1964
DOI: 10.1103/physrev.133.b1344
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Radiative Tail in Elastic Electron Scattering

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Cited by 57 publications
(22 citation statements)
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“…The index i indicates that an infinite number of photons, each with an energy less than ω max , is emitted. Exponentiating δ brems leads to the correct asymptotic behaviour of the cross section (5) as ω max → 0.…”
Section: Bremsstrahlung Cross Sectionmentioning
confidence: 94%
See 1 more Smart Citation
“…The index i indicates that an infinite number of photons, each with an energy less than ω max , is emitted. Exponentiating δ brems leads to the correct asymptotic behaviour of the cross section (5) as ω max → 0.…”
Section: Bremsstrahlung Cross Sectionmentioning
confidence: 94%
“…Especially between the two radiation peaks due to electron bremsstrahlung the discrepancy with data becomes large (see fig. 3), limiting the accuracy of (e, e ′ p) data analyses [5,6]. .…”
Section: Introductionmentioning
confidence: 99%
“…The radiative tail to elastic or inelastic lepton-nucleon scattering has been the subject of numerous studies in the literature [31,32,22,33]. The elastic radiative tail also makes a sizeable contribution to the cross sections for deep-inelastic lepton-nucleon scattering (see e.g.…”
Section: Radiative Tail For Elastic Scattering and Vcsmentioning
confidence: 99%
“…Bjorken,24 in solving the general problem of multiple radiation in a target, has also calculated the radiation cross section in the peaking approximation. Maximon et al 25 improve the peaking approximation given by Schiff, in calculating the neglected terms, but still using the static potential; the specific case of O 16 has been examined by means of an electronic computer. Ginsberg et al 26 calculate the radiation cross section, which is due to the static magnetic moment distribution as well as to the charge distribution, in the static approximation, and give numerical computation for specific cases.…”
Section: Process Proportional To the Target Thicknessmentioning
confidence: 99%
“…M £or (ko/po)pn~] f°r the case k||s (or k||p) in the numerator terms everywhere there is a term of the form k • s (or k • p) in the denominator. We obtain S^ as the sum of the two following terms: (25) corresponds to the electron tensor without radiation.…”
Section: Process Proportional To the Target Thicknessmentioning
confidence: 99%