Electron energy loss in simple metals and semiconductors
- 1 February 1982
- journal article
- research article
- Published by Taylor & Francis in Advances in Physics
- Vol. 31 (1) , 1-64
- https://doi.org/10.1080/00018738200101348
Abstract
In this review article, the frequency and wave-vector dependent macroscopic dielectric function εM(q, ω), which determines the energy loss function and in the limit q →0 the optical properties, is calculated from the microscopic dielectric matrix in the random phase approximation. The effect of the crystal potential is included by second order perturbation theory within the nearly free electron pseudopotential theory. The theory is applied to investigate the influence of periodic potential on the plasmon lineshape in simple metals and in semiconductors and comparison is made with experiment. In an attempt to explain remaining discrepancies between theory and experiment, various other effects are investigated based mostly on theories in the literature. These effects arise from many-body effects beyond the RPA, from the presence of phonons and from the polarizable core electrons.Keywords
This publication has 78 references indexed in Scilit:
- Pseudopotential theory of the dielectric function of Al-the volume plasmon dispersionJournal of Physics F: Metal Physics, 1978
- Plasmon Dispersion at Large Wave Vectors in AlPhysical Review Letters, 1976
- Plasmon Damping in In, Cd and GraphiteJournal of the Physics Society Japan, 1975
- Interband Absorption and the Optical Properties of Polyvalent MetalsPhysical Review B, 1971
- Fermi Surface and Electronic Structure of IndiumPhysical Review B, 1968
- Electron-ion pseudopotentials in metalsPhysics Letters, 1966
- High resolution investigation of the energy losses of 30 keV electrons in aluminum foils of various thicknessesPhysics Letters, 1966
- Quantum Theory of the Dielectric Constant in Real SolidsPhysical Review B, 1962
- The Absorption of Light by Alkali MetalsProceedings of the Physical Society. Section A, 1951
- A Collective Description of Electron Interactions. I. Magnetic InteractionsPhysical Review B, 1951