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arXiv 1008.0952hep-ph
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关于高阶味单态分裂和系数函数

On higher-order flavour-singlet splitting and coefficient functions at large x

A. Vogt, G. Soar, S. Moch, J. A. M. Vermaseren

摘要:

本文讨论了无质量微扰QCD中分裂函数P_qg和P_gq以及味单重态系数函数(如胶子对结构函数F_2,L的贡献C_2,g和C_L,g)的大x行为。这些量相对于1/(1-x)项被1-x的一个或两个幂抑制,1/(1-x)项是众所周知的阈值取幂的主题。我们证明了在α s阶下P_qg、P_gq和C_L的双对数贡献^[4]可以从已知的三阶结果中预测出来,并且作为迈向全阶推广的第一步,给出了在α s阶下所有阶下P_qg、P_gq和C_2,g的首对数大x行为。

英文摘要:

We discuss the large-x behaviour of the splitting functions P_qg and P_gq and of flavour-singlet coefficient functions, such as the gluon contributions C_2,g and C_L,g to the structure functions F_2,L, in massless perturbative QCD. These quantities are suppressed by one or two powers of 1-x with respect to the 1/(1-x) terms which are the subject of the well-known threshold exponentiation. We show that the double-logarithmic contributions to P_qg, P_gq and C_L at order alpha_s^4 can be predicted from known third-order results and present, as a first step towards a full all-order generalization, the leading-logarithmic large-x behaviour of P_qg, P_gq and C_2,g at all orders in alpha_s.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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