1987
DOI: 10.1103/physreva.36.5606
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Quantum theory of post-collision interaction in inner-shell photoionization: Final-state interaction between two continuum electrons

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Cited by 146 publications
(67 citation statements)
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“…When the second electron is emitted in the same direction as the first one, the well-known post-collision interaction [50][51][52][53] tends to increase the asymmetric sharing of the available energy [11]. The dividing line between the two different regimes of ejection in opposite or in the same direction is quite sharp and lies directly at the position of the sequential peaks.…”
Section: Angular Correlationsmentioning
confidence: 81%
“…When the second electron is emitted in the same direction as the first one, the well-known post-collision interaction [50][51][52][53] tends to increase the asymmetric sharing of the available energy [11]. The dividing line between the two different regimes of ejection in opposite or in the same direction is quite sharp and lies directly at the position of the sequential peaks.…”
Section: Angular Correlationsmentioning
confidence: 81%
“…In Ref. 9 it is also noted that the semiclassical theory 7,8 agrees well with the quantum theory, at least when the condition XPS տ ͱ ⌫ Auger is fulfilled. For the cases considered here this is no limitation; to exemplify, as the lifetime width is 0.118 eV for the Ar 2p ͑Ref.…”
Section: · ͑3͒mentioning
confidence: 81%
“…Our findings are rationalized by an extension of a semiclassical model for PCI in atomic photoionization. [7][8][9] Upon photoionization of a core orbital the ionized particle can undergo a radiationless decay to lower its energy. During this Auger decay a second electron is emitted from the ion, thus creating a doubly charged final state.…”
mentioning
confidence: 99%
“…Because of this we use values for the anharmonicities which are in line with our computational limits, but are as close as possible to the reported values; the used values are 30% to 50 % lower than those reported by Lundqvist et al [48]  u -post-collision interaction (PCI) is taken into account. The direct terms of the KramersHeisenberg formula are described using the PCI lineshapes given by Armen et al [59] while the less important cross terms (lifetime interference terms) are modeled with the lineshapes given by the Kramers-Heisenberg formula by including an average energy shift to approximate the photoelectron relaxation. These lineshapes were convoluted with a Gaussian of 80 meV full-width-half-maximum (FWHM) to account for the experimental resolution.…”
Section: Data Analysis and Resultsmentioning
confidence: 99%