content is attributed to the increase in the concentration of cobalt ions at B-sites which play a dominant role in dielectric polarization.
The magnetic properties of BaZrO3 nanoparticles are dependent upon their particle sizes as well as the preparation technique. Fig. 13 illustrates the magnetic hysteresis loop for BaZr1-xCoxO3nanoparticles. It is observed the undoped sample exhibits superparamagnetism nature at room temperature. This unexpected superparamagnetic behavior may be attributed to the higher sintering temperature and the different preparation technique of the prepared sample compared with those in previous studies [30] resulting in oxygen vacancy or the interstitial position of zirconium atoms on the structure [44,45]. On the other hand, for higher Co2+ content (x=0.10 and 0.20) the material exhibits ferromagnetic hysteresis at room temperature. Consequently, we can conclude that BaZrO3 nanoparticles substituted by high Co2+ content are suitable for spintronic device applications. The magnetization of the samples can be explained by Neels Model [46] in which the metal ion distribution and antiparallel spin alignment of the two sublattice sites are considered. According to Neel’s model, there are three types of interactions AA, AB, and BB. In fact, the intersublattice AB superexchange interaction is the most influential among them. The values of saturation magnetization (Ms), remanent magnetization (Mr) and coercivity (Hc) are evaluated and listed in Table 3. The Saturation magnetization (Ms) and remnant magnetization (Mr) values gradually increase with the increase in the Co2+ content till x=0.08 and then decrease with further increase in x. The increase in Ms and Mr values are attributed to the increasing A-B interaction resulting from replacement of non magnetic Zr4+ ions by magnetic Co2+ ions. On the other hand, the decrease in Ms and Mr values for high Co2+ content (x=0.10 and 0.20) may be due to cobalt clustering [47] which acts as a magnetically dead thin layer on the particle surface. Moreover, the other important observation is that there is an increase in coercivity as the Co2+ content increases. This increase in the coercivity may be attributed to the increase in the concentration of oxygen vacancies and the particle size. As a result, the coercivity of the single-domain particle assembly increases progressively as the magnetic moment of the individual particle increases, and the magnetic anisotropy energy increases.
CONCLUSIONS
In the present study, the structural, optical, and magnetic properties of the BaZr1-xCoxO3 nanoparticles are investigated. The unit cell parameter, unit cell volume, average crystallite size, microstrain, and tolerance factor values change when Co2+ ions are doped in BaZrO3 lattice, resulting in structural variation. The unit cell parameter (a) is observed to be decreasing linearly with Co2+content obeying the Vegard’s law. TEM results support the approximate sizes of the nanoparticles initially derived from XRD data. In addition, FTIR spectra show strong absorption band at 531 cm-1characterizing the cubic perovskite structure of the prepared samples. From UV-vis spectra, the optical constants such as optical band gap, Urbach energy, refractive index n and absorption coefficient α are calculated. The Value of optical band gap is found to decrease with Co2+ content. On the other hand, Urbach energy are found to increase with Co2+ content which assures that crystal disorder increases due to defects or impurity. The data of n is analyzed on the basis of the single oscillator model and the values of oscillator energy Eo, dispersion energy Ed, optical energy gap Eg and lattice dielectric constant ɛl are determined. Furthermore, the magnetic measurement reveals the unexpected superparamagnetic behavior of undoped BaZrO3 nanoparticles and ferromagnetic hysteresis at room temperature for BaZr1-xCoxO3 , x=0.10 and 0.20. The saturation magnetization increases with increasing Co2+ content up to 0.08 . This increase is ascribed to the increasing in the concentration of magnetic ions which enhance the inter-site exchange interaction. Thus, the value of saturation magnetization increases. Moreover, the coercivity increases with increasing Co2+ content due to the increase in the particle size.
ACKNOWLEDGMENT
Laboratory support and lab facilities from Central Laboratory for Water and Environmental Technology Damanhour University Faculty of Science (CLWET), which has been accredited by EGAC in compliance with the requirements of ISO/IEC 17025;2005, is gratefully acknowledged.
CONFLICT OF INTEREST
The authors declare that there are no conflicts of interest regarding the publication of this manuscript.