Wolfenstein Parametrization Re-examined
arXiv:hep-ph/9411340 · doi:10.1103/PhysRevD.51.3958
Abstract
The Wolfenstein parametrization of the Kobayashi-Maskawa (KM) matrix is modified by keeping its unitarity up to the accuracy of . This modification can self-consistently lead to the off-diagonal asymmetry of : = with , which is comparable in magnitude with the Jarlskog parameter of violation . We constrain the ranges of and by using the current experimental data, and point out that the possibility of a symmetric KM matrix has almost been ruled out.
5 Latex pages including a figure; Two references are added
References in corpus (4)
- Waiting for the Top Quark Mass, K^+ --> π^+ ν\barν, B_s^0-\bar{B}_s^0 Mixing and CP Asymmetries in B-Decays
- Implications of the Top Quark Mass Measurement for the CKM Parameters, and CP Asymmetries
- Precise Determinations of the CKM Matrix from CP-Asymmetries in B-Decays and K_L --> π^0 ν\barν
- Testing the Standard Model and Schemes for Quark Mass Matrices with CP Asymmetries in B Decays
Cited by in corpus (19)
- Mass and Flavor Mixing Schemes of Quarks and Leptons
- Flavor structures of charged fermions and massive neutrinos
- Implications of the Quark Mass Hierarchy on Flavor Mixings
- Measurements of the and parameters of the matrix and perspectives
- Right Unitarity Triangles, Stable CP-violating Phases and Approximate Quark-Lepton Complementarity
- Effect of Mixing on Asymmetries in Weak Decays of and Mesons
- Bi-maximal Neutrino Mixing Pattern Reexamined
- Can the Lepton Flavor Mixing Matrix Be Symmetric?
- Bounds on \sin 2βand |V_{ub}/V_{cb}| from the Light-Quark Triangle
- Flavor Mixing Democracy and Minimal CP Violation
- Radiative Corrections to the CKM Unitarity Triangles
- Dependence of the Quark-Lepton Complementarity on Parametrizations of the CKM and PMNS Matrices
- Remarks on the Qin-Ma Parametrization of Quark Mixing Matrix
- Hierarchy and Up-Down Parallelism of Quark Mass Matrices
- Is the Cabibbo-Kobayashi-Maskawa Matrix Symmetric at the GUT Scale?
- Quark-Lepton Complementarity Predictions for and CP Violation
- An Isospin Analysis of Violation in , and
- On the Geometry Origin of Weak CP Phase
- Cabibbo-Kobayashi-Maskawa matrix: parameterizations and rephasing invariants