Results 111 to 120 of about 784 (125)
Reports on detailed measurements of the thermoelectric power coefficient, L(T) identical to S(T) sigma (T), relating the thermoelectric power S(T) to the electrical conductivity sigma (T) in three polycrystalline Y1Ba2Cu3O7- delta samples. All the samples have almost the same composition ( delta
O Cabeza +6 more
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© 2014, Pleiades Publishing, Inc. For a two-dimensional optimally doped antiferromagnet with spin S =1/2, we study the temperature dependence of the electrical resistivity ρ(T), Hall coefficient RH(T), and thermopower Q(T). The temperature dependence corresponding to optimally doped layered high-Tc superconducting cuprates has been obtained ...
Larionov I., Barabanov A.
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Seebeck Coefficient (Thermopower)
Based on the idea that different temperatures generate different carrier densities and the resulting carrier diffusion causes the thermal electromotive force (emf), a new formula for the Seebeck coefficient (thermopower) S is obtained: \(S = (2\ln{2} /3)(qn)^{-1}\epsilon_{F}k_{B}({\cal N}_{0}/V)\), where q, n, \(\epsilon_{F}\), \({\cal N}_{0}\), and V ...
Shigeji Fujita, Kei Ito
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In a previous paper (Sonntag 2010 J. Phys.: Condens. Matter 22 235501) the classical thermopower formula has been argued to be incomplete, because it only takes into account the scattering properties of the carriers, but not the temperature dependence of the electrochemical potential μ caused by variation of the carrier density and/or band edge shift ...
Sonntag, J. +4 more
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AbstractThe resistivity of metals has been considered in the light of modifications to the Fermi energy, Debye temperature, and band structure brought about by changes of pressure, temperature and impurity concentration. The changes of Fermi energy have been formulated in terms of the diffusion thermopower provided the electron scattering is quasi ...
Robert Barnard
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Hartmut Gruber, Erich Krautz
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