1. Enhancement of the electronic thermoelectric properties of bulk strained silicon-germanium alloys using the scattering relaxation times from first principles
- Author
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Felipe Murphy-Armando
- Subjects
Materials science ,Resistivity ,General Physics and Astronomy ,chemistry.chemical_element ,FOS: Physical sciences ,Germanium ,02 engineering and technology ,Electronic structure ,7. Clean energy ,01 natural sciences ,Strain ,Electrical resistivity and conductivity ,Seebeck coefficient ,0103 physical sciences ,Thermoelectric effect ,Doping concentration ,010302 applied physics ,Mobility ,Condensed Matter - Materials Science ,Electronic thermoelectric properties ,Condensed matter physics ,Scattering ,Doping ,Temperature ,Materials Science (cond-mat.mtrl-sci) ,Strained silicon ,Ge composition ,021001 nanoscience & nanotechnology ,Single-crystalline bulk n-type silicon-germanium alloys ,chemistry ,0210 nano-technology - Abstract
We use first-principles electronic structure methods to calculate the electronic thermoelectric properties (i.e. due to electronic transport only) of single-crystalline bulk $n$-type silicon-germanium alloys vs Ge composition, temperature, doping concentration and strain. We find excellent agreement to available experiments for the resistivity, mobility and Seebeck coefficient. These results are combined with the experimental lattice thermal conductivity to calculate the thermoelectric figure of merit $ZT$, finding very good agreement with experiment. We predict that 3% tensile hydrostatic strain enhances the $n$-type $ZT$ by 50% at carrier concentrations of $n=10^{20}$ cm$^{-3}$ and temperature of $T=1200K$. These enhancements occur at different alloy compositions due to different effects: at 50% Ge composition the enhancements are achieved by a strain induced decrease in the Lorenz number, while the power factor remains unchanged. These characteristics are important for highly doped and high temperature materials, in which up to 50% of the heat is carried by electrons. At 70% Ge the increase in $ZT$ is due to a large increase in electrical conductivity produced by populating the high mobility $\Gamma$ conduction band valley, lowered in energy by strain., Comment: 21 pages, 11 figures
- Published
- 2019
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