2021
DOI: 10.1149/2162-8777/ac147c
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Impact of Se in Structural, Mechanical, Thermal, Thermoelectric and Optical Properties of n-type SnTe

Abstract: Lead-free SnTe compound is an alternative material for thermoelectric devices offering suitable band gap, non-toxicity, and mechanical stability. Here the structural, electronic, mechanical, thermal, thermoelectric, and optical properties of parent binary SnTe and ternary SnTe0.125Se0.875, SnTe0.25Se0.75, SnTe0.5Se0.5, SnTe0.75Se0.25, SnTe0.875Se0.125 materials are discussed at ambient conditions using full-potential linearized augmented plane wave method based on density functional theory. To make an accurate… Show more

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Cited by 9 publications
(5 citation statements)
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“…In this case, β is found to be 0.18 for FCC, [ 34 ] shear modulus G and Burgers vector b are ≈31.6 GPa [ 35 ] and ≈0.39 nm [ 36 ] for SnTe material, d and d 0 represent the average grain size of x = 0.10 and x = 0 samples, respectively. Given the slight difference in average grain size between x = 0 and x = 0.10 samples, the strength contribution of grain refinement to σ Y can be reasonably calculated to be ≈1.0 MPa.…”
Section: Resultsmentioning
confidence: 99%
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“…In this case, β is found to be 0.18 for FCC, [ 34 ] shear modulus G and Burgers vector b are ≈31.6 GPa [ 35 ] and ≈0.39 nm [ 36 ] for SnTe material, d and d 0 represent the average grain size of x = 0.10 and x = 0 samples, respectively. Given the slight difference in average grain size between x = 0 and x = 0.10 samples, the strength contribution of grain refinement to σ Y can be reasonably calculated to be ≈1.0 MPa.…”
Section: Resultsmentioning
confidence: 99%
“…The existence of precipitates is an important factor affecting the migration of dislocations. The contribution of precipitation strengthening to the improvement of yield strength can be estimated by the following equation: [ 40–42 ] normalΔσpbadbreak=M0.4Gbπλ1υln()2rsb$$\begin{equation}\Delta {\sigma }_p = M\frac{{0.4Gb}}{{\pi \lambda \sqrt {1 - \upsilon } }}\ln \left( {\frac{{2{r}_s}}{b}} \right)\end{equation}$$where ν is the Poisson's ratio of ≈ 0.33, [ 35 ] λ represents the mean inter‐precipitate distance calculated by: [ 40,43 ] λbadbreak=2rs()π4f1$$\begin{equation}\lambda = 2{r}_s\left( {\sqrt {\frac{\pi }{{4f}}} - 1} \right)\end{equation}$$ r s = (2/3) 1/2 r denotes the mean radius of a circular cross‐section in a random plane for precipitates. [ 42 ] Assuming that precipitates are spherical and distributed on a cubic grid, a statistic is carried based on several HAADF images and the mean precipitate radius r and volume fraction of precipitation f have roughly calculated to ≈12 nm and ≈0.17%, respectively.…”
Section: Resultsmentioning
confidence: 99%
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“…where 𝛽 is a constant of 0.18 depending on the crystal structure (FCC), G is the shearing module (≈31.6 GPa), [61] and b is the Burgers vector (≈0.39 nm). [62] d and d 0 are the average grain size of MgB 2 or MgB 2 -Sb co-doped samples, and the Sn 1.03 Te matrix, respectively.…”
Section: Grain Boundary Strengtheningmentioning
confidence: 99%
“…where 𝜈 is the Poisson's ratio (≈0.33), [61] 𝜆 represents the mean inter-precipitate distance that can be calculated using the equation below: [67,70]…”
Section: Precipitation Strengthening Induced By Sb-rich Nanoprecipitatesmentioning
confidence: 99%