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具有小重整化的部分子分布:HERA数据中BFKL动力学的证据。

Parton distributions with small- resummation: evidence for BFKL dynamics in HERA data.

作者信息

Ball Richard D, Bertone Valerio, Bonvini Marco, Marzani Simone, Rojo Juan, Rottoli Luca

机构信息

1The Higgs Centre for Theoretical Physics, University of Edinburgh, JCMB, KB, Mayfield Rd, Edinburgh, EH9 3JZ Scotland UK.

2Department of Physics and Astronomy, VU University, 1081 HV Amsterdam, The Netherlands.

出版信息

Eur Phys J C Part Fields. 2018;78(4):321. doi: 10.1140/epjc/s10052-018-5774-4. Epub 2018 Apr 20.

Abstract

We present a determination of the parton distribution functions of the proton in which NLO and NNLO fixed-order calculations are supplemented by NLL small- resummation. Deep-inelastic structure functions are computed consistently at or , while for hadronic processes small- resummation is included only in the PDF evolution, with kinematic cuts introduced to ensure the fitted data lie in a region where the fixed-order calculation of the hard cross-sections is reliable. In all other respects, the fits use the same methodology and are based on the same global dataset as the recent NNPDF3.1 analysis. We demonstrate that the inclusion of small- resummation leads to a quantitative improvement in the perturbative description of the HERA inclusive and charm-production reduced cross-sections in the small region. The impact of the resummation in our fits is greater at NNLO than at NLO, because fixed-order calculations have a perturbative instability at small due to large logarithms that can be cured by resummation. We explore the phenomenological implications of PDF sets with small- resummation for the longitudinal structure function at HERA, for parton luminosities and LHC benchmark cross-sections, for ultra-high-energy neutrino-nucleus cross-sections, and for future high-energy lepton-proton colliders such as the LHeC.

摘要

我们给出了质子的部分子分布函数的一种确定方法,其中NLO和NNLO固定阶计算由NLL小重整化补充。深度非弹性结构函数在 或 时一致计算,而对于强子过程,小重整化仅包含在PDF演化中,并引入运动学截断以确保拟合数据位于硬截面固定阶计算可靠的区域。在所有其他方面,拟合使用相同的方法,并基于与最近的NNPDF3.1分析相同的全局数据集。我们证明,包含小重整化会在小 区域对HERA包容性和粲夸克产生的约化截面的微扰描述带来定量改进。重整化在我们的拟合中的影响在NNLO时比在NLO时更大,因为由于大对数,固定阶计算在小 时存在微扰不稳定性,而重整化可以消除这种不稳定性。我们探讨了具有小重整化的PDF集对HERA处的纵向结构函数 、对部分子亮度和LHC基准截面、对超高能中微子 - 核截面以及对未来的高能轻子 - 质子对撞机(如LHeC)的唯象学意义。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/db54/6445538/6b1ce6f04cba/10052_2018_5774_Fig1_HTML.jpg

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