2022
DOI: 10.1021/acs.chemmater.1c03593
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Crystal Structure and Thermoelectric Properties of Novel Quaternary Cu2MHf3S8 (M─Mn, Fe, Co, and Ni) Thiospinels with Low Thermal Conductivity

Abstract: Uncovering of the origin of intrinsically low thermal conductivity in novel crystalline solids is among the main streams in modern thermoelectricity. Because of their earth-abundant nature and environmentally friendly content, Cu-based thiospinels are attractive functional semiconductors, including thermoelectric (TE) materials. Herein, we report the crystal structure, as well as electronic and TE properties of four new Cu2MHf3S8 (MMn, Fe, Co, and Ni) thiospinels. The performed density functional theory calcu… Show more

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Cited by 14 publications
(11 citation statements)
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“…Understanding and control of the thermal transport in thermoelectric (TE) materials can significantly improve the ability to interconvert heat and electricity by TE devices. , The performance of the TE materials is represented by a dimensionless figure of merit ZT = σ S T /(κ L + κ e + κ B ), where σ is the electrical conductivity; S is the Seebeck coefficient; κ L , κ e , and κ B are the lattice, electronic, and bipolar components of the thermal conductivity, respectively; and T is the absolute temperature. Due to the interlink between electronic thermal conductivity κ e with the electrical conductivity σ through the Wiedemann–Franz law (κ e = L σ T , where L is the Lorenz number), a good way to improve the TE performance of materials is connected with the decrease of κ L and κ B .…”
Section: Introductionmentioning
confidence: 99%
“…Understanding and control of the thermal transport in thermoelectric (TE) materials can significantly improve the ability to interconvert heat and electricity by TE devices. , The performance of the TE materials is represented by a dimensionless figure of merit ZT = σ S T /(κ L + κ e + κ B ), where σ is the electrical conductivity; S is the Seebeck coefficient; κ L , κ e , and κ B are the lattice, electronic, and bipolar components of the thermal conductivity, respectively; and T is the absolute temperature. Due to the interlink between electronic thermal conductivity κ e with the electrical conductivity σ through the Wiedemann–Franz law (κ e = L σ T , where L is the Lorenz number), a good way to improve the TE performance of materials is connected with the decrease of κ L and κ B .…”
Section: Introductionmentioning
confidence: 99%
“…The reasonable fitting agreement with the experimental points was obtained by employing the four-phonon Umklapp scattering, which is highly probable for the systems with high lattice anharmonicity. The phonon relaxation time contributed to the four-phonon Umklapp scattering can be estimated as follows: τ normalU 1 = B 1 true( k normalB T normalℏ true) 4 T 2 t 4 where B 1 is the fitting constant that represents the four-phonon Umklapp scattering. As can be seen in Figure a, good agreement with the experimental κ L was achieved by the implementation of only four-phonon Umklapp and grain boundary scattering.…”
Section: Resultsmentioning
confidence: 99%
“…The reasonable fitting agreement with the experimental points was obtained by employing the fourphonon Umklapp scattering, which is highly probable for the systems with high lattice anharmonicity. The phonon relaxation time contributed to the four-phonon Umklapp scattering can be estimated as follows: 76…”
Section: B K T E Ttmentioning
confidence: 99%
“…These derived large values are comparable to that of other Cu-/Ag-based argyrodites, [4] reflecting its intrinsically soft lattice and strong anharmonicity. [18] To assess the temperature evolution of the optical phonons, we performed Raman spectroscopy measurements on the Cu 7 PS 6 sample from 100 to 300 K (Figure S5, Supporting Information, see the Experimental Section for details). Figure 4a displays the Raman spectrum of the Cu 7 PS 6 sample at 100 K, encompassing Raman shifts from 50 to 700 cm −1 .…”
Section: Lattice Dynamicsmentioning
confidence: 99%