Superionic Noble Metal Chalcogenide Thermoelectrics
<p>Measurements and modeling of Cu<sub>2</sub>Se, Ag<sub>2</sub>Se, and Cu<sub>2</sub>S show that superionic conductors have great potential as thermoelectric materials. Cu<sub>2</sub>Se and Ag<sub>2</sub>Se are predicted to reach a z...
| Summary: | <p>Measurements and modeling of Cu<sub>2</sub>Se, Ag<sub>2</sub>Se, and Cu<sub>2</sub>S show that superionic conductors have great potential as thermoelectric materials. Cu<sub>2</sub>Se and Ag<sub>2</sub>Se are predicted to reach a zT of 1.2 at room temperature if their carrier concentrations can be reduced, and Cu-vacancy doped Cu<sub>2</sub>S reaches a maximum zT of 1.7 at 1000 K. Te-doped Ag<sub>2</sub>Se achieves a zT of 1.2 at 520 K, and could reach
a zT of 1.7 if its carrier concentration could be reduced. However, superionic conductors tend to have high carrier concentrations due to the presence of metal defects. The carrier concentration has been found to be difficult to reduce by altering the defect concentration, therefore materials that are underdoped relative to the optimum carrier concentration are easier to optimize. The results of Te-doping of Ag<sub>2</sub>Se show that reducing the carrier concentration is possible by reducing the maximum Fermi level in the material.</p>
<p>Two new methods for analyzing thermoelectric transport data were developed. The first involves scaling the temperature-dependent transport data according to the temperature dependences expected of a single parabolic band model and using all of the scaled data to perform a single parabolic band analysis, instead of being restricted to using one data point per sample at a fixed temperature. This allows for a more efficient use of the transport data. The second involves scaling only the Seebeck coefficient and electrical conductivity. This allows for an estimate of the quality factor (and therefore the maximum zT in the material) without using Hall effect data, which are
not always available due to time and budget constraints and are difficult to obtain in high-resistivity materials.
Methods for solving the coherent potential approximation effective medium equations were developed in conjunction with measurements of the resistivity tensor elements of composite materials. This allows the electrical conductivity and mobility of each phase in the composite to be determined from measurements of the bulk. This points out a new method for measuring the pure-phase electrical
properties in impure materials, for measuring the electrical properties of unknown phases in
composites, and for quantifying the effects of quantum interactions in composites.</p> |
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