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arXiv 1711.03380hep-lathep-phnucl-th
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几乎物理π质量下格点量子色动力学中重四夸克态的进一步研究

More on heavy tetraquarks in lattice QCD at almost physical pion mass

Anthony Francis, Renwick J. Hudspith, Randy Lewis, Kim Maltman

摘要:

我们报告了我们在研究奇异重四夸克态$qq\prime \bar Q\bar Q\prime$方面的进展。使用公开可用的动态$n_f =2+1$威尔逊-三叶草规范配置,产生的PACS-CS合作,与介子质量$\simeq$ 164,299和415 MeV,我们扩展我们以前的分析,重夸克组件包含重比物理底夸克$\bar Q\bar Q\prime=\bar b\prime\bar b\prime$或$\bar Q\bar Q\prime=\bar b\bar b\prime$,魅力和底夸克$\bar c\bar b$,也只有魅力夸克$\bar c\bar c$。在整个过程中,我们使用NRQCD和相对论重夸克比底夸克,底和魅夸克。使用我们以前建立的双夸克-反双夸克和介子-介子算子基础,我们特别评论的结合能对重夸克分量$\bar Q\bar Q$的质量的依赖性,重夸克范围从$m_Q=0.85\ldots 6.3\cdot m_b$。在重味非简并的情况下,$\bar Q\bar Q\prime$,特别是对于四夸克通道$ud\bar c\bar b$,我们扩展我们的工作,利用$3\times 3$ GEVP研究基态和阈值状态,从而能够明确识别可能的结合。最后,我们提出了初步工作的$\bar Q\bar Q\prime=\bar c\bar c$系统中,一个更大的运营商的基础相比,味组合与NRQCD夸克。

英文摘要:

We report on our progress in studying exotic, heavy tetraquark states, $qq\prime \bar Q\bar Q\prime$. Using publicly available dynamical $n_f =2+1$ Wilson-Clover gauge configurations, generated by the PACS-CS collaboration, with pion masses $\simeq$164, 299 and 415 MeV, we extend our previous analysis to heavy quark components containing heavier than physical bottom quarks $\bar Q\bar Q\prime=\bar b\prime\bar b\prime$ or $\bar Q\bar Q\prime=\bar b\bar b\prime$, charm and bottom quarks $\bar c\bar b$ and also only charm quarks $\bar c\bar c$. Throughout we employ NRQCD and relativistic heavy quarks for the heavier than bottom, bottom and charm quarks. Using our previously established diquark-antidiquark and meson-meson operator basis we comment in particular on the dependence of the binding energy on the mass of the heavy quark component $\bar Q\bar Q$, with heavy quarks ranging from $m_Q=0.85\ldots 6.3\cdot m_b$. In the heavy flavor non-degenerate case, $\bar Q\bar Q\prime$, and especially for the tetraquark channel $ud\bar c\bar b$, we extend our work to utilize a $3\times 3$ GEVP to study the ground and threshold states thereby enabling a clear identification of possible binding. Finally, we present initial work on the $\bar Q\bar Q\prime=\bar c\bar c$ system where a much larger operator basis is available in comparison to flavor combinations with NRQCD quarks.

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