aNNLL ' +NNLO的STXS H+1喷气机箱的喷气否决恢复

IF 5.5 1区 物理与天体物理 Q1 Physics and Astronomy Journal of High Energy Physics Pub Date : 2025-03-20 DOI:10.1007/JHEP03(2025)155
Pedro Cal, Matthew A. Lim, Darren J. Scott, Frank J. Tackmann, Wouter J. Waalewijn
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引用次数: 0

摘要

在大型强子对撞机上进行的ATLAS和CMS实验中,希格斯玻色子过程的测量使用简化模板截面(STXS)作为一个共同框架,将不同衰变通道的测量结果结合起来并进一步解释,例如测量希格斯耦合。不同的希格斯粒子产生过程是在预定义的运动区域(STXS箱)中测量的,需要对每个单独的箱进行精确的理论预测。在胶子聚变产生希格斯粒子的过程中,主要分为0-射流、1-射流和≥2-射流仓,这些仓进一步细分为希格斯横向动量仓\( {p}_T^H \)。要求固定数量的射流在截面上产生对数ln \( {p}_T^{\textrm{cut}}/Q \),其中\( {p}_T^{\textrm{cut}} \)是射流- pt阈值,Q ~ \( {p}_T^H \) ~ mH是硬相互作用尺度。在微扰理论中,这些喷射-否决对数可以恢复到所有阶数,以获得尽可能高的微扰精度。我们对独家H+1射流生产中的\( {p}_T^H \)光谱和相应的H+1射流STXS仓在运动学体系\( {p}_T^{\textrm{cut}} \)≪\( {p}_T^H \) ~ mH中提供了最先进的预测。我们在NNLL的精度下进行了恢复,使用理论干扰参数来解释这个顺序上的少数未知成分,并与完整的NNLO相匹配。我们重新审视了该过程的射流否决分解,发现它需要将总软函数重构为全局和软共线贡献,以便充分考虑信号射流半径的对数。主要的非全局对数也包括在内,尽管它们在现象学兴趣区域的数值很小。
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Jet veto resummation for STXS H+1-jet bins at aNNLL′+NNLO

Measurements of Higgs boson processes by the ATLAS and CMS experiments at the LHC use Simplified Template Cross Sections (STXS) as a common framework for the combination of measurements in different decay channels and their further interpretation, e.g. to measure Higgs couplings. The different Higgs production processes are measured in predefined kinematic regions — the STXS bins — requiring precise theory predictions for each individual bin. In gluon-fusion Higgs production a main division is into 0-jet, 1-jet, and ≥ 2-jet bins, which are further subdivided in bins of the Higgs transverse momentum \( {p}_T^H \). Requiring a fixed number of jets induces logarithms ln \( {p}_T^{\textrm{cut}}/Q \) in the cross section where \( {p}_T^{\textrm{cut}} \) is the jet-pT threshold and Q\( {p}_T^H \)mH the hard-interaction scale. These jet-veto logarithms can be resummed to all orders in perturbation theory to achieve the highest possible perturbative precision. We provide state-of-the art predictions for the \( {p}_T^H \) spectrum in exclusive H+1-jet production and the corresponding H+1-jet STXS bins in the kinematic regime \( {p}_T^{\textrm{cut}} \)\( {p}_T^H \)mH. We carry out the resummation at NNLL accuracy, using theory nuisance parameters to account for the few unknown ingredients at this order, and match to full NNLO. We revisit the jet-veto factorization for this process and find that it requires refactorizing the total soft function into a global and soft-collinear contribution in order to fully account for logarithms of the signal jet radius. The leading nonglobal logarithms are also included, though they are numerically small for the region of phenomenological interest.

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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).
期刊最新文献
Chasing the muon EDM to constrain the SMEFT and UV models Palatini Gauss-Bonnet theory The 11D pure spinor ghost number zero vertex operator Multi-instantons in 2d string theory Four-twist effects on excitations in orbifold CFTs
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