2011
DOI: 10.1063/1.3630014
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Thermoelectric properties for single crystal bismuth nanowires using a mean free path limitation model

Abstract: We present a mean free path limitation model to describe the temperature dependence of both resistivity and Seebeck coefficient for bismuth nanowire. Since the mobility of carriers for bismuth nanowire was limited due to dominant collision at wire boundary, the effective mobility for each carrier was estimated using cyclotron mass, appropriate band structure, and temperature dependence of Fermi energy from 4 to 300 K. Then, the resistivity and the Seebeck coefficient were calculated by using carrier density re… Show more

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Cited by 29 publications
(40 citation statements)
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“…Fermi level goes down with increase of dopant concentration. This leads to dominance of holes at low temperatures and explains shift of Hall and Seebeck coefficient to positive values [12]. The increase of electron concentration with temperature determines the fact that the Hall coefficient of doped samples decrease by absolute value at room temperature (Fig.5).…”
Section: Electron Transport Propertiesmentioning
confidence: 96%
“…Fermi level goes down with increase of dopant concentration. This leads to dominance of holes at low temperatures and explains shift of Hall and Seebeck coefficient to positive values [12]. The increase of electron concentration with temperature determines the fact that the Hall coefficient of doped samples decrease by absolute value at room temperature (Fig.5).…”
Section: Electron Transport Propertiesmentioning
confidence: 96%
“…(11) we assume that both the heat flux, and the electrical current may only flow longitudinally through the system. Moreover, in the present case, we assume that the bulk profiles for the different diffusive fluxes are given by…”
Section: Case Of Study: ℓ E O Ro ℓ Pmentioning
confidence: 99%
“…[3] (see Eqs. (11) therein) in the spirit of the Maxwell-Cattaneo equation (3), wherein a relaxational term (including the time derivative of the heat flux) is added to the usual Fourier heat-transport equation. Though in the usual applications the term τ ðpÞ w D t q ðpÞ w is vanishingly small, for high frequencies it may be obviously important, and therefore its incorporation in Eq.…”
Section: Case Of Study: ℓ E O Ro ℓ Pmentioning
confidence: 99%
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“…To take into account a nonparabolicity of the electron energy dispersion law, the Lax model was used for describing the partial Seebeck coefficient for electrons [5,15] …”
Section: Electrical Propertiesmentioning
confidence: 99%