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Contribution of the QCD Θ-term to the nucleon electric dipole moment

机译:QCDθ-术语对核子电偶极力矩的贡献

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We present a calculation of the contribution of the Θ -term to the neutron and proton electric dipole moments using seven 2 + 1 + 1 -flavor highly improved staggered quark ensembles. We also estimate the topological susceptibility for the 2 + 1 + 1 theory to be χ Q = ( 66 ( 9 ) ( 4 ) ? ? MeV ) 4 in the continuum limit at M π = 135 ? ? MeV . The calculation of the nucleon three-point function is done using Wilson-clover valence quarks. The CP form factor F 3 is calculated by expanding in small Θ . We show that lattice artifacts introduce a term proportional to a that does not vanish in the chiral limit, and we include this in our chiral-continuum fits. A chiral perturbation theory analysis shows that the N ( 0 ) π ( 0 ) state should provide the leading excited-state contribution, and we study the effect of such a state. Detailed analysis of the contributions to the neutron and proton electric dipole moment using two strategies for removing excited-state contamination are presented. Using the excited-state spectrum from fits to the two-point function, we find d n Θ is small, | d n Θ | ? 0.01 Θ ˉ ? ? e · fm , whereas for the proton we get | d p Θ | ~ 0.02 Θ ˉ ? ? e · fm . On the other hand, if the dominant excited-state contribution is from the N π state, then | d n Θ | could be as large as 0.05 Θ ˉ ? ? e · fm and | d p Θ | ~ 0.07 Θ ˉ ? ? e · fm . Our overall conclusion is that present lattice QCD calculations do not provide a reliable estimate of the contribution of the Θ -term to the nucleon electric dipole moments, and a factor of 10 higher statistics data are needed to get better control over the systematics and possibly a 3 σ result.
机译:我们展示了使用七2 + 1 + 1 -Flavor高度改进的交错夸克乐合金来计算θ-term对中子和质子电偶极矩的贡献。我们还估计了2 + 1 + 1理论的拓扑易感性是在Mπ= 135的连续局部限制中为χQ=(66(9)(4)?ΔMeV)4?还Mev。使用威尔逊 - 三叶草价夸克进行核子三点函数的计算。通过在小θ中扩展来计算CP形成系数F 3。我们表明格子伪像介绍了与手性限制不消失的术语成比例,我们将其包括在我们的手性连续符合中。手性扰动理论分析表明,N(0)π(0)状态应提供领先的兴奋状态贡献,我们研究这种状态的效果。介绍了使用两种去除兴奋状态污染的中子和质子电偶极力矩的贡献的详细分析。使用兴奋状态频谱从适合到两点函数,找到dnθ是小的,| dnθ|还0.01θˉ?还E·FM,而我们获得的质子| D Pθ| 〜0.02θˉ?还e·fm。另一方面,如果主导兴奋状态贡献来自Nπ状态,那么| dnθ|可以大约0.05θˉ?还E·FM和| D Pθ| 〜0.07θˉ?还e·fm。我们的整体结论是,目前的格子QCD计算不提供对核电偶极矩的贡献的可靠估计,并且需要10个更高的统计数据来实现更好地控制系统,并且可能是一个3σ结果。

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