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Gluon distributions and their applications to Ioffe-time distributions

机译:Gluon分配及其在IOFFE-TIME分发的应用程序

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摘要

We investigate unpolarized and polarized gluon distributions and their applications to the Ioffe-time distributions, which are related to lattice QCD calculations of parton distribution functions. Guided by the counting rules based on the perturbative QCD at large momentum fraction x and the color coherence of gluon couplings at small x , we parametrize gluon distributions in the helicity basis. By fitting the unpolarized gluon distribution, the inferred polarized gluon distribution from our parametrization agrees with the one from global analysis. A simultaneous fit to both unpolarized and polarized gluon distributions is also performed to explore the model uncertainty. The agreement with the global analysis supports the ( 1 ? x ) power suppression of the helicity-antialigned distribution relative to the helicity-aligned distribution. The corresponding Ioffe-time distributions and their asymptotic expansions are calculated from the gluon distributions. Our results of the Ioffe-time distributions can provide guidance to the extrapolation of lattice QCD data to the region lacking precise gluonic matrix elements. Therefore, they can help regulate the ill-posed inverse problem associated with extracting the gluon distributions from discrete data from first-principle calculations, which are available in a limited range of the nucleon momentum and the spatial separation between the gluonic currents. Given various limitations in obtaining lattice QCD data at large Ioffe time, phenomenological approaches can provide important complementary information to extract the gluon distributions in the entire momentum fraction region, especially at small x . The possibility of investigating higher-twist effects and other systematic uncertainties in the contemporary first-principle calculations of parton distributions from phenomenologically well-determined Ioffe-time distributions in the large Ioffe-time region is also discussed.
机译:我们调查非辅助和极化的胶合分布及其应用于IOFFE-TIME分布的应用,该分布与PARON分布函数的晶格QCD计算有关。通过基于扰动QCD的计数规则以大型动量分数x和小X的胶合耦合的色彩相干,我们在螺旋状的基础上参加Gluon分布。通过拟合非辅助的胶合分布,我们参数化的推断极化胶原分布与全局分析的推断同意。还进行了同时适合非偏振和极化的胶合分布,以探索模型不确定性。与全局分析的协议支持(1?x)相对于螺旋性排列分布的螺旋型抗大竞争分布的功率抑制。相应的IOFFE-TIME分布及其渐近扩展由胶合胶分布计算。我们的IOFFE-TIME分布的结果可以为晶格QCD数据的外推到缺乏精确的普鲁隆矩阵元素的区域的引导。因此,它们可以帮助调节与从第一原理计算中从离散数据提取的胶合分布相关的不良逆问题,这在核心动量的有限范围内可用,并且血清态电流之间的空间分离。鉴于在大的IOFFE时间获得格子QCD数据的各种限制,现象学方法可以提供重要的互补信息,以提取整个动量分数区域中的胶合作用,尤其是小x。还讨论了从大型互际时间表中的现象学上确定的Parton分布的当代第一原理计算中调查较高扭曲效果和其他系统不确定性的可能性。

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