1992
DOI: 10.1016/0370-2693(92)91960-h
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Radiative correction effects of a very heavy top

Abstract: If the top is very heavy, m t ≫ M Z , the dominant radiative correction effects in all electroweak precision tests can be exactly characterized in terms of two quantities, the ρ-parameter and the GIM violating Z → bb coupling. These quantities can be computed using the Standard Model Lagrangian with vanishing gauge couplings. This is done here up to two loops for arbitrary values of the Higgs mass.

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Cited by 176 publications
(167 citation statements)
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“…In that limit the gauge bosons play the role of external sources and the only propagating fields are the quarks, the Higgs field, and the charged and neutral Goldstone bosons G ± and G 0 . As explained in [28,29] one may relate the one-loop vertex Zbb to the corresponding G 0 bb vertex by means of a Ward identity; the latter is a direct consequence of current conservation, which holds for the neutral current before and after the Higgs doublet acquires a vacuum expectation value v. In practice, carrying out the calculation in the aforementioned limit amounts to the elementary computation of the one-loop off-shell vertex G 0 bb. In the gaugeless limit and for massless b-quarks the only contribution to this vertex is depicted in Fig.…”
Section: Calculating Z → Bbmentioning
confidence: 99%
“…In that limit the gauge bosons play the role of external sources and the only propagating fields are the quarks, the Higgs field, and the charged and neutral Goldstone bosons G ± and G 0 . As explained in [28,29] one may relate the one-loop vertex Zbb to the corresponding G 0 bb vertex by means of a Ward identity; the latter is a direct consequence of current conservation, which holds for the neutral current before and after the Higgs doublet acquires a vacuum expectation value v. In practice, carrying out the calculation in the aforementioned limit amounts to the elementary computation of the one-loop off-shell vertex G 0 bb. In the gaugeless limit and for massless b-quarks the only contribution to this vertex is depicted in Fig.…”
Section: Calculating Z → Bbmentioning
confidence: 99%
“…Concerning the EW corrections, the leading two-loop contribution O(α 2 M 4 t /m 4 W ) to δρ was first obtained in the large top-mass limit [10], neglecting all the other masses including the Higgs mass, and then in the socalled gaugeless limit of the SM, i.e. in the limit g, g → 0 where g (g ) is the SU(2) (U(1) Y ) gauge coupling [11][12][13]. The incorporation of these effects in ∆r was addressed in ref.…”
Section: Introductionmentioning
confidence: 99%
“…Besides the oneloop contributions also higher-order QCD corrections [2,3] are known. However, for the electroweak two-loop corrections, only the leading term in the large M H expansion [4] and the leading [5] and subleading [6] terms in the large top quark mass expansion are available up to now. The goal of the present work is the calculation of the complete two-loop electroweak contributions with one or two closed fermion loops.…”
mentioning
confidence: 99%