2018
DOI: 10.1103/physrevd.97.035010
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Renormalization group evolution of Higgs effective field theory

Abstract: The one-loop renormalization of the action for a set Dirac fermions and a set of scalars spanning an arbitrary manifold coupled via Yukawa-like and gauge interactions is presented. The computation is performed with functional methods and in a geometric formalism that preserves at all stages the symmetries of the action. The result is then applied to Higgs effective field theory to obtain the renormalization group evolution. In the Standard Model limit of this EFT the RGE equations collapse into a smaller linea… Show more

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Cited by 39 publications
(41 citation statements)
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“…The previous results agree with the scalar sector contribution to the one-loop anomalous dimensions of the Higgs-electroweak EFT [25][26][27]. As an additional cross-check of the previous equation, one can apply it to the SU(2) linear sigma model [28], defined by the Lagrangian:…”
Section: Results For Su (2) and Su (3)supporting
confidence: 67%
“…The previous results agree with the scalar sector contribution to the one-loop anomalous dimensions of the Higgs-electroweak EFT [25][26][27]. As an additional cross-check of the previous equation, one can apply it to the SU(2) linear sigma model [28], defined by the Lagrangian:…”
Section: Results For Su (2) and Su (3)supporting
confidence: 67%
“…The flatness of the scalar manifold at the vacuum (103) also automatically guarantees the absence of the divergences in the anomalous triple gauge boson operators. These findings are in accord with the general expectations on the connections between perturbative unitarity and the absence of new counterterms in the one-loop divergences and also with the explicit heat kernel computations presented in Refs [79,81,82,96,97]…”
supporting
confidence: 91%
“…where the operators are not ordered according to their canonical dimensions and one must use instead the chiral dimensiond which reflects their infrared behavior at low momenta [39]. Quantum loops are renormalized order by order [41][42][43] in this lowenergy expansion. It is interesting to spotlight two features related to this power counting, which differ from previous works [25,34,35]:…”
Section: The Low-energy Effective Theory 21 Constructing the Effectimentioning
confidence: 99%