Drell-Yan生产的第二领先的功率阈值分解

S. Jaskiewicz
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引用次数: 2

摘要

我们提出了Drell-Yan生产接近运动阈值极限的$q\bar{q}\to \gamma^*+X$通道的次领先功率(NLP)分解公式。介绍了软共线有效场理论中次领先功率修正的计算形式,讨论了新对象的出现,{\it{NLP collinear functions}}并通过算子匹配方程定义了它们。在将其推广到次主导力量之前,我们回顾了主导力量分解。我们还介绍了新引入的共线函数的单环结果,并明确演示了在次领先功率下执行次领先对数恢复的概念问题。
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Next-to-leading power threshold factorization for Drell-Yan production
We present the next-to-leading power (NLP) factorization formula for the $q\bar{q}\to \gamma^*+X$ channel of the Drell-Yan production near the kinematic threshold limit. The formalism used for the computation of next-to-leading power corrections within soft-collinear effective field theory is introduced, we discuss the emergence of new objects, the {\it{NLP collinear functions}}, and define them through an operator matching equation. We review the leading power factorization before extending it to subleading powers. We also present the one-loop result for the newly introduced collinear function, and demonstrate explicitly conceptual issues in performing next-to-leading logarithmic resummation at next-to-leading power.
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