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A first test of the framed standard model against experiment

机译:框架标准模型针对实验的首次测试

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摘要

The framed standard model (FSM) is obtained from the standard model by incorporating, as field variables, the frame vectors (vielbeins) in internal symmetry space. It gives the standard Higgs boson and 3 generations of quarks and leptons as immediate consequences. It gives moreover a fermion mass matrix of the form: m = mT alpha alpha dagger, where alpha is a vector in generation space independent of the fermion species and rotating with changing scale, which has already been shown to lead, generically, to up-down mixing, neutrino oscillations and mass hierarchy. In this paper, pushing the FSM further, one first derives to 1-loop order the RGE for the rotation of alpha, and then applies it to fit mass and mixing data as a first test of the model. With 7 real adjustable parameters, 18 measured quantities are fitted, most (12) to within experimental error or to better than 0.5 percent, and the rest (6) not far off. (A summary of this fit can be found in Table 2 of this paper.) Two notable features, both generic to FSM, not just specific to the fit, are: (i) that a theta-angle of order unity in the instanton term in QCD would translate via rotation into a Kobayashi-Maskawa phase in the CKM matrix of about the observed magnitude (J similar to 10(-5)), (ii) that it would come out correctly that m(u) < m(d), despite the fact that m(t) m(b), m(c) m(s). Of the 18 quantities fitted, 12 are deemed independent in the usual formulation of the standard model. In fact, the fit gives a total of 17 independent parameters of the standard model, but 5 of these have not been measured by experiment.
机译:通过将内部对称空间中的帧矢量(维贝因斯)作为字段变量并入其中,可以从标准模型中获得框架标准模型(FSM)。它给出了标准的希格斯玻色子和3代夸克和轻子作为直接后果。此外,它还提供了以下形式的费米子质量矩阵:m = mT alpha alpha匕首,其中alpha是世代空间中与费米子物种无关并随着尺度变化而旋转的向量,通常已经证明可导致-下混合,中微子振荡和质量层次。在本文中,进一步推动FSM,首先将α旋转的RGE导出到1环阶,然后将其应用于拟合质量和混合数据,作为模型的第一个检验。具有7个实际可调参数,可拟合18个测量值,大多数(12)处于实验误差范围内或优于0.5%,其余(6)则相差不远。 (此拟合的摘要可以在本文的表2中找到。)FSM共有的两个显着特征(不仅特定于拟合)是:(i)在瞬时项中有一个阶的θ角QCD中的d会通过旋转转化为CKM矩阵中的Kobayashi-Maskawa相,其大小约为所观察到的幅度(J与10(-5)相似),(ii)可以正确得出m(u)

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