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Rietveld refinement was used to confirm the unit cell of δ-Bi2O3 present in certain samples. The conductivity of Bi2Sr2Nb2TiO12 and samples with Bi2O3 added to the Aurivillius phase was investigated using impedance spectroscopy (IS). The addition of Bi2O3 greatly increased the conductivity values ​​of Bi2Sr2Nb2TiO12 to the size of the current ionic conductor standard, yittria.

Introduction and Review

Research Goals

Global Economic Prosperity and Energy

Fuel Cell Theory

It has been used for thousands of hours in multi-kilowatt fuel cells, but must operate close to 1000 °C. 8 YSZ is the benchmark against which most current electrolytes are compared. One of the major problems in the formation of Bi2Sr2Nb2TiO12 is SrBi4Ti4O15. FTIR spectra of precursor powders Bi2SrNb2O9 and SrCO3 can be found in Figure 3.11.

These doped Bi2O3 forms are based on the face-centered cubic δ-Bi2O3 and show remarkable conductivities.74 For example, in (Bi2O3)1-x(Y2O3)x, where x is equal to 0.1, the conductivity values ​​are on the order of 1 S /cm at 700°C.75 Watanabe found that the δ-Bi2O3 phase was only metastable and was in fact only a quenched-in phase which slowly converted to a hexagonal phase.76 Furthermore. A test of the sample of Bi2Sr2Nb2TiO12 with 20 wt% Bi2O3 was measured.

Figure 1.1  Schematic diagram of a fuel cell.
Figure 1.1 Schematic diagram of a fuel cell.

Aurivillius Phase

Conductivity Measurement

An example of a typical equivalent circuit representing the bulk sample and grain boundary can be found in Figure 1.6, where R1 and R2 are resistors and C1 and C2 are capacitors. The impedance of the equivalent circuit can be described by both the real part (Z′) and the imaginary part (Z″):40. By taking the dimensions of the sample and the resistance, the conductivity can be determined.

Figure 1.5 The  impedance  Z  plotted as a planar vector. (From MacDonald 36 )  In order to analyze and interpret experimental data, it is essential to have an  equivalent circuit model
Figure 1.5 The impedance  Z  plotted as a planar vector. (From MacDonald 36 ) In order to analyze and interpret experimental data, it is essential to have an equivalent circuit model

Sintering

One of the main difficulties of DC measurements is finding a suitable electrode material to prevent polarization effects at the solid electrode-electrolyte interface.43. Effectively, the powders are bound together into an aggregate that has strength. 47 The driving force for sintering is the reduction of the surface free energy of the system consisting of the mass of consolidated particles. 46 The various microstructural stages of sintering are shown in Table I. - III. A significant proportion of ceramic products used in low temperature applications are primarily crystalline materials containing a small amount of a glassy phase dispersed at grain boundaries, including aluminum substrates, spark plug insulators and grinding media.47 Typically less than one volume percent of the liquid phase is sufficient to coat the grains if the liquid is uniformly distributed in a material with a nominal grain size of one micron.47 Sintering accelerators have been explored for several Aurivillius phases, but it is limited to the O9 family.48,49 Bismuth oxide has been shown to significantly improve the sintering of SrBi2Ta2O9, as well as to significantly improve the preferred orientation on the surface of the sintered specimens.49.

Figure 1.8  Basic flow chart for the production of polycrystalline ceramics. (From  Rahaman 46 )
Figure 1.8 Basic flow chart for the production of polycrystalline ceramics. (From Rahaman 46 )

Statistical Design and Analysis

Rietveld Analysis

Los Alamos National Laboratory developed in the mid-eighties, and TOPAS ("TOPAS: General Profile Structure and Analysis Software for Powder Diffraction Data.".

Figure 1.9  An example of a Rietveld refinement plot.
Figure 1.9 An example of a Rietveld refinement plot.

Experimental Work

  • In-situ Formation of Bi 2 Sr 2 Nb 2 TiO 12
  • Critical Phase Information
  • Formation of Bi 2 Sr 2 Nb 2 TiO 12 : A Two Step Synthesis
  • Sintering Study
  • Impedance Spectroscopy
  • DC Conductivity

This process, called calcination, is the elimination of the carbonate to form the oxide. The mass of the sample stage was taken before and after to monitor mass loss. As previously described, one of the main impurities in the Bi2Sr2Nb2TiO12 phase is SrBi4Ti4O15.

The mass of the sample was taken before and after heat treatment to find the mass loss, which was related to the carbonate loss. Therefore, a D-optimal design minimizes the volume of the joint confidence region in the vector of regression coefficients.51. One of the limitations of this standard is that samples are weighed to the nearest 0.1 g, so the procedure was modified so that the pellets were weighed to the nearest 0.0001 g.

The conductivity of the resulting composite, the location of Bi2O3 in the sample and the polymorph(s) of Bi2O3 were studied. Backgrounds were measured to ensure that oxidation of the pans did not interfere with the results. To compensate for the porosity in the ceramic pellets, the theoretical density of the pellets was obtained.

The theoretical density of the composite pellet was calculated and compared with the measured density.

Table 2-II Bi 2 Sr 2 Nb 2 TiO 12  Firing Schedule  Heating Time (hours) Temperature (°C)
Table 2-II Bi 2 Sr 2 Nb 2 TiO 12 Firing Schedule Heating Time (hours) Temperature (°C)

Results and Discussion

Bi2Sr2Nb2TiO12 has been prepared in pure form using solid state synthesis techniques. However, it was not possible to obtain the Bi2Sr2Nb2TiO12 phase on HTXRD; instead, a mixture of two-, three-, and four-layer Aurivillius phases formed. The in-situ evolution XRD pattern of Bi2Sr2Nb2TiO12 is shown in Figure 3.9.

All phase identification was done with JADE.58 The XRD patterns show that a two- and four-layer Aurivilius phase is formed from the precursor powders at 650°C. This does not correlate with the solid state synthesis data which clearly show the four-layer Aurivilius phase.

Critical Phase Information

After completion of the solid state synthesis, a phase pure sample of Bi2Sr2Nb2TiO12 was formed. Rietveld analysis was performed with GSAS suite57 to determine phase unity and see if there would be a decrease in the weighted residuals and χ2 found earlier (section 3.1.4). Inspection of Figure 3.13 shows that the four-layer Aurivillius impurity did not need to be excluded because it was not present but low angle.

One of the inherent problems with this refinement is the intensity mismatch of the peaks at 26.5° and 32.5° 2θ. This may be due to incorrect lattice parameters or perhaps preferred orientation of the (105) and the (110) respectively.

Figure 3.11  FTIR spectra showing the precursor powder after calcining and SrCO 3 .
Figure 3.11 FTIR spectra showing the precursor powder after calcining and SrCO 3 .

Sintering Study

The model did not show any high Cook values, meaning that most of the designed experiments had equal “power” in the model. If time permits, further validation experiments should be performed, especially in the design space that has not been tested. Nevertheless, this model shows trends in density as a function of temperature and mass percent of Bi2O3 added to pure Bi2Sr2Nb2TiO12.

Table 3-VII  Residual and Cook Values of Individual Experiments
Table 3-VII Residual and Cook Values of Individual Experiments

The photomicrographs in Figure 3.16 show the structure with secondary electrons (Figure 3.16a) and the same structure with backscattered electrons (Figure 3.16b). EDS analysis was used to confirm this, but the EDS interaction volume was too large, giving erroneous results. Rietveld analysis and conductivity will be used in later sections to identify the Bi2O3 polymorph.

Figure 3.15  Photomicrograph of polished Bi 2 Sr 2 Nb 2 TiO 12  using (a) secondary  electrons, (b) backscattered electrons
Figure 3.15 Photomicrograph of polished Bi 2 Sr 2 Nb 2 TiO 12 using (a) secondary electrons, (b) backscattered electrons

XRD powder diffraction data suggested that the unknown polymorph is indeed δ-Bi2O3, but Rietveld analysis was performed to verify the Bi2O3 phase. Some of the Bi2O3 was lost during heat treatment, so the resulting weight fractions are reasonable. This Rietveld analysis shows that δ-Bi2O3 is indeed present within Bi2Sr2Nb2TiO12.

Since δ-Bi2O3 is not stable at room temperature, the phase is probably a doped Bi2O3 system with the fcc form of δ-Bi2O3. It is unlikely that the second phase in this sample could be another polymorph of Bi2O3 due to the different crystal structures of the several polymorphs. Finally, Rietveld analysis would reveal whether there were significant defects in the second structure.

There is a slight "dip" in the data at the melting temperature, indicating that melting has occurred. There appears to be some correlation with delta to beta phase transition and delta to gamma phase transformation, but it is not satisfactory. An inherent weakness of this experiment was that there was only ~20 mg of Bi2O3 in the sample at best.

Furthermore, according to the Rietveld processing results, there was only 18 percent by weight of Bi2O3 present in the sample which means that only ~14 mg of Bi2O3 would be present.

Figure 3.22  XRD pattern of Bi 2 Sr 2 Nb 2 TiO 12  with 30 weight percent Bi 2 O 3  added
Figure 3.22 XRD pattern of Bi 2 Sr 2 Nb 2 TiO 12 with 30 weight percent Bi 2 O 3 added

Impedance Spectroscopy

To account for differences in the conductivity, the density of the samples had to be normalized. Despite normalizing the conductivity to the density, there were significant differences in the conductivity results. One explanation for the larger error was the difference in grain size of the samples due to the difference in sintering times.

Another explanation for the large error at higher temperatures was impurities, or concentration changes, at the grain boundaries in the different samples. Such defects have significant consequences for conductivity.45 Another reason for the larger error at higher temperatures is that correction files were not accurate. The impedance data for the Bi2Sr2Nb2TiO12 with ten weight percent Bi2O3 (Figure 3.29 g) suggested a jump in conductivity, but when the conductivity was verified using DC conductivity the jump was found to be incorrect.

The conductivity of samples containing Bi2O3 is lower than found in the literature,72 but this is due to the relatively small amounts of Bi2O3 present. The sintering conditions were not identical because the sintering conditions of the experiments in which 10, 20 and 30 weight percent Bi2O3 were added were based on the ideal from the sintering model (see Figure 3.14). Not only did some of the Bi2O3 volatilize, but a phase change may have occurred that reduced the conductivity of the sample.

Due to the number of samples and the large amount of information, most of this work focused on heating the sample.

Figure 3.25  Cole-Cole plots for two samples displaying semi-circle arcs at various  temperatures
Figure 3.25 Cole-Cole plots for two samples displaying semi-circle arcs at various temperatures

DC Conductivity and RC Circuit Check with IS

At low temperatures the results are very similar, but at higher temperatures there is a slight difference, although the values ​​are still within the same order of magnitude. A possible explanation for this is a lack of proper correction for the DC conductivity and/or impedance at elevated temperatures.

Figure 3.32  Comparison of DC conductivity with conductivity from impedance  spectroscopy for a sample of Bi 2 Sr 2 Nb 2 TiO 12  with 20 weight percent  Bi 2 O 3
Figure 3.32 Comparison of DC conductivity with conductivity from impedance spectroscopy for a sample of Bi 2 Sr 2 Nb 2 TiO 12 with 20 weight percent Bi 2 O 3

Summary and Conclusions

The conductivity of the samples at different temperatures was measured using impedance spectroscopy and DC conductivity. The densities of the samples had to be taken into account to reliably calculate the conductivities. Theoretical density was calculated via lattice parameters for single-phase samples, and with the rule of mixtures for multi-phase samples.

Arrhenius conductivity plots were made from the different samples and activation energies were calculated. The activation energies for pure Bi2Sr2Nb2TiO12 were approximately 1.5 eV, while the literature value was 1.9 eV.35. The addition of Bi2O3 greatly increased the conductivity values ​​of Bi2Sr2Nb2TiO12 to the size of the current ionic conductor standard, yttria-stabilized zirconia.

Direct current conduction was used to check the validity of the IS, and the results were satisfactory. The Bi2Sr2Nb2TiO12 IS data suggest the following: (1) the addition of 2.5 weight percent Bi2O3 did not change conductivity, (2) amounts greater than five weight percent Bi2O3 increased conductivity.

Further Work

There are other areas in this research that deserve further investigation to more thoroughly explore and confirm the findings so far. Process Bi2Sr2Nb2TiO12 in regions of the statistical sintering design space where little data has been collected. Confirm the new synthesis route of the formation of Bi2Sr2Nb2TiO12 with Bi2SrNb2O9.

Rentschler, "Lead substitution in bismuth oxide layers of N=2 and N=3 Aurivillius phases," Mater. Misture, "High Temperature X-ray Diffraction Study of Ceramic Reaction Rates," Advances in X-ray Analysis, (to be published).

Figure 5.2  Proposed conductivities of Bi 2 Sr 2 Nb 2 TiO 12  with varying amounts  of Bi 2 O 3  added (solid line)
Figure 5.2 Proposed conductivities of Bi 2 Sr 2 Nb 2 TiO 12 with varying amounts of Bi 2 O 3 added (solid line)

Gambar

Figure 1.3  Idealized view of barium titanate (BaTiO 3 ) with its perovskite structure
Table I-III  Microstructural Changes Observed in the Initial, Intermediate, and Final  Stages of Solid-State Sintering (Powder Compact)
Figure 2.1  Custom HTXRD utilized for in-situ reactions under varying temperatures  and atmospheres
Figure 2.3  Image of a Bruker FTIR and a PIKE technologies diamond ATR  accessory.
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