2014
DOI: 10.1103/physrevd.90.013019
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Multiphoton effects in coherent radiation spectra

Abstract: At measurements of gamma-radiation spectra from ultra-relativistic electrons in periodic structures, pileup of events in the calorimeter may cause significant deviation of the detector signal from the classically evaluated spectrum. That requires appropriate resummation of multiphoton contributions. We describe the resummation procedure for the photon spectral intensity and for the photon multiplicity spectrum, and apply it to the study of spectra of coherent radiation with an admixture of incoherent component… Show more

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Cited by 5 publications
(11 citation statements)
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“…That can be interpreted in terms of a maximal-step walk, at which the probability is a product of probabilities for each maximal step, the number of steps being ∼ ω/ω 0 . A correction to (7) breaking the scaling was obtained in [8]. It engages the third spectral moment related to skewedness.…”
Section: High-intensity Limit and The Departures From Gaussianitymentioning
confidence: 99%
See 1 more Smart Citation
“…That can be interpreted in terms of a maximal-step walk, at which the probability is a product of probabilities for each maximal step, the number of steps being ∼ ω/ω 0 . A correction to (7) breaking the scaling was obtained in [8]. It engages the third spectral moment related to skewedness.…”
Section: High-intensity Limit and The Departures From Gaussianitymentioning
confidence: 99%
“…The integration contour in (4) is flexible in the complex s plane, but the integrand is not the only possible one, too: The upper limit of the integral in the exponent can be actually set equal to any value greater than ω, which can be expedient when dealing with incoherent radiation component [8]. For single-photon spectra with a relatively sharp upper end ω 0 ≪ E e , it is usually sufficient to let the upper integration limit equal to ω 0 .…”
Section: Resummation Technique and Its Alternativesmentioning
confidence: 99%
“…Note that the expansion parameter B −1 here is only logarithmically small, but for B ≥ 4.5, i.e., χ c ≫ 10χ ′ a , expansion (8) is reported to work reasonably well [4,5]. An important consequence of (9) is that for all k ≥ 1,…”
Section: B Thick Targets: Molière's Theorymentioning
confidence: 96%
“…Analyzing integrals (9), one finds that at large Θ, components of (8) behave as f (0) (Θ) = 2e −Θ 2 , which corresponds to a perfect Gaussian, and f (1) (Θ) ∼ Θ −4 , which reflects the Rutherford asymptotics f (θ)…”
Section: B Thick Targets: Molière's Theorymentioning
confidence: 99%
See 1 more Smart Citation