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相关论文: Threshold factorization of the Drell-Yan quark-glu…

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We present a factorization theorem valid near the kinematic threshold $z=Q^2/\hat{s}\to 1$ of the partonic Drell-Yan process $q\bar q\to\gamma^*+X$ for general subleading powers in the $(1-z)$ expansion. We then consider the specific case…

高能物理 - 唯象学 · 物理学 2020-07-16 Martin Beneke , Alessandro Broggio , Sebastian Jaskiewicz , Leonardo Vernazza

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…

高能物理 - 唯象学 · 物理学 2019-12-20 Sebastian Jaskiewicz

We calculate the generalized soft functions at $\mathcal{O}(\alpha_s^2)$ at next-to-leading power accuracy for the Drell-Yan process at threshold. The operator definitions of these objects contain explicit insertions of soft gauge and…

高能物理 - 唯象学 · 物理学 2021-10-27 Alessandro Broggio , Sebastian Jaskiewicz , Leonardo Vernazza

We renormalize the soft function entering the factorization and resummation of the $qg$ parton-scattering channel of the Drell-Yan process near the kinematic threshold $\hat{s}\to Q^2$ at next-to-leading power in the expansion around $z…

高能物理 - 唯象学 · 物理学 2025-02-05 Martin Beneke , Yao Ji , Erik Sünderhauf , Xing Wang

We reanalyze the factorization theorems for Drell-Yan process and for deep inelastic scattering near threshold, as constructed in the framework of the soft-collinear effective theory (SCET), from a new, consistent perspective. In order to…

高能物理 - 唯象学 · 物理学 2018-05-30 Junegone Chay , Chul Kim

We examine the quark-induced Drell-Yan process at next-to-leading power (NLP) in Soft-Collinear Effective Theory. Using an approach with no explicit soft or collinear modes, we discuss the factorization of the differential cross section in…

高能物理 - 唯象学 · 物理学 2021-10-22 Matthew Inglis-Whalen , Michael Luke , Jyotirmoy Roy , Aris Spourdalakis

We derive a factorization theorem for Drell-Yan process at low q_T using effective field theory methods. In this theorem all the obtained quantities are gauge invariant and the special role of the soft function--and its subtraction…

高能物理 - 唯象学 · 物理学 2015-06-03 Miguel G. Echevarria , Ahmad Idilbi , Ignazio Scimemi

We review recent results in the investigation of threshold logarithms at next-to-leading power considering the case of the Drell-Yan cross section at NNLO. We first show how they can be reproduced with a method of region calculation. Then…

高能物理 - 唯象学 · 物理学 2015-12-18 Domenico Bonocore

An alternative proof of factorization theorem for Drell-Yan process that works at operator level is given in the article. Final state interactions for such inclusive processes are proved to be cancel out at operator level according to the…

高能物理 - 唯象学 · 物理学 2013-11-21 Gao-Liang Zhou

Different exclusive processes have been proposed to access the generalized transverse momentum dependent distributions (GTMDs) with no proof of factorization, which allows to rigorously define the GTMDs. Using Soft Collinear Effective…

高能物理 - 唯象学 · 物理学 2023-04-11 Miguel G. Echevarria , Patricia A. Gutierrez Garcia , Ignazio Scimemi

We report on the calculation of the threshold soft function for heavy quark pair production in e+ e- annihilation at two-loop order. Our main result is a generalization of the familiar Drell-Yan threshold soft function to the case of…

高能物理 - 唯象学 · 物理学 2015-09-22 Andreas von Manteuffel , Robert M. Schabinger , Hua Xing Zhu

We consider Drell-Yan process in the threshold region $z\to 1$ where large logarithms appear due to soft-gluon radiations. We present a soft-collinear effective theory approach to re-sum these Sudakov-type logarithms following an earlier…

高能物理 - 唯象学 · 物理学 2009-11-11 Ahmad Idilbi , Xiangdong Ji

We discuss recent developments in descriptions of processes using power expansion around the lightcone within Soft-Collinear Effective Theory. First, we present an overview of the systematically improvable framework that enables…

高能物理 - 唯象学 · 物理学 2024-02-02 Sebastian Jaskiewicz

Soft threshold factorization has been used extensively to study hadronic collisions. It is derived in the limit where the momentum fractions $x_{a,b}$ of both incoming partons approach $x_{a,b}\to 1$. We present a generalized threshold…

高能物理 - 唯象学 · 物理学 2019-08-06 Gillian Lustermans , Johannes K. L. Michel , Frank J. Tackmann

We perform a case study of the behavior of gluon radiation beyond the soft approximation, using as an example the Drell-Yan production cross section at NNLO. We draw a careful distinction between the eikonal expansion, which is in powers of…

高能物理 - 唯象学 · 物理学 2015-06-23 Domenico Bonocore , Eric Laenen , Lorenzo Magnea , Leonardo Vernazza , Chris D. White

We apply the joint threshold and transverse momentum dependent (TMD) factorization theorem to introduce new threshold-TMD distribution functions, including threshold-TMD parton distribution functions (PDFs) and fragmentation functions…

高能物理 - 唯象学 · 物理学 2024-06-06 Zhong-Bo Kang , Kajal Samanta , Ding Yu Shao , Yang-Li Zeng

We study transverse momentum dependent factorization and resummation at sub-leading power in Drell-Yan and semi-inclusive deep inelastic scattering. In these processes the sub-leading power contributions to the cross section enter as a…

高能物理 - 唯象学 · 物理学 2023-02-15 Leonard Gamberg , Zhong-Bo Kang , Ding Yu Shao , John Terry , Fanyi Zhao

Consistent factorization theorems in high-energy scattering near the threshold are presented in the framework of the soft-collinear effective theory. Traditional factorization theorem separates the soft and collinear parts successfully, but…

高能物理 - 唯象学 · 物理学 2015-06-15 Junegone Chay , Chul Kim

We consider the structure of divergences in Drell-Yan process with small transverse momentum. The factorization proof is not trivial because various kinds of divergences are intertwined in the collinear and soft parts at high orders. We…

高能物理 - 唯象学 · 物理学 2013-05-30 Junegone Chay , Chul Kim

We resum the leading logarithms $\alpha_s^n \ln^{2 n-1}(1-z)$, $n=1,2,\ldots$ near the kinematic threshold $z=Q^2/\hat{s}\to 1$ of the Drell-Yan process at next-to-leading power in the expansion in $(1-z)$. The derivation of this result…

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