2019
DOI: 10.1007/s10909-019-02198-3
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Measurement and Analysis of Normal-State Transport Properties of FeSe Superconductor

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Cited by 4 publications
(4 citation statements)
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“…For magnetic materials, the Seebeck coefficient is an ensemble of many factors, such as carrier diffusion, phonon drag and magnon drag effect. 10 However, this effect is not considerably evaluated and investigated in the scope of this report. To explain the role of multiband for Seebeck coefficient, it is hypothesized to be described as S = (pμ p |S p |-nμ n |S n |)/(nμ n + pμ p ), where S n,p and μ n,p represent the Seebeck coefficients and carriermobility for the n-and p-type carriers, respectively.…”
Section: Resultsmentioning
confidence: 97%
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“…For magnetic materials, the Seebeck coefficient is an ensemble of many factors, such as carrier diffusion, phonon drag and magnon drag effect. 10 However, this effect is not considerably evaluated and investigated in the scope of this report. To explain the role of multiband for Seebeck coefficient, it is hypothesized to be described as S = (pμ p |S p |-nμ n |S n |)/(nμ n + pμ p ), where S n,p and μ n,p represent the Seebeck coefficients and carriermobility for the n-and p-type carriers, respectively.…”
Section: Resultsmentioning
confidence: 97%
“…To explain the role of multiband for Seebeck coefficient, it is hypothesized to be described as S = (pμ p |S p |-nμ n |S n |)/(nμ n + pμ p ), where S n,p and μ n,p represent the Seebeck coefficients and carriermobility for the n-and p-type carriers, respectively. 10 It is clear that negative S relates to electrical conduction by electrons of which mobility is higher than that of holes. For higher temperature, the competition between the contribution of electrons and holes changes, and then the sign of S inverts.…”
Section: Resultsmentioning
confidence: 99%
“…The difference between the two correlated cases can again be traced back to the xy band, whose positioning below the Fermi level is further supported by this estimation. [63], full circles from [64]), for the temperature range above the nematic transition, occurring around T = 90 K at ambient pressure [65].…”
mentioning
confidence: 99%
“…A Lorentzian broadening η = 0.06 eV has been used in the computation of the theoretical spectra. Seebeck calculations (solid lines, lower panels) are compared with experimental data of FeSe polycrystals (open circles from[63], full circles from[64]), for the temperature range above the nematic transition, occurring around T = 90 K at ambient pressure[65].…”
mentioning
confidence: 99%