Abstract

A framework is proposed to describe resonant diphoton phenomenology at hadron colliders in full generality. It can be employed for a comprehensive model-independent interpretation of the experimental data. Within the general framework, few benchmark scenarios are defined as representative of the various phenomenological options and/or of motivated new physics scenarios. Their usage is illustrated by performing a characterization of the 750 GeV excess, based on a recast of available experimental results. We also perform an assessment of which properties of the resonance could be inferred, after discovery, by a careful experimental study of the diphoton distributions. These include the spin J of the new particle and its dominant production mode. Partial information on its CP-parity can also be obtained, but only for $J\geq2$. The complete determination of the resonance CP properties requires studying the pattern of the initial state radiation that accompanies the resonant diphoton production.

Highlights

  • We perform an assessment of which properties of the resonance could be inferred, after discovery, by a careful experimental study of the diphoton distributions

  • The second reason to neglect the Massive Vector Bosons (MVB) processes is the fact that the photon parton distribution function (PDF), again because of the lack of a hard low-p⊥ cut-off in the photon splitting, is larger than the MVB one

  • The only model-dependence is encoded in the relative strengths of the various production channels, which can be parametrized through the partonic production cross sections σin

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Summary

General framework

We stress that the “a” (and “a”) coefficients in table 1 are, in general, complex numbers.6 They become real when the resonance production/decay processes are induced by heavy mediators. The heavy-mediator condition can be equivalently formulated as the hypothesis that the production/decay amplitudes are well described by a contact interaction at Born level, i.e. by the matrix element of a local Hermitian operator, in which case the CPT symmetry, combined with eq (2.2), gives a relation. We classify all the Lorentz-invariant terms, expressed as functions of the 4-momenta of the resonance and in particles and of their polarization vectors or spinor wave functions, which can appear in the polarized amplitudes The coefficients of these Lorentz-invariant terms are found to be in one-to-one correspondence with the parameters, showing that no further restrictions emerge from imposing the full Lorentz symmetry. Complete simulations for J ≥ 3, taking properly into account soft QCD radiation, hadronization and detector effect would require a different approach, based on matrix-element reweighting techniques as discussed

Partonic cross sections
LHC cross sections and distributions
Benchmark scenarios
Scalar resonance
Spin-2 resonances
The RS graviton
Spin-3 resonances
Conclusions and outlook
A On-shell amplitudes
Spin-0 resonance
Spin-2 resonance
On-shell Lagrangian
B Statistical treatment
Findings
Impact of the CMS 13 TeV categories
Full Text
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