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Leptonic CP phase determined by an equation involving PMNS matrix elements

机译:通过涉及PMNS矩阵元素的方程确定的Leptonic CP相位

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Several approximate equalities among the matrix elements of the Cabibbo-Kobayashi- Maskawa (CKM) and Pontecorvo-Maki-Nakagawa-Sakata (PMNS) matrices imply that hidden symmetries may exist and be common for both quark and neutrino sectors. The charge parity (CP) phase of the CKM matrix (delta(CKM)) is involved in these equalities and can be investigated when these equalities turn into several equations. As we substitute those experimentally measured values of the three mixing angles into the equations for quarks, it is noted that one of the equations which holds exactly has a solution delta(CKM) = (68.95(-1.15)(+1.15))degrees. That value accords with (69.1 (+ 3.85)(-2.02))degrees determined from available data. Generalizing the scenario to the lepton sector, the same equality determines the leptonic CP phase delta(PMNS) to be (275.20 (+ 1.15)(-1.15))degrees. Thus we predict the value of dPMNS from the equation. So far there is no direct measurement on dPMNS, but a recent analysis based on the neutrino oscillation data prefers a phase close to 270 degrees.
机译:卡比博·小林正川(CKM)和蓬特科沃·Maki Nakagawa Sakata(PMNS)矩阵元素之间的几个近似等式意味着隐藏对称性可能存在,并且在夸克和中微子区都是常见的。CKM矩阵(δ(CKM))的电荷奇偶性(CP)相位与这些等式有关,当这些等式转化为几个等式时,可以对其进行研究。当我们将三个混合角的实验测量值代入夸克方程时,需要注意的是,其中一个方程的解δ(CKM)=(68.95(-1.15)(+1.15))度正好成立。该值符合根据可用数据确定的(69.1(+3.85)(-2.02))度。将这种情况推广到轻子区,同样的等式确定轻子CP相位增量(PMN)为(275.20(+1.15)(-1.15))度。因此,我们根据方程预测dPMNS的值。到目前为止,还没有直接测量DPMN,但最近基于中微子振荡数据的分析更倾向于接近270度的相位。

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