We calculate the surface plasmons contribution to the inelastic scattering cross-section of low-energy electrons reflected from a metal surface. We show that one must go beyond the simple Born approximation in order to explain recent experimental results exhibiting a minimum in the loss peak at a nonzero momentum transfer. The many-body processes responsible for the shift may be incorporated into an optical potential
In view of high-resolution electron-energy-loss spectroscopy, we predict the energy-loss spectrum of...
Metallic nanoparticles can interact strongly with external sources such as light or electron beam du...
The unevenness of the surface of a metallic sample affects the surface plasmon spectrum and thence t...
We calculate the surface plasmons contribution to the inelastic scattering cross-section of low-ener...
Quantum-mechanical expressions for the potential energy of a moving charged particle interacting wit...
We calculate the thickness of the surface scattering layer, defined as the region where electron ine...
The contribution of surface excitations towards energy spectra of electrons depends on kinetic energ...
We derive general expressions for the self-energy of a charged particle placed in the gap between tw...
Spectra of electrons with energies between 5 and 40 keV reflected from a homogeneous Au surface have...
The article deals with two issues concerning reflection electron energy loss spectroscopy (REELS), n...
equations are used to describe the electromagnetic field of the photon, wherein the electron system ...
The self-energy of an electron confined between parallel surfaces with arbitrary dielectric properti...
In the frame of the self-energy formalism, the energy loss spectrum for STEM electrons moving close ...
We present an analytical description of the electron energy loss near plasmonic nanostructures with ...
Lately several (e,2e) experiments on surfaces have been performed under specular reflection geometry...
In view of high-resolution electron-energy-loss spectroscopy, we predict the energy-loss spectrum of...
Metallic nanoparticles can interact strongly with external sources such as light or electron beam du...
The unevenness of the surface of a metallic sample affects the surface plasmon spectrum and thence t...
We calculate the surface plasmons contribution to the inelastic scattering cross-section of low-ener...
Quantum-mechanical expressions for the potential energy of a moving charged particle interacting wit...
We calculate the thickness of the surface scattering layer, defined as the region where electron ine...
The contribution of surface excitations towards energy spectra of electrons depends on kinetic energ...
We derive general expressions for the self-energy of a charged particle placed in the gap between tw...
Spectra of electrons with energies between 5 and 40 keV reflected from a homogeneous Au surface have...
The article deals with two issues concerning reflection electron energy loss spectroscopy (REELS), n...
equations are used to describe the electromagnetic field of the photon, wherein the electron system ...
The self-energy of an electron confined between parallel surfaces with arbitrary dielectric properti...
In the frame of the self-energy formalism, the energy loss spectrum for STEM electrons moving close ...
We present an analytical description of the electron energy loss near plasmonic nanostructures with ...
Lately several (e,2e) experiments on surfaces have been performed under specular reflection geometry...
In view of high-resolution electron-energy-loss spectroscopy, we predict the energy-loss spectrum of...
Metallic nanoparticles can interact strongly with external sources such as light or electron beam du...
The unevenness of the surface of a metallic sample affects the surface plasmon spectrum and thence t...