Abstract

The LHC has confirmed the existence of a mass gap between the known particles and possible new states. Effective field theory is then the appropriate tool to search for low-energy signals of physics beyond the Standard Model. We adopt the general formalism of the electroweak effective theory, with a non-linear realization of the electroweak symmetry breaking, where the Higgs is a singlet with independent couplings. At higher energies we consider a generic resonance Lagrangian which follows the above-mentioned non-linear realization and couples the light particles to bosonic heavy resonances with $J^P=0^\pm$ and $J^P=1^\pm$. Integrating out the resonances and assuming a proper short-distance behavior, it is possible to determine or to constrain most of the bosonic low-energy constants in terms of resonance masses. Therefore, the current experimental bounds on these bosonic low-energy constants allow us to constrain the resonance masses above the TeV scale, by following a typical bottom-up approach, i.e., the fit of the low-energy constants to precise experimental data enables us to learn about the high-energy scales, the underlying theory behind the Standard Model.

Highlights

  • The LHC has confirmed the success of the Standard Model (SM) with the discovery of a Higgs-like1 particle [1], with couplings compatible with the SM expectations, and the nonobservation of new states, which establishes the existence of a mass gap between the SM and possible new physics (NP) fields

  • Taking into account the great experimental success of the SM, at the currently explored energies, and the emerging evidence about the existence of a mass gap between the SM particles and hypothetical NP states, we have considered a model-independent effective field theory approach to catch any possible deviations from the SM predictions at low energies

  • The lightest resonances need to be incorporated in the EW effective theory (EWET) formalism at higher energies: we have considered here a phenomenological Lagrangian which interpolates between the low-energy and the highenergy regimes [8,9]

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Summary

INTRODUCTION

The LHC has confirmed the success of the Standard Model (SM) with the discovery of a Higgs-like particle [1], with couplings compatible with the SM expectations, and the nonobservation of new states, which establishes the existence of a mass gap between the SM and possible new physics (NP) fields This gap justifies the use of effective field theories to analyze the data, and the lack of information about the hypothetical underlying theory behind the SM invites us to follow a bottom-up approach, that is, to search for fingerprints of heavy scales at low energies in a systematic way. In order to obtain interesting constraints (relevant from a phenomenological point of view), it is very convenient to assume a given short-distance behavior of the unknown underlying theory This allows us to get determinations or bounds in terms of only resonance masses.

Low energies
High energies
F Aλh1Av M2A13
Short-distance constraints
EXPERIMENTAL CONSTRAINTS
PHENOMENOLOGY
CONCLUSIONS
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