1996
DOI: 10.1016/0039-6028(96)00616-4
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Electron differential inverse mean free path for surface electron spectroscopy

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Cited by 81 publications
(79 citation statements)
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“…Two typical models are usually apply to calculate the DIIMFP, i.e. the semi-classical one 20,28 and quantum mechanical one 29,30 , respectively. In our recent work the semi-classical model is used, partly because it gives, in most cases 31 , very close results with the quantum mechanical model, and partly and more importantly, because it is computationally more efficient than the quantum mechanical one.…”
Section: -21mentioning
confidence: 99%
“…Two typical models are usually apply to calculate the DIIMFP, i.e. the semi-classical one 20,28 and quantum mechanical one 29,30 , respectively. In our recent work the semi-classical model is used, partly because it gives, in most cases 31 , very close results with the quantum mechanical model, and partly and more importantly, because it is computationally more efficient than the quantum mechanical one.…”
Section: -21mentioning
confidence: 99%
“…The electron inelastic scattering in a surface region can also be described by a dielectric function theory, 8 either in a semiclassical 9 or in a quantum mechanical 10,11 form. In this way, a theory should provide the information of differential inelastic scattering cross section on electron positions because surface excitation can only occur for electrons moving in the surface region and for electrons moving due to the asymmetry of space.…”
Section: Electron-surface Inelastic Interactionmentioning
confidence: 99%
“…Vicanek [11] investigated electron energy loss while they move parallel to the solid surface in order to determine the stopping power as a function of the distance from the surface. Chen and Kwei [12] derived a semiclassical expression for the position-dependent DIIMFP and included the depth dependence of surface excitation probability (SEP); they found that the surface excitation by electrons is extended on both sides of the vacuum-solid interface. Ding [4,7,13] employed a self-energy formalism to study the surface excitation effect on a free-electron material surface and real metal surfaces and obtained the positiondependent DIIMFP in the near-surface region.…”
Section: Introductionmentioning
confidence: 99%