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Neutral Kaon Mixing from Lattice QCD

机译:莱迪思QCD的中性Kaon混合

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摘要

In this work, we report the lattice calculation of two important quantities which emerge from second order, K0 -- K¯0 mixing : DeltaMK and epsilonK. The RBC-UKQCD collaboration has performed the first calculation of DeltaMK with unphysical kinematics [1]. We now extend this calculation to near-physical and physical ensembles. In these physical or near-physical calculations, the two-pion energies are below the kaon threshold, and we have to examine the two-pion intermediate states contribution to DeltaMK, as well as the enhanced finite volume corrections arising from these two-pion intermediate states. We also report the ?rst lattice calculation of the long-distance contribution to the indirect CP violation parameter, the epsilonK. This calculation involves the treatment of a short-distance, ultra-violet divergence that is absent in the calculation of DeltaMK, and we will report our techniques for correcting this divergence on the lattice. In this calculation, we used unphysical quark masses on the same ensemble that we used in [1]. Therefore, rather than providing a physical result, this calculation demonstrates the technique for calculating epsilonK, and provides an approximate understanding the size of the long-distance contributions.;Various new techniques are employed in this work, such as the use of All-Mode-Averaging (AMA), the All-to-All (A2A) propagators and the use of super-jackknife method in analyzing the data.
机译:在这项工作中,我们报告了从二阶出现的两个重要量的晶格计算,即K0-K0混合:DeltaMK和epsilonK。 RBC-UKQCD合作使用非物理运动学对DeltaMK进行了首次计算[1]。现在,我们将此计算扩展到近物理和物理集合。在这些物理或接近物理的计算中,两点能量低于kaon阈值,我们必须检查两点中间状态对DeltaMK的贡献,以及这些两点中间产生的增强的有限体积校正状态。我们还报告了对间接CP违反参数epsilonK的长距离贡献的第一格计算。该计算涉及对DeltaMK的计算中不存在的短距离紫外线发散的处理,我们将报告纠正晶格上这种发散的技术。在此计算中,我们在与[1]中使用的相同合奏中使用了非物理夸克质量。因此,该计算并没有提供物理结果,而是演示了计算epsilonK的技术,并提供了对长距离贡献大小的大致了解。;这项工作采用了各种新技术,例如使用全模式-平均(AMA),全部对所有人(A2A)传播者以及使用超级折刀方法分析数据。

著录项

  • 作者

    Bai, Ziyuan.;

  • 作者单位

    Columbia University.;

  • 授予单位 Columbia University.;
  • 学科 Physics.
  • 学位 Ph.D.
  • 年度 2018
  • 页码 182 p.
  • 总页数 182
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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