Revisiting single inclusive jet production: timelike factorization and reciprocity

IF 5.4 1区 物理与天体物理 Q1 Physics and Astronomy
Kyle Lee, Ian Moult, Xiaoyuan Zhang
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Abstract

Factorization theorems for single inclusive jet production play a crucial role in the study of jets and their substructure. In the case of small radius jets, the dynamics of the jet clustering can be factorized from both the hard production dynamics, and the dynamics of the low scale jet substructure measurement, and is described by a matching coefficient that can be computed in perturbative Quantum Chromodynamics (QCD). A proposed factorization formula describing this process has been previously presented in the literature, and is referred to as the semi-inclusive, or fragmenting jets formalism. By performing an explicit two-loop calculation, we show the inconsistency of this factorization formula, in agreement with another recent result in the literature. Building on recent progress in the factorization of single logarithmic observables, and the understanding of reciprocity, we then derive a new all-order factorization theorem for inclusive jet production. The use of a jet algorithm, being only a modification of the infrared structure of the measurement, modifies the structure of convolutions in the factorization theorem, as compared to inclusive fragmentation, but maintains the universality of the inclusive hard function and its associated Dokshitzer-Gribov-Lipatov-Altarelli-Parisi (DGLAP) evolution, which are ultraviolet properties. However, the non-trivial structure of convolutions in the factorization theorem implies that the jet functions exhibit a modified evolution. We perform an explicit two-loop calculation of the jet function in both \( \mathcal{N} \) = 4 super Yang-Mills (SYM), and for all color channels in QCD, finding exact agreement with the structure derived from our renormalization group equations. In addition, we derive several new results, including an extension of our factorization formula to jet substructure observables, a jet algorithm definition of a generating function for the energy correlators, and new results for exclusive jet functions. Our results are a key ingredient for achieving precision jet substructure at colliders.

重新审视单包容性射流生产:类时分解和互易性
单包容射流产生的分解定理在射流及其子结构的研究中起着至关重要的作用。在小半径射流的情况下,射流集群的动力学可以从硬生产动力学和低尺度射流子结构测量的动力学中分解出来,并可以用微扰量子色动力学(QCD)中计算的匹配系数来描述。先前在文献中提出了一个描述这一过程的建议分解公式,并被称为半包含或碎片射流形式主义。通过执行显式的双环计算,我们显示了这个分解公式的不一致性,与另一个最近的结果在文献中一致。基于单对数可观测物的因子分解的最新进展,以及对互易性的理解,我们推导了一个新的包含射流产生的全阶因子分解定理。射流算法的使用,只是对测量的红外结构的一种修改,与包含碎片相比,修改了分解定理中的卷积结构,但保持了包含硬函数及其相关的Dokshitzer-Gribov-Lipatov-Altarelli-Parisi (DGLAP)演化的通用性,这是紫外线性质。然而,因式分解定理中卷积的非平凡结构意味着射流函数表现出一种修正的演化。我们对\( \mathcal{N} \) = 4超级杨-米尔斯(SYM)和QCD中所有颜色通道的射流函数进行了显式的双环计算,发现与我们的重整化群方程导出的结构完全一致。此外,我们还得到了几个新的结果,包括将我们的分解公式推广到射流子结构观测值,能量相关器生成函数的射流算法定义,以及专属射流函数的新结果。我们的研究结果是在对撞机上实现精确射流子结构的关键因素。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Journal of High Energy Physics
Journal of High Energy Physics 物理-物理:粒子与场物理
CiteScore
10.30
自引率
46.30%
发文量
2107
审稿时长
1.5 months
期刊介绍: The aim of the Journal of High Energy Physics (JHEP) is to ensure fast and efficient online publication tools to the scientific community, while keeping that community in charge of every aspect of the peer-review and publication process in order to ensure the highest quality standards in the journal. Consequently, the Advisory and Editorial Boards, composed of distinguished, active scientists in the field, jointly establish with the Scientific Director the journal''s scientific policy and ensure the scientific quality of accepted articles. JHEP presently encompasses the following areas of theoretical and experimental physics: Collider Physics Underground and Large Array Physics Quantum Field Theory Gauge Field Theories Symmetries String and Brane Theory General Relativity and Gravitation Supersymmetry Mathematical Methods of Physics Mostly Solvable Models Astroparticles Statistical Field Theories Mostly Weak Interactions Mostly Strong Interactions Quantum Field Theory (phenomenology) Strings and Branes Phenomenological Aspects of Supersymmetry Mostly Strong Interactions (phenomenology).
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