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Probing maximal zero textures with broken cyclic symmetry in inverse seesaw

机译:在反向跷跷板上用破碎的循环对称性探测最大零纹理

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Within the framework of inverse seesaw mechanism we investigate neutrino mass matrices invariant under cyclic symmetry ( Z 3 ) with maximal zero texture (6 zero textures). We explore two different approaches to obtain the cyclic symmetry invariant form of the constituent matrices. In the first one we consider explicit cyclic symmetry in the neutrino sector of the Lagrangian which dictates the emerged effective neutrino mass matrix ( m ν ) to be symmetry invariant and hence leads to a degeneracy in masses. We then consider explicit breaking of the symmetry through a dimensionless parameter ? ′ to remove the degeneracy. It is seen that the method doesn't support the current neutrino oscillation global fit data even after considering the correction from cyclic symmetry invariant charged lepton mass matrix ( m l ) unless the breaking parameter is too large. In the second method, we assume the same forms of the neutrino mass matrices, however, symmetry is broken in the charged lepton sector. All the structures of the mass matrices are now dictated by an effective residual symmetry of some larger symmetry group in the Lagrangian. For illustration, we exemplify a toy model based on softly broken A 4 symmetry group which leads to one of the combinations of m l , m D , M R S and μ to generate effective m ν . All the emerged mass matrices predict a constraint range of the CP violating phases and atmospheric mixing angle along with an inverted hierarchical structure of the neutrino masses. Further, significant predictions on β β 0 ν decay parameter | m 11 | and the sum of the three light neutrino masses ( Σ i m i ) are also obtained.
机译:在逆跷跷板机制的框架内,我们研究了具有最大零纹理(6个零纹理)的循环对称性(Z 3)下不变的中微子质量矩阵。我们探索两种不同的方法来获取组成矩阵的循环对称不变形式。在第一个中,我们认为拉格朗日中微子扇形中的显式循环对称性指示出现的有效中微子质量矩阵(mν)是对称不变的,因此导致质量退化。然后,我们考虑通过无量纲参数显式破坏对称性。 '以消除简并性。可以看出,该方法即使考虑了循环对称不变带电轻子质量矩阵(m l)的校正,也不支持当前的中微子振荡全局拟合数据,除非断裂参数太大。在第二种方法中,我们假设中微子质量矩阵的形式相同,但是在带电的轻子扇区中对称性被破坏。现在,质量矩阵的所有结构都由拉格朗日中一些较大对称群的有效剩余对称性决定。为了说明,我们举例说明了一个基于柔和破坏的A 4对称群的玩具模型,该对称群导致m l,m D,M R S和μ的组合之一以生成有效mν。所有出现的质量矩阵都预测了CP违反相和大气混合角的约束范围以及中微子质量的倒置层次结构。此外,关于ββ0ν衰减参数的重要预测| m 11 |并获得三个轻中微子质量的总和(∑ i m i)。

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