1994
DOI: 10.1103/physrevb.49.15046
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Electron diffusion in metals studied by picosecond ultrasonics

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Cited by 326 publications
(268 citation statements)
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“…The source term simulates excitation of the conduction band electrons by a laser pulse with a Gaussian temporal profile and reproduces the exponential attenuation of laser intensity with depth under the surface (Beer-Lambert law). In order to account for the energy transport occurring before the thermalization of the excited electrons [8,45,46], the optical absorption depth, L p = 12 nm at laser wavelength of 800 nm [47], is combined with the effective depth of the "ballistic" energy transport, L b = 56 nm, roughly estimated here as a product of the Fermi velocity and the Drude relaxation time [48]. This estimate is in a good agreement with a prediction of 53±7 nm derived from experiment [49].…”
Section: Parameters Of the Ttm Equation For The Electron Temperaturementioning
confidence: 99%
“…The source term simulates excitation of the conduction band electrons by a laser pulse with a Gaussian temporal profile and reproduces the exponential attenuation of laser intensity with depth under the surface (Beer-Lambert law). In order to account for the energy transport occurring before the thermalization of the excited electrons [8,45,46], the optical absorption depth, L p = 12 nm at laser wavelength of 800 nm [47], is combined with the effective depth of the "ballistic" energy transport, L b = 56 nm, roughly estimated here as a product of the Fermi velocity and the Drude relaxation time [48]. This estimate is in a good agreement with a prediction of 53±7 nm derived from experiment [49].…”
Section: Parameters Of the Ttm Equation For The Electron Temperaturementioning
confidence: 99%
“…In metals, the relatively high density of final states gives rise to a momentum relaxation rate of the order of 10-20 femtoseconds 1 , primarily by electron-phonon scattering, whereas the very low density of states in semimetals suppresses relaxation of the momentum distribution towards thermodynamic equilibrium, particularly in transferring carriers between the electron and hole pockets 2,3 . Relaxation of the carrier energy distribution in metals (for carriers that differ in energy by less than 1 eV from the Fermi level) is substantially slower than momentum relaxation because it typically takes many electron-phonon scattering events to substantially change the energy of a carrier and strong screening of the Coulomb interaction by the dense electron plasma gives a carrier-carrier scattering time much larger than the carrier-phonon scattering time [4][5][6][7] . Thus, typical energy relaxation times in metals are of the order of 100 fs or more and both carriercarrier scattering and carrier-phonon scattering play a substantial role [5][6][7] .…”
Section: Introductionmentioning
confidence: 99%
“…We argue that as the plasma cools towards room temperature the electron-hole recombination rate and the plasma cooling rate should be of similar in magnitude as a greater proportion of the excited carriers lie in the energy range where the conduction and valence bands overlap. (In this picture, we implicitly assume that carrier distributions within each valley are close to thermal -this equilibrium being established by a combination of rapid carrier-carrier scattering and electron-phonon scattering -and that the relaxation time for the energy distribution of carriers within each valley is shorter than the intervalley scattering time 7 . )…”
Section: Introductionmentioning
confidence: 99%
“…These last years several research groups have developed and carried out more or less refined methods allowing to solve Boltzmann equation in order to describe the athermal regime in noble metals [73][74][75][76][77][78][79]. We have elaborated an approach partly similar to the one previously reported in Refs.…”
Section: Athermal Regime: Resolution Of the Boltzmann Equation 737475mentioning
confidence: 99%
“…We have elaborated an approach partly similar to the one previously reported in Refs. [77][78][79]. It is based on a dual-time relaxation approximation for eph scattering and the Landau theory of Fermi liquids for the e-e one.…”
Section: Athermal Regime: Resolution Of the Boltzmann Equation 737475mentioning
confidence: 99%