1979
DOI: 10.1007/bf00118555
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Effect of interference between the electron-impurity and electron-phonon interactions upon the thermoelectric properties of alloys

Abstract: We calculate the thermoelectric power of a metal by considering particularly the particle-hole transformation symmetry. If there is complete symmetry with respect to this transformation, the thermopower is absent. However, the electron-phonon and the electron-impurity interactions are intrinsically such that they change sign under this transformation. Thus a finite thermopower arises due to an interference between different orders in a perturbation expansion in these interactions.

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Cited by 18 publications
(3 citation statements)
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“…The heat current carried by the phonons scattered by the conduction electrons contributes to the previous existing thermoelectric field and is more important in the region where the electronephonon scattering is predominant (T ∼ q D /5) with q D ¼ 234 K [21]. The NielseneTaylor effect accounts for second-order effects, when interference processes between elastic scattering (electronephonon) and inelastic scattering (electroneimpurity) are important, and give rise to the scattering probability, which can contribute to the enhancement of thermopower in the low temperature regime [20,22] in a very similar way to the phonon-drag effect. The absolute values of thermopower remain on the level typical for broad band systems, without any prominent low-energy scale.…”
Section: Electrical Resistivity and Thermopower Measurementsmentioning
confidence: 97%
“…The heat current carried by the phonons scattered by the conduction electrons contributes to the previous existing thermoelectric field and is more important in the region where the electronephonon scattering is predominant (T ∼ q D /5) with q D ¼ 234 K [21]. The NielseneTaylor effect accounts for second-order effects, when interference processes between elastic scattering (electronephonon) and inelastic scattering (electroneimpurity) are important, and give rise to the scattering probability, which can contribute to the enhancement of thermopower in the low temperature regime [20,22] in a very similar way to the phonon-drag effect. The absolute values of thermopower remain on the level typical for broad band systems, without any prominent low-energy scale.…”
Section: Electrical Resistivity and Thermopower Measurementsmentioning
confidence: 97%
“…Our derivation is based on the application of time-reversal symmetry to equation ( 2); although it is not explicitly discussed here, equivalent results may also be derived on the relevant correlation functions (e.g. Mahan 1981; see also Krempasky and Schmid 1979).…”
Section: Onsager Relations and Reversality Relationsmentioning
confidence: 99%
“…In this case, the Nernst coefficient combines PHAs of the thermoelectric, η, and Hall, σ xy , coefficients: N n ≃ η • σ xy . The interelectron interaction cannot change PHA of η and σ xy 22 . According to current points of view 9,14,15,16,17,18,19 , the interaction in the Cooper channel leads to the Nernst coefficient in the zeroth order in PHA.…”
Section: Introductionmentioning
confidence: 97%