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Squark Effects on Higgs Boson Production and Decay at the LHC

Abdelhak DJOUADI

Abstract

In the context of the Minimal Supersymmetric extension of the Standard Model, I discuss the effects of relatively light top and bottom scalar quarks on the main production mechanism of the lightest SUSY neutral Higgs boson $h$ at the LHC, the gluon--gluon fusion mechanism $gg \to h$, and on the most promising discovery channel, the two--photon decay mode $h \to γγ$. In some areas of the parameter space, the top and bottom squark contributions can strongly reduce the production cross section times the branching ratio.

Squark Effects on Higgs Boson Production and Decay at the LHC

Abstract

In the context of the Minimal Supersymmetric extension of the Standard Model, I discuss the effects of relatively light top and bottom scalar quarks on the main production mechanism of the lightest SUSY neutral Higgs boson at the LHC, the gluon--gluon fusion mechanism , and on the most promising discovery channel, the two--photon decay mode . In some areas of the parameter space, the top and bottom squark contributions can strongly reduce the production cross section times the branching ratio.

Paper Structure

This paper contains 4 sections, 5 equations, 4 figures.

Figures (4)

  • Figure 1: SUSY loop effects on R$(h \rightarrow \gamma \gamma)$, R$(gg \rightarrow h)$ and their product R$(gg \rightarrow \gamma \gamma)$ as a function of $\tilde{A}_{t}$ for $\hbox{tg}\beta=2.5$ and $m_{\tilde{t}_1}=200$ GeV; $M_2=-\mu=250$ GeV.
  • Figure 2: SUSY loop effects on R$(gg \rightarrow \gamma \gamma)$ as a function of $\tilde{A}_{t}$ for $\hbox{tg}\beta=2.5$ and $m_{\tilde{t}_1}=165,400$ and 600 GeV.
  • Figure 3: SUSY loop effects on R$(h \rightarrow \gamma \gamma)$ and R$(gg \rightarrow h \rightarrow \gamma \gamma)$ as a function of $-\mu$ for $\hbox{tg}\beta=50$ and $m_{\tilde{b}_1}=200$ GeV and $A\equiv \tilde{A}_t = \tilde{A}_b=0 (0.5)$ TeV for the thick (thin) curves.
  • Figure 4: SUSY loop effects on R$(h \rightarrow \gamma \gamma)$ and R$(gg \rightarrow h \rightarrow \gamma \gamma)$ as a function of $\tilde{A}_t$ for $\hbox{tg}\beta=2.5, M_A=200$ GeV and two values $m_{\tilde{t}_1}=200$ and 400 GeV.