4.1. X-Ray Diffraction (XRD) analysis:
The sharp and intense peaks of Bi36Fe2O57 ceramic are indicative of its crystalline nature. The peaks were indexed using JCPDS card No. 14-01811 for Bi36Fe2O57, where all the peaks were well matched. This indicates the formation of single-phase Bi36Fe2O57 ceramic. No sign of a secondary phase was observed in the prepared ceramic. The Bi36Fe2O57nanoparticles were sintered at 800ᵒC for 8h. The single-phase formation is possible only when the amounts of Bi and Ti are nearby to the stoichiometric ratio of the formula. Also, no major deviations were observed in the crystalline phase intensity during the sintering process.
4.2. X-ray Photoelectron Spectroscopy (XPS) studies:
The XPS studies were performed to confirm the oxidation states of each element in the Bi36Fe2O57. The peaks for Bi, Fe, and O are shown below in Fig. 2- (a), (b), and (c) respectively.
For the detection of elements in the sample, a narrow range scan was used, as shown in Figs. 2(a), 2(b), and 2(c), which exhibit high-res. spectra of Bi 4f, Fe 2p, and O 1s, respectively. Figure 2(a) shows two primary balanced peaks at 158.67 and 164.01 eV, the former of which agrees to the binding energy of Bi 4f5/2 and the letter to that of Bi 4f7/2, suggesting that Bi in the sample largely consists of Bi 4f7/2. It can be inferred from the XPS spectra Fig. 2(b) that Fe exists in the trivalent state of the sample. Furthermore, the spectrum revealed a satellite peak at 718.18 eV with an interval spacing of about 8 eV between Fe 2p3/2 and Fe 2p3/2 (sat.) and another satellite peak at 731.33 eV was nearly 8 eV distant from the main peak Fe 2p1/2. In theory, the oxidation of Fe causes the satellite peak to emerge alongside the main peak. Because the valance band energies of Fe2+ and Fe3+ differ, the location of the associated satellite peak differs as well. The satellite peak’s position determines the type of Fe i.e., its oxidation state in the sample(Kothari et al. 2007). The Fe 2p3/2 photoelectron peak is challenging to evaluate because of the complicated chemical valance of Fe. The chemical valance of Fe is frequently determined by the peak of a satellite. The Fe2+ peak is always accompanied by 7.0 eV above the satellite peak. The satellite peak of Fe3+appears at 5.0 eV above the principal peak, while the principal peak is 7.0 eV above it, which is the most important (Pandirengan et al. 2015). Figure 2(c) represents the O 1s spectrum with excellent resolution. The main peak located at 529.48 eV and another peak at 531.28 eV correspond to O 1s binding energy of Bi36Fe2O57 (Wang et al. 2004).
4.3. Transmission Electron Microscopy (TEM) analysis:
The outcomes from the TEM analysis of Bi36Fe2O57 ceramic sintered at 800ᵒC for 8h, have been picturized in Fig. 3(a-b). Figure 3(a) is representative of the bright field image while Fig. 3(b) shows the selected area electron diffraction(SAED) patterns of the Bi36Fe2O57 ceramic. It can be inferred from both of the figures that the ceramic created using this method is nanocrystalline. From the particle size calculations, the average particle size measured was between 76 ± 10 nm. Due to their orientation in various directions, the extra dots seen in the SAED patterns originate from nearby grains and sub-grains. The appearance of lattice fringes is quite apparent from HR-TEM image in Fig. 3(c)which clearly defines that the material is highly crystalline with no phase separation. The measured spacing between the fringes was around 1.778Ǻ which agrees with the (2 1 1) miller plane.
The electron diffraction patterns have been indexed based on the cubic crystal structure. The spacing between the planes (dhkl) measured from SAED patterns is in good agreement with that found from the XRD analysis. This further confirms the existence of crystalline single-phase material.
4.4. Scanning Electron Microscopy (SEM) Analysis:
The grain and grain size distribution studied using SEM analysis of BFO ceramic is displayed below in Fig. 4. The bimodal distribution of grain size is evident from the figure with smaller grains of about 0.7 µm in diameter and larger grains of about 787.09 nm. The earlier literature published in this regard also reported this type of bimodal morphology of grains.
4.5. Cyclic Voltammetry (CV) :
Cyclic Voltammetry result (Fig. 5a) shows that BFO has a stability potential window of 1 Volt (0–1 V) and a current of around 2 mA was generated. There is no significant redox peak seen for BFO (Das and Verma 2020a). The plateaus are not rectangular, which reflects the pseudocapacitive nature of the material. The specific capacitance of BFO was found to be 94.5 F/g. Electrochemical Impedance Spectroscopy (EIS) was done to analyze the contribution of different components toward the overall resistance during the experiment. The equivalent series resistance (RS) can be inferred from Nyquist plot, where it is denoted by the point of intercept about the real axis. RS is the combination of electrolyte or solution resistance, the resistance between the electrode and current collector, intrinsic resistance existing in the composite, and resistance due to chemically inactive constituents of the composite(Sarma and Das 2021).
The charge transfer resistance (RCT) can be obtained from the semi-circle’s diameter in the Nyquist plot, which arises due to the abruptness in charge mobility and faradaic transitions during electrochemical reactions. BFO has a charge transfer resistance of 140 Ω given in Fig. 5(b).
Figure 5(c)demonstrates that the impedance is decreasing with an increase in frequency for both higher and lower frequency regions. With the increase in frequency, the mobility of electrolyte ions increases resulting in less impedance(Das and Verma 2020b). Figure 5(d)shows that the capacitance is decreasing with an increase in frequency, which could be due to the incomplete transitions and less residence time of the electrolyte ions during electrochemical reactions(Das and Verma 2020b).
4.6. Photocatalytic activity
The photocatalytic activity of the material is evaluated by the photodegradation kinetics of RhB. Figure 6(a) displays the UV-Vis absorption spectra of the photodegradation of RhB using the synthesized material. The RhB can be completely removed within 25 minutes (shown in Fig. 6(a)). The blank experiment (without catalyst) approximately does not show any photodegradation. Figure 6(b) also depicts that the material can exhibit good photocatalytic activity.
Furthermore, the kinetics of the photodegradation are investigated and presented in Fig. 6(c). The kinetic plot of ln(C0/C) vs time (t) is fitted by a pseudo-first-order reaction. The reaction follows the following equation,
ln(C 0 /C) = kt…….(1)
Where C0 and C are the initial and final concentrations of the RhB at irradiation time t. k is the rate constant (min− 1), which is the slope of the equation. The calculated rate constant of the catalyst is 0.1032 min− 1, and R2 value for the fitting is 0.98. After that, the photo-generated reactive species are determined by the scavenging experiment. A particular scavenger can trap a certain reactive species. Potassium iodide (KI), isopropyl alcohol (IPA), and para-benzoquinone (PBQ) scavengers are used to trap holes (h+), hydroxyl radical (.OH), and superoxide radical (O2.−), respectively. As shown in Fig. 6(d), there are no effects on KI and IPA scavengers. Only, the PBQ decreases the reaction rate in comparison to without scavenger. Therefore, O2.− is the main active species to control the photodegradation of RhB.
4.7. Diffuse Reflectance Spectroscopy (DRS) studies:
In contrast to the NIR area, the diffuse reflectance spectra of nanoparticles (Fig. 7) reveal substantial light absorption in the UV-Visible range. Similar to what was previously reported, the optical band gap value (Eg) of a Bi36Fe2O57 nanoparticle is 3.54 eV, albeit this value may change depending on the nanoparticle's size and the synthesis method used to make it. Depending upon different methods used to detect the optical band gap have an important impact on the band gap value observed. In the current experiment, we used the Kubelka-Munk theory to determine the optical band gap value of Bi36Fe2O57 nanoparticles using diffuse reflectance spectra that were acquired-
$$\text{F}\left(\text{R}\right)= \frac{{\alpha }}{\text{S}}= \frac{({1-\text{R})}^{2}}{2\text{R}}$$
F(R): Kubelka-Munk function,
α: absorption coefficient,
R: reflectance,
S: scattering factor
Equation 1 describes that the Kubelka-Munk function is proportional to the absorption coefficient.
The plot of diffuse reflectance vs wavelength may be used to compute the optical band gap, and the band gap energy is determined by where the linear rise in the curve starts. However, this approach for estimating band gap energy yields a result that is somewhat off, thus it is necessary to disclose the kind of transition (direct/indirect) during the assessment.
Absorption edge analysis was applied to find the type of transition and to determine the optical band gap represented in Eq. 2.
αhν = k*(hν- Eg)1/n (2)
k: energy independent constant,
Eg: Optical band gap
The exponent defines the type of transition where the value of n = 2 and 1/2 for direct and indirect allowed transitions respectively. Since F(R) is proportional to α, the modified form of Eq. 2 can be represented as
F(R)*hν = k*(hν- Eg)1/n (3)
The exponent n in Eq. 3, can be determined from the plot of (F(R).hν)n vs. hν. The best fit to the straight line near the onset of absorption, observed for n = 1/2 recommends indirect allowed transition for the Bi36Fe2O57 nanoparticle.
From the plot of (F(R)*hν)1/2 vs. hν (Fig. 7) the band gap value of the prepared BFO nanoparticle is calculated to be 3.54 eV, from the extrapolation of the linear region of the curve.
4.8. Dielectric Studies:
Figure 8(a) shows the measured data on the frequency dependence of the dielectric constant ɛr for sintered BFO ceramics sintered at 800°C for a period of 8 h. The values of ɛr for BFO ceramic measured at 310 K and 100 Hz, were found as 375. As seen in Fig. 8a, the dielectric constant (ɛr) decreases in the lower frequency range while remaining constant in the higher frequency range. The dielectric constant was found high in the lower frequency region due to space charge polarization and in the higher frequency region, Rapid reversal of electric field occurs, so the dielectric constant was found lower. The value of tan δ is shown as a function of frequency. It declines smoothly in higher frequency regions, as seen in Fig. 8(b). At 310 K and 100 kHz, the dielectric loss of ceramic was determined as 0.51.