1983
DOI: 10.1002/pssb.2221160228
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Charged‐particle stopping in crystals

Abstract: The energy loss by a charged particle moving along a given path in the crystal lattice is calculated in terms of quantum perturbation theory. I n calculating the contribution of excitations with lowenergy transfer, the sum rule is used. The highly-excited states are described in a quasi-classical approximation. The results obtained with these approximations coincide in the intermediate region of excitation energy. The results obtained allow the electrons of the core and the valence electrons to be treated from… Show more

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Cited by 21 publications
(3 citation statements)
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“…where Ei(z) is the exponential-integral function. The same result, though in a different form, was obtained in [17], where the perturbation approach was applied from the outset. The corresponding classical phenomenon, the stopping in a uniform electron gas, can be described using the quasiclassical solution of equation ( 30),…”
Section: Energy Loss To a Free Electronsupporting
confidence: 52%
“…where Ei(z) is the exponential-integral function. The same result, though in a different form, was obtained in [17], where the perturbation approach was applied from the outset. The corresponding classical phenomenon, the stopping in a uniform electron gas, can be described using the quasiclassical solution of equation ( 30),…”
Section: Energy Loss To a Free Electronsupporting
confidence: 52%
“…With ek; o given by ( 8), this results in conversion of expression (6) for Gr; v; s into that derived in Ref. [9]. In both cases, the free electron model is treated in the ¢rst-order perturbation approach.…”
Section: The Dielectric Approachmentioning
confidence: 99%
“…The latter presents the dispersion curve o p k for collective, plasmon, excitations of the electron gas. In the integration over u in (9) for a ¢xed z, the residue at a pole on the plasmon curve can be found using the Bethe sum rule [10] for the retarded dielectric function of a free electron gas. Using the variables u and z, the sum rule is written as…”
Section: The Dielectric Approachmentioning
confidence: 99%