1994
DOI: 10.1103/physreva.49.1885
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Dynamical image potential and induced forces for charged particles moving parallel to a solid surface

Abstract: The dynamical image potential and ensuing forces induced by a charged particle moving parallel to a solid surface are investigated by using a dielectric formulation for semi-infinite dispersive media. The adiabatic behavior of the field in the asymptotic range is discussed in a general way using a multipole expansion. Several calculations illustrate the behavior of the field using both a simple model, where the surface response is approximated by a single plasma resonance, and a more realistic representation o… Show more

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Cited by 67 publications
(25 citation statements)
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“…The influence of surface excitations on the reflection partial intensities was taken into account in these simulations using Arista's model for the depth dependence of the inelastic surface-scattering probability. 45 It is seen that these curves are approximately parallel on a semilogarithmic scale, implying that the partial intensities for bulk and surface excitations can be factorized into bulk and surface-dependent factors:…”
Section: Reflection Electron Energy-loss Spectroscopy (Reels)mentioning
confidence: 98%
“…The influence of surface excitations on the reflection partial intensities was taken into account in these simulations using Arista's model for the depth dependence of the inelastic surface-scattering probability. 45 It is seen that these curves are approximately parallel on a semilogarithmic scale, implying that the partial intensities for bulk and surface excitations can be factorized into bulk and surface-dependent factors:…”
Section: Reflection Electron Energy-loss Spectroscopy (Reels)mentioning
confidence: 98%
“…Within the surface response formalism one finds for the position dependent stopping power for a particle moving with charge Q and velocity y in front of the surface (atomic units) [6,11] S͑z͒…”
mentioning
confidence: 99%
“…2 represent calculations of the energy loss of a projectile with charge Q on the basis of a surface response formalism. This formalism has been successfully applied to treat electronic excitations [1][2][3]11], Auger-type processes [12,13], formation of wake potentials [14], etc. We use the surface response function ͓´͑v͒ 2 1͔͓͞´͑v͒ 1 1͔ with the dielectric constant´͑v͒ deduced from optical data for LiF [15], i.e., we neglect a spatial dispersion´͑ k, v͒.…”
mentioning
confidence: 99%
“…In particular, we calculate the wake potential due to single point charge [23], its energy loss rate and the dynamic image potential, as well as the dynamically screened inter-particle interaction energy and the vicinage energy loss ratio for two co-moving point charges above a rough metal surface [24]. In particular, we investigate particles moving in the range of speeds on the order of several units of the Bohr velocity v B (corresponding to a proton kinetic energy of 25 keV), for which the rate of plasmon excitation on metal surfaces reaches peak values [25].…”
Section: Introductionmentioning
confidence: 99%