1975
DOI: 10.1103/physrevd.11.972
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Erratum: Derivation of gauge invariance from high-energy unitarity bounds on theSmatrix

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Cited by 245 publications
(223 citation statements)
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“…Note that with the identifications ϕ = G 0 (the electroweak would-be Nambu-Goldstone boson), κ iG 0 = |N i3 cos β − N i4 sin β| 2 and m G 0 = m Z , one recovers the decay width into longitudinal Z's indicated in equation (8), in compliance with the equivalence theorem [17].…”
Section: Decays Into Gravitinosmentioning
confidence: 72%
“…Note that with the identifications ϕ = G 0 (the electroweak would-be Nambu-Goldstone boson), κ iG 0 = |N i3 cos β − N i4 sin β| 2 and m G 0 = m Z , one recovers the decay width into longitudinal Z's indicated in equation (8), in compliance with the equivalence theorem [17].…”
Section: Decays Into Gravitinosmentioning
confidence: 72%
“…One of the main arguments for the existence of the Higgs is [1,2,3,4,5] that without it the scattering amplitude for the longitudinal components of the massive W and Z bosons would grow with energy as ∼ E 2 , and thus violate unitarity at energies of order 4πM W /g ∼ 1.5 TeV. It has been shown in [6,7] that higher dimensional gauge theories maintain unitarity in the sense that the terms in the amplitude that would grow with energies as E 4 or E 2 cancel (though the theory itself becomes strongly interacting at a cutoff scale which depends on the size of the extra dimension and the effective gauge coupling, and usually tree-level unitarity also breaks down at a scale related to the cutoff scale due to the growing number of KK modes that can contribute to the constant pieces of certain amplitudes).…”
Section: Introductionmentioning
confidence: 99%
“…Our analysis [5] is performed in the Landau gauge and making use of the Equivalence Theorem (Eq.Th.) [17], …”
Section: Introduction: Strong Dynamics and Chiral Lagrangiansmentioning
confidence: 99%