1986
DOI: 10.1103/physreva.33.897
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Nonlinear stopping power of an electron gas for slow ions

Abstract: Theoretical calculations of the stopping power of the electron gas for slow ions, U g v~, are reviewed. New results are presented for stopping power and effective charge based on nonlinear density-functional calculations. Extensive comparisons with available experimental data show that these new theoretical results are clearly superior to earlier calculations based on linear theory.

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Cited by 367 publications
(194 citation statements)
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“…This friction force acting on the gas-phase atom, −ηðr i Þ_ r i , is evaluated in the local density friction approximation (LDFA) [21]. The latter uses, at each time step, the friction coefficient ηðr i Þ of the atom embedded in a homogeneous free electron gas [31][32][33] with density equal to the ab initio electron density of the bare surface at the position r i of the gas-phase atom. This methodology, which we have implemented in the VASP package based on density functional theory (DFT) [34], is used here for the first time in combination with AIMD.…”
mentioning
confidence: 99%
“…This friction force acting on the gas-phase atom, −ηðr i Þ_ r i , is evaluated in the local density friction approximation (LDFA) [21]. The latter uses, at each time step, the friction coefficient ηðr i Þ of the atom embedded in a homogeneous free electron gas [31][32][33] with density equal to the ab initio electron density of the bare surface at the position r i of the gas-phase atom. This methodology, which we have implemented in the VASP package based on density functional theory (DFT) [34], is used here for the first time in combination with AIMD.…”
mentioning
confidence: 99%
“…1 highlights that, under the usual conditions relevant for gas-surface reactions, e-h pair excitations will dominate energy dissipation only for light atoms (γ 1). In principle, the kinetic energy of a free atom in a free electron gas (FEG) decays at a rate 2η/m A , where m A is the atom mass and its friction coefficient η depends nontrivially on the atomic number Z and the FEG density (Z oscillations) [32]. Nevertheless, for typical electron densities probed by hot atoms and molecules on metal surfaces, η varies slowly with Z [32][33][34] and thus the electronic decay rate is dominated by m A .…”
mentioning
confidence: 99%
“…7 Pioneering nonlinear calculations of the electronic energy loss of low-energy ions in an electron gas were performed by Echenique et al . 8 These authors computed the scattering cross section for a statically screened potential, which was determined self-consistently using densityfunctional theory (DFT). 9 These static-screening calculations have recently been extended to velocities approaching the Fermi velocity.…”
mentioning
confidence: 99%