1997
DOI: 10.1006/aphy.1996.5658
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Regularization at the Next-to-Leading Order in the Top-Mode Standard Model without Gauge Bosons

Abstract: We study Higgs condensation H ∼tt in the top-mode standard model at the next-to-leading (NTL) order in 1/N c , by calculating the effective potential as a function of a hard mass term σ 0 of the top quark. We include the effects of the third generation quarks, the Higgs and the Goldstone fields, and the leading QCD effects, but not the effects of the transverse components of the electroweak gauge bosons. The resulting effective theory contains finite energy cutoff parameters (Λ f , Λ b ) for the fermionic and … Show more

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Cited by 13 publications
(4 citation statements)
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“…Notice, that the example choices of the parameters of our model considered in the present paper reveal the analogy with the NJL model of QCD [71] because the ultraviolet cutoff entering our expressions remains of the order of the dynamical mass m χ . The situation, when the ultraviolet cutoff is not essentially larger than the value of the dynamical fermion mass is often considered as the condition that the NJL model gives a reasonable approximation to the more fundamental theory [72,73].…”
Section: Conclusion and Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…Notice, that the example choices of the parameters of our model considered in the present paper reveal the analogy with the NJL model of QCD [71] because the ultraviolet cutoff entering our expressions remains of the order of the dynamical mass m χ . The situation, when the ultraviolet cutoff is not essentially larger than the value of the dynamical fermion mass is often considered as the condition that the NJL model gives a reasonable approximation to the more fundamental theory [72,73].…”
Section: Conclusion and Discussionmentioning
confidence: 99%
“…(Again, we use the MSTW2008NLO package.) We also use that 1 TeV 2 ≈ 0.389 10 6 fb (73) and, for example, at M H = 750 GeV we obtain…”
Section: A Partial Widthsmentioning
confidence: 99%
“…Combining eqs. (34) and (35) and using the fact that the matrices g (i) and h (i) are real, it is possible to write the Yukawa couplings in the weak basis, g (i) , h (i) , as a function of the Higgs VEVs, the quark masses, and the basis transformation matrices:…”
Section: Spontaneous Cp Symmetry Breakingmentioning
confidence: 99%
“…In order to study the vacuum of the theory it is very convenient to use the auxiliary field formalism [33,34], especially if one goes beyond the minimal scheme as we do in the next sections. The formalism is also useful for studying next-to-leading order corrections in the 1/N expansion [15,16,35]. 4 Let us introduce a scalar auxiliary field H which possesses the same quantum numbers as the fermion bilinear tR ψ L , i.e., the quantum numbers of the Higgs doublet field in the SM.…”
Section: Minimal Schemementioning
confidence: 99%