2015
DOI: 10.1039/c5ta02155c
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Significantly enhanced thermoelectric figure of merit of p-type Mg3Sb2-based Zintl phase compounds via nanostructuring and employing high energy mechanical milling coupled with spark plasma sintering

Abstract: Several nanostructuring methods have been demonstrated to produce a variety of nanostructured materials, and these methods are well recognized as effective paradigms for improving the performance of thermoelectric materials.

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Cited by 87 publications
(52 citation statements)
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“…[24] Since the beginning of this century, research attention has been paid to this compound but initial studies only focused on its p-type TE properties. [25][26][27] In 2016, Tamaki et al reported a prominent zT of 1.5 at 716 K in n-type Mg3.2Sb1.5Bi0.49Te0.01, and this result has soon been verified by independent groups. [20,21] Significant features contributing to the excellent TE performance have subsequently been identified.…”
Section: Introductionmentioning
confidence: 88%
“…[24] Since the beginning of this century, research attention has been paid to this compound but initial studies only focused on its p-type TE properties. [25][26][27] In 2016, Tamaki et al reported a prominent zT of 1.5 at 716 K in n-type Mg3.2Sb1.5Bi0.49Te0.01, and this result has soon been verified by independent groups. [20,21] Significant features contributing to the excellent TE performance have subsequently been identified.…”
Section: Introductionmentioning
confidence: 88%
“…Pure Mg 3 Sb 2 is intrinsically p-type, and many attempts at doping or substituting with a series of elements result in p-type behaviors as well. [38][39][40][41][42][43][44][45][46][47][48][49][50]52,102,[126][127][128][129][130] This is because of the low formation energies of the negatively charged Mg vacancies (V 2À Mg1 and V 2À Mg2 ) (Fig. 8), which prevent the chemical potential from moving close to the conduction bands for the Sbrich condition.…”
Section: Multi-valley Conduction Bands Complex Fermi Surface and Exmentioning
confidence: 99%
“…Now we consider that the average value of κ in polycrystalline samples will be determined by the grain size distribution and shape. We thus investigate the size dependence of κ , and set up a simple estimate based on actual grain distributions [6]. Figure 2 reports the sizedependent κ (L) (the usual inverse average of the components) at 300 K, along with the normalized grain-size distribution n L , imported from Figure 3a Evidently, the grain distribution is quite localized over small values (about 20 nm on average) and becomes negligible at larger values.…”
mentioning
confidence: 99%