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JOURNALS // Uspekhi Fizicheskikh Nauk // Archive

UFN, 1982 Volume 138, Number 4, Pages 573–602 (Mi ufn8927)

This article is cited in 50 papers

REVIEWS OF TOPICAL PROBLEMS

Shake-up processes accompanying electron transitions in atoms

È. S. Parilis, V. I. Matveev

Arifov Institute of Electronics

Abstract: Elementary processes in many-electron atoms–radiative and Auger transitions, photoionization, ionization by electron impact, etc.–are usually accompanied by relaxation of the electron shells. The conditions under which such an inherently many-electron problem can be solved in the shake-up approximation are examined, and the shake-up processes occurring as a result of electron transitions are described from a unified point of view. The features that are common both to this form of excitation and to the shake-up of atomic electrons following nuclear transformations are pointed out, and the distinguishing features are also noted. The various electron shake-up processes considered are the radiative Auger effect, the two-electron-one-photon transition, double ionization, spectral line broadening, the post-collision interaction, Auger decay stimulated by collision with a fast electron, and three-electron Auger transitions (the double and half Auger effects). These processes are classified according to the type of electron transition causing the shake-up, and the experimental data and methods of theoretical description are reviewed. Other effects of a similar nature that could accompany transitions in the electron shells of atoms are also mentioned. A derivation of the shake-up approximation is given, and it is pointed out that this approximation is to a large extent analogous to the distorted-waves approximation in scattering theory. It is shown that the shake-up approximation is rather effective for obtaining estimates of the probabilities of the various effects.

UDC: 539.184.5

PACS: 32.80.Hd, 34.80.Dp, 32.70.Jz, 31.15.+q

DOI: 10.3367/UFNr.0138.198212b.0573


 English version:
DOI: 10.1070/PU1982v025n12ABEH005003


© Steklov Math. Inst. of RAS, 2026