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Diquark Higgs at LHC

R. N. Mohapatra, Nobuchika Okada, Hai-Bo Yu

Abstract

Existence of color sextet diquark Higgs fields with TeV masses will indicate a fundamentally different direction for unification than conventional grand unified theories. There is a class of partial unification models based on the gauge group $SU(2)_L\times SU(2)_R\times SU(4)_c$ that implement the seesaw mechanism for neutrino mass with seesaw scale around $10^{11}$ GeV, where indeed such light fields appear naturally despite the high gauge symmetry breaking scale. They couple only to up-type quarks in this model. We discuss phenomenological constraints on these fields and show that they could be detected at LHC via their decay to either $tt$ or single top + jet. We also find that existing Tevatron data gives a lower bound on its mass somewhere in the 400-500 GeV, for reasonable values of its coupling.

Diquark Higgs at LHC

Abstract

Existence of color sextet diquark Higgs fields with TeV masses will indicate a fundamentally different direction for unification than conventional grand unified theories. There is a class of partial unification models based on the gauge group that implement the seesaw mechanism for neutrino mass with seesaw scale around GeV, where indeed such light fields appear naturally despite the high gauge symmetry breaking scale. They couple only to up-type quarks in this model. We discuss phenomenological constraints on these fields and show that they could be detected at LHC via their decay to either or single top + jet. We also find that existing Tevatron data gives a lower bound on its mass somewhere in the 400-500 GeV, for reasonable values of its coupling.

Paper Structure

This paper contains 15 equations, 3 figures.

Figures (3)

  • Figure 1: The cross sections of $tt$ (dotted line) and $tj$ (dashed line) productions mediated by the diquark Higgs in s-channel at Tevatron with $E_{\rm CMS}=1.96$ TeV.
  • Figure 2: The differential cross sections for $tj$ (dashed line), $tt$ (dotted line), $\overline{t}j$ (dashed-dotted line) and $\overline{t}\overline{t}$ (dashed-dotted-dotted line) as a function of the invariant mass of final state $M_{u_iu_j}$. The left peak corresponds to $m_\Delta=600(\rm GeV)$ and the right one to $m_\Delta=1$ TeV. The solid line is the standard model $t\overline{t}$ background.
  • Figure 3: Angular distribution of the cross section for $m_{\Delta}=600$ GeV with $M_{\rm cut}=550$ GeV, together with the $t \overline{t}$ production in the standard model. The same line convention as in the Fig. \ref{['Fig2']} has been used.