1979
DOI: 10.1103/physrevd.19.2046
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Anomalous components of the photon structure functions

Abstract: The leading contributions to the deep-ineiastic structure functions of a real or slightly virtual photon are calculated using a generalization of the Altarelli-Parisi equations for quantum-chromodynamic scale breaking. These techniques provide a simple alternative to the more conventional operator-product-moment methods and lead to integral equations which are easily solved numerically.

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Cited by 121 publications
(53 citation statements)
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“…1) It does not depend on kinematical variables internal to the subprocess which may lead to incorrect results when HO corrections are calculated [19] ; 2) The resolved component calculated at M γ vanishes when…”
Section: ⊥4mentioning
confidence: 99%
“…1) It does not depend on kinematical variables internal to the subprocess which may lead to incorrect results when HO corrections are calculated [19] ; 2) The resolved component calculated at M γ vanishes when…”
Section: ⊥4mentioning
confidence: 99%
“…The Q 2 evolution of these parton distributions is described by the inhomogeneous Altarelli-Parisi (AP) equations in the leading logarithmic approximation [32]. For massless n f -flavor case the AP equations can be written as follows:…”
Section: A Inhomogeneous Altarelli-parisi Equationsmentioning
confidence: 99%
“…These results were obtained in the framework based on the operator product expansion (OPE) [7] supplemented by the renormalization group (RG) method. The same results were rederived by the QCD improved PM powered by the parton evolution equations [8,9]. Recently, the lowest six even-integer Mellin moments of the photon-parton splitting functions were caluculated to the next-to-next-to-leading order (NNLO) and the parton distributions of real photon and the sturucture function F γ 2 were analyzed [10].…”
Section: Introductionmentioning
confidence: 93%
“…The moments of F γ L (x, Q 2 , P 2 ) are then given as follows (see Eqs. (2.29)-(2.37) for comparison): 8) with i, j = +, −, NS. The coefficients B n (L),i and C n (L) represent the LO terms [5,6,17], while the terms with E n (L),i , F n (L),i and G n (L) are the NLO (αα s ) corrections and new.…”
Section: Photon Matrix Elementsmentioning
confidence: 99%