Theory and LHC phenomenology of classicalon decays

Author:

Grojean Christophe,Gupta Rick S.

Abstract

Abstract It has been recently proposed by Dvali et al. [1] that high energy scattering in non-renormalizable theories, like the higgsless Standard Model, can be unitarized by the formation of classical configurations called classicalons. In this work we argue that clas- sicalons should have analogs of thermodynamic properties like temperature and entropy and perform a model-independent statistical mechanical analysis of classicalon decays. We find that, in the case of massless quanta, the decay products have a Planck distribution with an effective temperature $$ {\text{T}}\sim {1}/{{\text{r}}_{*}} $$ , where r is the classicalon radius. These results, in particular a computation of the decay multiplicity, N , allow us to make the first collider analysis of classicalization. In the model for unitarization of WW scattering by classical- ization of longitudinal Ws and Zs we get spectacular multi-W/Z final states that decay into leptons, missing energy and a very high multiplicity (at least 10) of jets. We find that for the classicalization scale, $$ {M_{ * }} = \upsilon = {246}\, {\text{GeV}}({{\text{M}}_{ * }} = {\text{1TeV}}) $$ discovery should be possible in the present 7 TeV (14 TeV) run of the LHC with about 10 fb−1 (100 fb−1) data. We also consider a model to solve the hierarchy problem, where the classicalons are configurations of the Higgs field which decay into to multi-Higgs boson final states. We find that, in this case, for M = 500 GeV (M = 1 TeV), discovery should be possible in the top fusion process with about 10 fb−1 (100 fb−1) data at 14 TeV LHC.

Publisher

Springer Science and Business Media LLC

Subject

Nuclear and High Energy Physics

Reference33 articles.

1. G. Dvali, G.F. Giudice, C. Gomez and A. Kehagias, UV-Completion by Classicalization, JHEP 08 (2011) 108 [arXiv:1010.1415] [INSPIRE].

2. W. Murray, talk given in the 2011 Europhysics Conference On High Energy Physics, Grenoble, France, 21–27 Jul 2011, http://is.gd/UJl43n.

3. G. Dvali and C. Gomez, Self-Completeness of Einstein Gravity, arXiv:1005.3497 [INSPIRE].

4. G. Dvali and D. Pirtskhalava, Dynamics of Unitarization by Classicalization, Phys. Lett. B 699 (2011) 78 [arXiv:1011.0114] [INSPIRE].

5. G. Dvali, Classicalize or not to Classicalize?, arXiv:1101.2661 [INSPIRE].

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