2017
DOI: 10.1016/j.nanoen.2017.04.027
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Multi-cations compound Cu2CoSnS4: DFT calculating, band engineering and thermoelectric performance regulation

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Cited by 49 publications
(31 citation statements)
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“…Consequently, the power factor has greatly improved in the wide temperature region (Figure c) for the Ga-doped samples and the maximum one is up to 1312.73 μW m –1 K –2 ; however, its enhancement starts to decline when x (Ga) is above 0.005 mainly due to the diminution of S from the split of the degenerate bands at higher doping concentration (Figure c). As described in Figure d, the thermal conductivity (κ) decreases slightly after Ga-doping, and the lattice thermal conductivity (κ L ) obtained by subtracting the carrier contribution κ e from κ was also presented in Figure e, where κ e is estimated using the Wiedemann–Franz law as done in our previous work. , One can observe that κ L decreases after doping with Ga due to the increased point-defects scattering of phonons, and it agrees with the relationship of κ L ∝ 1/ T , which suggests that the dominant scattering in phonon transport is the acoustic phonon–phonon Umklapp scattering. Finally, a peak ZT value of 0.90 at 623 K is achieved for the x (Ga) = 0.15 sample, which is about 80% higher than that of pristine Cu 3 SbSe 4 .…”
Section: Resultssupporting
confidence: 82%
See 1 more Smart Citation
“…Consequently, the power factor has greatly improved in the wide temperature region (Figure c) for the Ga-doped samples and the maximum one is up to 1312.73 μW m –1 K –2 ; however, its enhancement starts to decline when x (Ga) is above 0.005 mainly due to the diminution of S from the split of the degenerate bands at higher doping concentration (Figure c). As described in Figure d, the thermal conductivity (κ) decreases slightly after Ga-doping, and the lattice thermal conductivity (κ L ) obtained by subtracting the carrier contribution κ e from κ was also presented in Figure e, where κ e is estimated using the Wiedemann–Franz law as done in our previous work. , One can observe that κ L decreases after doping with Ga due to the increased point-defects scattering of phonons, and it agrees with the relationship of κ L ∝ 1/ T , which suggests that the dominant scattering in phonon transport is the acoustic phonon–phonon Umklapp scattering. Finally, a peak ZT value of 0.90 at 623 K is achieved for the x (Ga) = 0.15 sample, which is about 80% higher than that of pristine Cu 3 SbSe 4 .…”
Section: Resultssupporting
confidence: 82%
“…As described in Figure 5d, the thermal conductivity (κ) decreases slightly after Ga-doping, and the lattice thermal conductivity (κ L ) obtained by subtracting the carrier contribution κ e from κ was also presented in Figure 5e, where κ e is estimated using the Wiedemann−Franz law as done in our previous work. 12,29 One can observe that κ L decreases after doping with Ga due to the increased point-defects scattering of phonons, and it agrees with the relationship of κ L ∝ 1/T, which suggests that the dominant scattering in phonon transport is the acoustic phonon−phonon Umklapp scattering. Finally, a peak ZT value of 0.90 at 623 K is achieved for the x(Ga) = 0.15 sample, which is about 80% higher than that of pristine Cu 3 SbSe 4 .…”
Section: Resultssupporting
confidence: 69%
“…The IB is critical for the transport of carriers, and it serves as the conducting pathway for holes in the p-type semiconductors, rstly from the VB to the IB, and subsequently to the CB (VB / IB / CB). 43,44…”
Section: Compositions and Structuresmentioning
confidence: 99%
“…Controlling carrier concentration in the DLS family of materials via manipulation of defects and dopants has been the topic of a number of previous studies [9][10][11][12][13][14][15][16][17][18][19][20]. Our previous work revealed the existence of a full solid solution between Cu 2 HgGeTe 4 and Hg 2 GeTe 4 , denoted here as Cu 2x Hg 2−x GeTe 4 (where 0 ≤ x ≤ 1) [21].…”
Section: Introductionmentioning
confidence: 99%