1986
DOI: 10.1016/0370-2693(86)90659-3
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CP restrictions on quark mass matrices

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Cited by 190 publications
(218 citation statements)
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“…As we will see, since the real part of the resultant complex matrix exhibits µτ antisymmetry, we call the implemented CP symmetry as a complex extended µτ antisymmetry or simply where the hermitian combinations are introduced as 66,67]. A common CP symmetry G in both the sectors would imply…”
Section: Complex Extension Of µτ Antisymmetrymentioning
confidence: 99%
“…As we will see, since the real part of the resultant complex matrix exhibits µτ antisymmetry, we call the implemented CP symmetry as a complex extended µτ antisymmetry or simply where the hermitian combinations are introduced as 66,67]. A common CP symmetry G in both the sectors would imply…”
Section: Complex Extension Of µτ Antisymmetrymentioning
confidence: 99%
“…Obviously, these WB invariants should be written in terms of m ν and m l . It is well known that, in the quark sector of the SM with three generations, there is only one CP-odd WB invariant which controls CP violation at low energies, namely, (Bernabeu et al, 1986;Gronau et al, 1986),…”
Section: Weak-basis Invariants and Low-energy Cp Violationmentioning
confidence: 99%
“…17 However, we shall allow the Higgs-fermion couplings to be complex (and hence 16 A type-I model can also be defined as a model in which η U,0…”
Section: Rametersmentioning
confidence: 99%
“…Clearly, the two definitions are equivalent, since the difference in the two conditions is simply an interchange of Φ 1 and Φ 2 which can be viewed as a change of basis. 17 As noted at the end of section IV, one can extend the class of basis transformations to O(2). In this case, one should distinguish between true O(2)-invariants and pseudo-invariants that change sign under an O(2) transformation with determinant −1.…”
Section: Rametersmentioning
confidence: 99%