1990
DOI: 10.1103/physrevb.41.7386
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Nonequilibrium in metallic microstructures in the presence of high current density

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Cited by 75 publications
(50 citation statements)
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“…This T 2 behavior can be partly explained by the scattering from the static potential, but this is not the case, e.g., in thin gold film. 18 If the impurities are fully vibrating with the lattice, which is the case in heavily doped silicon, the relaxation rate is proportional to T 4 : e-ph Ϫ1 ϰT 4 l, 27,28 where l is the electron mean free path. This behavior in dirty limit has been derived by Thouless 29 and Reizer.…”
Section: Introductionmentioning
confidence: 99%
“…This T 2 behavior can be partly explained by the scattering from the static potential, but this is not the case, e.g., in thin gold film. 18 If the impurities are fully vibrating with the lattice, which is the case in heavily doped silicon, the relaxation rate is proportional to T 4 : e-ph Ϫ1 ϰT 4 l, 27,28 where l is the electron mean free path. This behavior in dirty limit has been derived by Thouless 29 and Reizer.…”
Section: Introductionmentioning
confidence: 99%
“…The electron-phonon interaction is accordingly enhanced. This behavior was also observed in experiments [131][132][133].…”
Section: Hot-electron Effect In Bulk Resistorssupporting
confidence: 82%
“…As the phonon mediated dephasing rate 1/τ ph i ∝ τ −1 ǫ [10] we find an important relation 1/τ ph i ∝ τ iv T 4 e . As already pointed above screening plays no role in 1/τ qλ and as a result intervalley scattering induced electron-phonon energy flow rate in Eq.…”
mentioning
confidence: 64%
“…The understanding of thermal e-ph coupling is important for several low temperature devices such as microbolometers, calorimeters and on chip refrigerators [4,9]. This coupling plays also an important role in correct interpretation of low temperature experiments [5] and the e-ph energy relaxation rate gives direct information about phonon mediated electron dephasing [10].Interaction between electrons and phonons is strongly affected by the disorder of the electron system and, therefore, the problem is commonly divided into two special cases: pure and impure (or diffusive) limit of e-ph interaction. The cross-over between these two regions is defined as ql = 1 , where q is the phonon wavevector and l the electron mean free path.…”
mentioning
confidence: 99%