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Measurement of the Cross Section Times Branching Ratio of Light Higgs Decays at CLIC

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 Added by Jan Strube
 Publication date 2012
  fields
and research's language is English




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The investigation of the properties of a Higgs boson, especially a test of the predicted linear dependence of the branching ratios on the mass of the final state, is currently one of the most compelling arguments for building a linear collider. We demonstrate that the large Higgs boson production cross section at a 3 TeV CLIC machine allows for a precision measurement of the Higgs branching ratios. The cross section times branching ratio of the decays H rightarrow b^{-}b, H rightarrow cc^{-} and H rightarrow {mu}{mu} can be measured with a statistical uncertainty of 0.22%, 3.2% and 15%, respectively.



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The Circular Electron Positron Collider (CEPC) is a future Higgs factory proposed by the Chinese high energy physics community. It will operate at a center-of-mass energy of 240-250 GeV. The CEPC will accumulate an integrated luminosity of 5 ab$^{rm{-1}}$ in ten years operation, producing one million Higgs bosons via the Higgsstrahlung and vector boson fusion processes. This sample allows a percent or even sub-percent level determination of the Higgs boson couplings. With GEANT4-based full simulation and dedicated fast simulation tool, we evaluated the statistical precisions of the Higgstrahlung cross section $sigma_{ZH}$ and the Higgs mass $m_{H}$ measurement at the CEPC in the $Zrightarrowmu^+mu^-$ channel. The statistical precision of $sigma_{ZH}$ ($m_{H}$) measurement could reach 0.97% (6.9 MeV) in the model-independent analysis which uses only the information of Z boson decay. For the standard model Higgs boson, the $m_{H}$ precision could be improved to 5.4 MeV by including the information of Higgs decays. Impact of the TPC size to these measurements is investigated. In addition, we studied the prospect of measuring the Higgs boson decaying into invisible final states at the CEPC. With the standard model $ZH$ production rate, the upper limit of ${cal B}(Hrightarrow rm{inv.})$ could reach 1.2% at 95% confidence level.
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