1999
DOI: 10.1063/1.123420
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Wiedemann–Franz law at boundaries

Abstract: The full equations are derived for the resistances to the transport of heat and electricity through boundaries of thermoelectrics. We show that the boundary resistances of heat and electricity are proportional. This relationship is a boundary form of the Wiedemann–Franz law. We also show there is a boundary Seebeck coefficient.

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Cited by 131 publications
(73 citation statements)
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“…As Equation (1) shows, an optimized thermoelectric material should have high Seebeck coefficient and electrical conductivity, but at the same time low thermal conductivity. However, such properties cannot be achieved easily, due to the fact that all three parameters are interrelated, especially the electrical and thermal conductivity are coupled though the Wiedemann-Franz Law [10]. As a result, researchers in the past were primarily focus on semiconductor based materials, such as bismuth telluride ((Bi2Te3) [11], and antimony telluride (Sb2Te3) [12].…”
Section: S(t) Is the Seebeck Coefficient σ(T) Is The Electrical Condmentioning
confidence: 99%
“…As Equation (1) shows, an optimized thermoelectric material should have high Seebeck coefficient and electrical conductivity, but at the same time low thermal conductivity. However, such properties cannot be achieved easily, due to the fact that all three parameters are interrelated, especially the electrical and thermal conductivity are coupled though the Wiedemann-Franz Law [10]. As a result, researchers in the past were primarily focus on semiconductor based materials, such as bismuth telluride ((Bi2Te3) [11], and antimony telluride (Sb2Te3) [12].…”
Section: S(t) Is the Seebeck Coefficient σ(T) Is The Electrical Condmentioning
confidence: 99%
“…Furthermore, we use the Wiedemann-Franz Law [45][46][47] to estimate the relative contribution of electrons and phonons to heat conduction along the nanotube and at the contacts. In its classical form this states that the part of the thermal conductivity owed to electrons is proportional to the electrical conductivity σ, the absolute temperature, and the Lorenz constant…”
Section: Electrical and Thermal Contact Resistancementioning
confidence: 99%
“…The comparison the value η with obtained earlier boundary conditions [8,9] allows to conclude that η is the surface thermal conductivity.…”
Section: General Boundary Conditionmentioning
confidence: 96%