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arXiv 1210.7465hep-phhep-exhep-latnucl-exnucl-th
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$γ^\ast Λ\to Σ^0$跃迁的协变旁观夸克模型描述

Covariant spectator quark model description of the $γ^\ast Λ\to Σ^0$ transition

G. Ramalho, K. Tsushima

摘要:

我们利用协变旁观者夸克模型研究了$γ^\ast Λ\to Σ^0$跃迁的形状因子。利用重子核心波函数的参数化以及在以前的工作中得到的π介子云敷料,我们计算的依赖于动量转移平方,$Q^2$,电磁跃迁形状因子。磁形状因子主要由价夸克贡献决定。跃迁磁矩的最终结果是夸克核和π介子云效应的结合,结果给出了一个非常接近数据的值。π介子云的贡献虽然很小,但将最终结果拉向实验值。最终结果$μ_{ΛΣ^0}= -1.486 μ_N$与PDG中的中心值$μ_{ΛΣ^0}= -1.61 \pm 0.08 μ_N$相差约1.5个标准差。因此,实验统计数据的适度改进将允许确认或拒绝目前的结果。它还预测,小,但非零值的电形状因子在有限的$Q^2$区域,作为结果的π云敷料。

英文摘要:

We study the $γ^\ast Λ\to Σ^0$ transition form factors by applying the covariant spectator quark model. Using the parametrization for the baryon core wave functions as well as for the pion cloud dressing obtained in a previous work, we calculate the dependence on the momentum transfer squared, $Q^2$, of the electromagnetic transition form factors. The magnetic form factor is dominated by the valence quark contributions. The final result for the transition magnetic moment, a combination of the quark core and pion cloud effects, turns out to give a value very close to the data. The pion cloud contribution, although small, pulls the final result towards the experimental value The final result, $μ_{ΛΣ^0}= -1.486 μ_N$, is about one and a half standard deviations from the central value in PDG, $μ_{ΛΣ^0}= -1.61 \pm 0.08 μ_N$. Thus, a modest improvement in the statistics of the experiment would permit the confirmation or rejection of the present result. It is also predicted that small but nonzero values for the electric form factor in the finite $Q^2$ region, as a consequence of the pion cloud dressing.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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