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Proceedings of 14th International Symposium on Radiative Corrections — PoS(RADCOR2019)最新文献

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Generalized hypergeometric functions and intersection theory for Feynman integrals 费曼积分的广义超几何函数与交点理论
Samuel Abreu, Ruth Britto, C. Duhr, E. Gardi, J. Matthew
Feynman integrals that have been evaluated in dimensional regularization can be written in terms of generalized hypergeometric functions. It is well known that properties of these functions are revealed in the framework of intersection theory. We propose a new application of intersection theory to construct a coaction on generalized hypergeometric functions. When applied to dimensionally regularized Feynman integrals, this coaction reproduces the coaction on multiple polylogarithms order by order in the parameter of dimensional regularization.
在维度正则化中计算过的费曼积分可以用广义超几何函数来表示。众所周知,这些函数的性质是在交点理论的框架下揭示出来的。提出了一种新的交点理论应用于构造广义超几何函数上的协数。当应用于维度正则化的费曼积分时,这种协同作用可以逐级再现维度正则化参数中多个多对数上的协同作用。
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引用次数: 9
Analytic multi-loop results using finite fields and dataflow graphs with FiniteFlow 使用有限域和数据流图分析多循环结果
T. Peraro
FiniteFlow is a public framework for defining and executing numerical algorithms over finite fields and reconstructing multivariate rational functions. The framework allows to build complex algorithms by combining basic building blocks into graphical representations of the calculation, known as dataflow graphs. It offers an easy-to-use Mathematica interface for implementing efficient custom algorithms without any low-level coding. We report on some new features of FiniteFlow which have been published after its initial release, give some simple example of usage for common tasks and review recent cutting-edge applications to two-loop five-point scattering and the four-loop cusp anomalous dimension.
finitflow是一个公共框架,用于定义和执行有限域上的数值算法和重构多元有理函数。该框架允许通过将基本构建块组合成计算的图形表示(称为数据流图)来构建复杂的算法。它提供了一个易于使用的Mathematica接口,用于实现高效的自定义算法,而无需任何低级编码。我们报告了finitflow最初发布后发布的一些新功能,给出了一些常见任务的简单使用示例,并回顾了最近在双环五点散射和四环尖点异常维度方面的前沿应用。
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引用次数: 3
Renormalization schemes for mixing angles in extended Higgs sectors 扩展希格斯扇区中混合角的重整化方案
A. Denner, S. Dittmaier, J. Lang
The proper renormalization of mixing angles in quantum field theories is a long-standing problem. It is relevant for the renormalization of the quark mixing matrix in the Standard Model and for various mixing scenarios in theories beyond. In this contribution we specifically consider theories with extended scalar sectors. We describe renormalization schemes for mixing angles based on combinations of observables or symmetry requirements such as rigid or background-field gauge invariance and compare their properties to previous approaches such as $bar{MS}$ schemes. We formulate specific renormalization conditions for the mixing angles in the Two-Higgs-Doublet Model and the Higgs-Singlet Extension of the Standard Model and calculate electroweak corrections to Higgs-boson decays via W- or Z-boson pairs within these models for a selection of (new and old) renormalization schemes.
量子场理论中混合角的适当重整化是一个长期存在的问题。它与标准模型中夸克混合矩阵的重整化以及其他理论中各种混合情况有关。在这个贡献中,我们特别考虑具有扩展标量扇区的理论。我们描述了基于可观测值或对称要求(如刚性或背景场规范不变性)组合的混合角的重整化方案,并将其性质与先前的方法(如$bar{MS}$方案)进行了比较。我们为双希格斯-双重态模型和标准模型的希格斯-单重态扩展中的混合角制定了具体的重整化条件,并计算了在这些模型中通过W-或z -玻色子对对希格斯-玻色子衰变的电弱修正,以选择(新的和旧的)重整化方案。
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引用次数: 2
QFT with FDR 罗斯福的QFT
R. Pittau
I discuss the latest developments of FDR in the context of quantum field theory calculations relevant for high-energy particle physics phenomenology. In particular, I focus on NNLO computations and on the use of FDR in connection with effective field theories.
我在高能粒子物理现象学相关的量子场论计算的背景下讨论了FDR的最新发展。我特别关注NNLO的计算和FDR在有效场论中的应用。
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引用次数: 0
A new formulation of the loop-tree duality at higher loops 高环环树对偶性的新表述
R. Runkel, Z. SzHor, J. Vesga, S. Weinzierl
We present a new formulation of the loop-tree duality theorem for higher loop diagrams valid both for massless and massive cases. $l$-loop integrals are expressed as weighted sum of trees obtained from cutting $l$ internal propagators of the loop graph. In addition, the uncut propagators gain a modified $i delta$-prescription, named dual-propagators. In this new framework one can go beyond graphs and calculate the integrand of loop amplitudes as a weighted sum of tree graphs, which form a tree-like object. These objects can be computed efficiently via recurrence relations.
本文给出了在无质量和有质量情况下均有效的高环图的环树对偶定理的一个新表述。$l$-环积分表示为通过切割$l$环图的内传播量而得到的树的加权和。此外,未切割的传播子获得一个修改的$i delta$处方,称为双传播子。在这个新的框架中,人们可以超越图,计算环路幅度的被积,作为树图的加权和,形成一个树状对象。这些对象可以通过递归关系有效地计算出来。
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引用次数: 0
Wilson-line geometries and the relation between IR singularities of form factors and the large-x limit of DGLAP splitting functions 威尔森几何及形状因子的红外奇点与DGLAP分裂函数的大x极限的关系
Calum Milloy, G. Falcioni, E. Gardi
We discuss the relation between the infrared singularities of on-shell partonic form factors and parton distribution functions (PDFs) near the elastic limit, through their factorisation in terms of Wilson-line correlators. Ultimately we identify the difference between the anomalous dimensions controlling single poles of these two quantities to all loops in terms of the closed parallelogram Wilson loop. To arrive at this result we first use the common hard-collinear behaviour of the two to derive a relation between their respective soft singularities, and then show that the latter is manifested in terms of differing Wilson-line geometries. We perform explicit diagrammatic calculations in configuration space through two loops to verify the relation. More generally, the emerging picture allows us to classify collinear singularities in eikonal quantities depending on whether they are associated with finite (closed) Wilson-line segments or infinite (open) ones.
我们讨论了壳上部分子形状因子的红外奇点与弹性极限附近的部分子分布函数(PDFs)之间的关系,将它们用威尔逊在线相关器分解。最后,我们在封闭的平行四边形威尔逊环中确定了控制这两个量的单极的异常维之间的差异。为了得到这个结果,我们首先使用两者的共同硬共线行为来推导它们各自的软奇点之间的关系,然后表明后者是用不同的威尔逊几何来表现的。我们通过两个循环在组态空间中进行显式图解计算来验证这种关系。更一般地说,新出现的图像允许我们根据它们是否与有限(封闭)威尔逊在线段或无限(开放)段相关联来分类共线奇点。
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引用次数: 0
The Polarized Three-Loop Anomalous Dimensionsfrom a Massive Calculation 大量计算的极化三环异常维数
A. Behring, J. Blumlein, A. D. Freitas, A. Goedicke, S. Klein, Andreas van Manteuffel, Carsten Schneider, K. Schonwald
We present results on the calculation of the polarized 2- and 3-loop anomalous dimensions in a massive computation of the associated operator matrix element. We also discuss the treatment of $gamma_5$ and derive results in the M-scheme.10
在相关算子矩阵元的大量计算中,我们给出了极化2环和3环异常维的计算结果。我们还讨论了$gamma_5$的处理方法,并在m格式下得到了结果
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引用次数: 0
Revisiting the $O(alpha^2)$ Initial State QED Corrections to e+ e- Annihilation into a Neutral Boson 重新审视$O(alpha^2)$初始态QED对e+ e-湮灭成中性玻色子的修正
J. Blumlein, A. D. Freitas, C. Raab, K. Schonwald
At $e^+ , e^-$ colliders the QED--initial state radiation forms a large part of the radiative corrections. Their precise and fast evaluation is an essential asset for the experiments at LEP, the ILC and the FCC-ee, operating at high luminosity. A long standing problem in the analytic calculation of the $O(alpha^2)$ initial state corrections concerns a discrepancy which has been observed between the result of Berends et al. (1988) cite{Berends:1987ab} in the limit $m_e^2 ll s$ and the result by Bl{"u}mlein et al. (2011) cite{Blumlein:2011mi} using massive operator matrix elements deriving this limit directly. In order to resolve this important issue we recalculated this process by integrating directly over the phase space without any approximation. For parts of the corrections we find exact solutions of the cross section in terms of iterated integrals over square root valued letters representing incomplete elliptic integrals and iterations over them. The expansion in the limit $m_e^2 ll s$ reveals errors in the constant $O(alpha^2)$ term of the former calculation and yields agreement with the calculation based on massive operator matrix elements, which has impact on the experimental analysis programs. This finding also explicitly proofs the factorization of massive initial state particles in the high energy limit including the terms of $O(alpha^2)$ for this process.
在$e^+ , e^-$对撞机上,QED初始态辐射构成了辐射修正的很大一部分。它们的精确和快速评估是LEP, ILC和FCC-ee实验在高亮度下工作的重要资产。在$O(alpha^2)$初始状态修正的解析计算中,一个长期存在的问题涉及到Berends et al. (1988) cite{Berends:1987ab}在极限$m_e^2 ll s$中的结果与bl mlein et al. (2011) {}cite{Blumlein:2011mi}使用大量算子矩阵元素直接推导该极限的结果之间的差异。为了解决这个重要的问题,我们重新计算了这个过程,直接在相空间上积分,没有任何近似。对于部分修正,我们找到了横截面的精确解,用代表不完全椭圆积分的平方根值字母的迭代积分和迭代积分来表示。极限$m_e^2 ll s$展开式揭示了以往计算中常数$O(alpha^2)$项的误差,与基于大量算子矩阵元素的计算结果一致,对实验分析程序产生了影响。这一发现也明确地证明了在高能极限下大质量初始态粒子的分解,包括该过程的$O(alpha^2)$项。
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引用次数: 0
NNLO QCD Corrections for Higgs-plus-jet Production in the Four-lepton Decay Mode 四轻子衰变模式下希格斯加喷流产生的NNLO QCD修正
Xuan Chen, T. Gehrmann, N. Glover, A. Huss
We present the computation of Higgs boson production in association with a jet at the LHC including QCD corrections up to NNLO. The calculation includes the subsequent decay of the Higgs boson into four leptons, allowing for the full reconstruction of the final-state kinematics. In anticipation of improved LHC measurements based on the full Run II dataset, we present a study for single- and double-differential cross sections within the fiducial volume as defined in prior ATLAS analyses. Higher-order corrections are found to have a sizeable impact on both normalisation and shape of differential cross sections.
我们提出了与大型强子对撞机射流相关的希格斯玻色子产生的计算,包括QCD校正到NNLO。计算包括希格斯玻色子随后衰变为四个轻子,从而允许最终状态运动学的完全重建。为了改进基于完整Run II数据集的LHC测量,我们提出了在先前ATLAS分析中定义的基准体积内的单微分和双微分截面的研究。发现高阶修正对微分截面的归一化和形状都有相当大的影响。
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引用次数: 0
期刊
Proceedings of 14th International Symposium on Radiative Corrections — PoS(RADCOR2019)
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