2014
DOI: 10.1016/j.physb.2014.07.021
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Non-equilibrium energy transport in a thin metallic film: Analytical solution for radiative transport equation

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Cited by 22 publications
(10 citation statements)
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“…They indicated that by taking into account excess electron energy loss via electron-substrate transport with a proposed temperature model, electron-phonon coupling factor measurements are more in line with theory, indicating that in highly non-equilibrium situations, the high temperature electron system loses substantial energy to the lattice subsystem. An analytical solution of the radiative transport equation for non-equilibrium energy transport in a thin metallic lm was introduced by Yilbas et al [23]. The ndings revealed that numerical predictions agree well with the results of the analytical solution.…”
Section: Introductionmentioning
confidence: 86%
“…They indicated that by taking into account excess electron energy loss via electron-substrate transport with a proposed temperature model, electron-phonon coupling factor measurements are more in line with theory, indicating that in highly non-equilibrium situations, the high temperature electron system loses substantial energy to the lattice subsystem. An analytical solution of the radiative transport equation for non-equilibrium energy transport in a thin metallic lm was introduced by Yilbas et al [23]. The ndings revealed that numerical predictions agree well with the results of the analytical solution.…”
Section: Introductionmentioning
confidence: 86%
“…Moreover, the laser heating of the aluminum thin film should be modeled by means of a volumetric heat source term in the EPRT for the electron sub-system. The functional form of the electron-phonon coupling term as well as the volumetric heat source term should be incorporated in such a way that in the diffusive limit, the EPRT is expected to reduce the standard two-temperature model with a volumetric heat generation [11].…”
Section: Mathematical Formulation Of Energy Transportmentioning
confidence: 99%
“…The proposed modified Boltzmann equation for the energy transport should satisfy the conservation of energy [11] in the lattice sub-system and it can be written as: I p is the phonon intensity, ν p is the phonon speed, Λ p is the phonon mean free path, C v is the phonon volumetric heat capacity, θ is the polar angle, ϕ is the azimuthal angle, and G is the electron phonon coupling parameter. The proposed equation for the energy transport in the electron sub-system should satisfy the conservation of energy [11] and it can be written as: …”
Section: Eprt For Phonon Sub-systemmentioning
confidence: 99%
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“…The assumption of a gray body is appropriate for radiative energy transfer in the electron subsystem of the thin film [1]. Therefore, the proposed equation for energy transport in the electron subsystem, including the electron-phonon coupling, should satisfy the conservation of energy; and it can be written as [16] …”
Section: Electron Subsystemmentioning
confidence: 99%