We conduct a numerical analysis of the permissible parameter space that aligns with the data on neutrino mixing angles within the perturbed tribimaximal (TBM) framework. Our investigation includes the corrections of the forms \(U_{ij} \cdot U_{\text {TBM}} \cdot U_{kl}\) , \(U_{\text {TBM}} \cdot U_{ij} \cdot U_{kl}\) , and \(U_{ij} \cdot U_{kl} \cdot U_{\text {TBM}}\) for both normal and inverted hierarchy scenarios. In this context, \(U_{\text {TBM}}\) represents a tribimaximal mixing matrix, while U denotes a two-dimensional unitary correction matrix that can be characterized by a mixing angle and a phase parameter. We assess the constraints on leptonic CP-violating phases derived from the allowed parameter space.

错误:搜索内容不能为空,请输入英文关键词
错误:关键词超出字数限制,请精简
高级检索

Restricting CP Violating Phases in Tribimaximal Limit

  • Sumit K. Garg,
  • Athula D. V.,
  • Chaitanya Sampara

摘要

We conduct a numerical analysis of the permissible parameter space that aligns with the data on neutrino mixing angles within the perturbed tribimaximal (TBM) framework. Our investigation includes the corrections of the forms \(U_{ij} \cdot U_{\text {TBM}} \cdot U_{kl}\) , \(U_{\text {TBM}} \cdot U_{ij} \cdot U_{kl}\) , and \(U_{ij} \cdot U_{kl} \cdot U_{\text {TBM}}\) for both normal and inverted hierarchy scenarios. In this context, \(U_{\text {TBM}}\) represents a tribimaximal mixing matrix, while U denotes a two-dimensional unitary correction matrix that can be characterized by a mixing angle and a phase parameter. We assess the constraints on leptonic CP-violating phases derived from the allowed parameter space.