2018
DOI: 10.1088/1361-648x/aab284
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Thermoelectricity in correlated narrow-gap semiconductors

Abstract: We review many-body effects, their microscopic origin, as well as their impact on thermoelectricity in correlated narrow-gap semiconductors. Members of this class-such as FeSi and FeSb-display an unusual temperature dependence in various observables: insulating with large thermopowers at low temperatures, they turn bad metals at temperatures much smaller than the size of their gaps. This insulator-to-metal crossover is accompanied by spectral weight-transfers over large energies in the optical conductivity and… Show more

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Cited by 80 publications
(101 citation statements)
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“…The external Hamiltonian given in Eq. (73) can be obtained by applying the minimal coupling substitutionp →p − (−e)A(z) to the equilibrium HamiltonianĤ eq =Ĥ 0 +Ĥ int . We note that in Eq.…”
Section: Kubo Formalismmentioning
confidence: 99%
“…The external Hamiltonian given in Eq. (73) can be obtained by applying the minimal coupling substitutionp →p − (−e)A(z) to the equilibrium HamiltonianĤ eq =Ĥ 0 +Ĥ int . We note that in Eq.…”
Section: Kubo Formalismmentioning
confidence: 99%
“…If the small transport gap in CaMn 2 Bi 2 were due to band structure of uncorrelated electrons, pressure thus should promote a metallic state [19]. However, if CaMn 2 Bi 2 is indeed a hybridization gap semiconductor, the band gap could increase as a function of pressure as the hybridization between Mn 3d and conduction electrons increases, akin to Ce 3 Bi 4 Pt 3 and FeSi under pressure [20][21][22]. In contrast, if the Mn 3d ions become more localized with increasing pressure, the hybridization gap can decrease as a function of pressure similar to SmB 6 under pressure [23].…”
Section: Introductionmentioning
confidence: 99%
“…Indeed, as has been demonstrated in Ref. 4 it is the hybridization of the Ce-4f orbitals to their surrounding that accounts for the gap opening: Treating the Ce-f (J=5/2) as core-states results in metallic ground-states, in analogy to a periodic Anderson model with vanishing hybridization between localized f and conduction states.…”
Section: Hybridization Nature Of the Gapmentioning
confidence: 79%