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Revision 1.2 by vuko, Thu Jun 12 15:21:57 2008 UTC vs.
Revision 1.6 by beaucero, Fri Jun 20 15:09:21 2008 UTC

# Line 10 | Line 10 | production process.  To estimate the PDF
10   process at NLO the NLO event generator MC@NLO 3.1~\cite{Frixione:2002ik} together with PDF set
11   CTEQ6M was used.
12  
13 + \subsection{Signal Definition}
14 +
15 + This analysis is studying the final state of on-shell $W$ and $Z$
16 + boson, both of them decaying leptonically. The fully final leptonic
17 + final state $l^+ l^- l^\pm \nu$ also receives a contribution from the
18 + $W\gamma *$ process, where the $\gamma *$ stands for a virtual photon
19 + through the $WW\gamma$ vertex. In this analysis, only events with $l^+
20 + l^-$ invariant mass consistent with $Z$ mass will be considered. CMS
21 + detector have a very good energy resolution for electrons and muons,
22 + the mass windows will be $\pm 10$ GeV around 91 GeV.
23 +
24 + Using MCFM to estimate the total NLO cross section, we found:
25 + \begin{equation}
26 + \sigma_{NLO} ( pp \rightarrow W^+Z^0; \sqrt{s}=14TeV) = 30.5 pb
27 + \end{equation}
28 + \begin{equation}
29 + \sigma_{NLO} ( pp \rightarrow W^-Z^0; \sqrt{s}=14TeV) = 19.1 pb
30 + \end{equation}
31 +
32 + The LO and NLO distribution of \Z transverse momentum are shown of
33 + figure~\ref{fig:LOvsNLO} for the case of $W^+$ on the left and $W^-$
34 + on the right side. The ratio NLO/LO is also presented on the figure
35 + and it is increasing as $P_T(Z)$ increased. In the following analysis
36 + we consider a constant $k-factor$ of 1.84 as we concentrate on the
37 + first data taking. On the other side, if in the future one wants to
38 + use such distribution to study the effect of possible anomalous triple
39 + gauge couplings, it will be necessary to take the $p_T$ dependance of
40 + this $k-factor$ into account.
41 +
42 + \begin{figure}[!bt]
43 +  \begin{center}
44 +  \scalebox{0.8}{\includegraphics{figs/LOvsNLOZPtWminuns.eps}\includegraphics{figs/LOvsNLOZPtWplus.eps}}
45 +  \caption{$P_T(Z)$ in $W^-Z$ events on the left and  $W^+Z$ events on the right
46 + distribution for LO and NLO calculation. The ratio NLO/LO is also given.
47 + }
48 +  \label{fig:LOvsNLO}
49 +  \end{center}
50 + \end{figure}
51  
52   %# for bbll:
53   %#CS NLO ((Z/gamma*->l+l-)bb) = 830pb = 345 pb * 2.4, where:
# Line 18 | Line 56 | CTEQ6M was used.
56   %# 830x0.173 (== XS x eff.) = 143.59pb
57  
58  
59 + \subsection{Signal and Background Monte Carlo samples}
60 + The signal monte carlo sample has been produced using PYTHIA
61 + generator. The decay for the \W has been forced to be in $e\nu_e or
62 + \mu\nu_{mu} or \tau\nu_{\tau}$ while the \Z is decaying into electrons
63 + or muons only.
64 +
65 + The main background that we have to consider are all final states
66 + having at least two isolated leptons from the same flavor and with
67 + opposite charge. The third one can be a real isolated lepton or a misidentified
68 + lepton. The probability to misidentify one isolated lepton is rather low, so
69 + this is why we can considere safely starting from two
70 + leptons. Moreover we will apply a cut on the invariant mass of the two
71 + leptons so most of the background remaining are:\\
72 + \begin{itemize}
73 + \item $W+jets$: $W$ boson will give us one isolated leptons. The probability that 2 additional jets will be misidentified as isolated lepton is very low and the criteria on the lepton invariant mass will definitely reduce such background. This channel is nevertheless useful to study other background for which data sample are not available such as $Wb\bar{b}$. The sample studied for this analysis, has been produced using ALPGEN generator per jet bin.
74 + \item $Z + jets$: $Z$ boson is commun between signal and background. The thrid isolated lepton can come from a misidentified lepton. The cross section of production of this channel is around 600 time the signal studied.The sample studied for this analysis, has been produced using ALPGEN generator per jet bin.
75 + \item $t\bar{t}$: top quark will decay to \W$b$ pair where each of the $W$ can decay via an isolated leptons. This leptons will have opposite charged. Even though combining the two leptons, we will not obtain a peak around the \Z mass, the cross section of this process is around 60 time the cross section of the signal studied. The sample studied for this analysis, has been produced using ALPGEN generator per jet bin. The third lepton will come from a semi leptonic decay of a $b$ quark which will be isolated.
76 + \item $Z + b\bar{b}$: the presence of $Z$ boson will select such events. Moreover due to the semi leptonic decay of a $b$ quark, a thrid lepton can be easily identified and consider as isolated. The sample used has been produced by COMPHEP generator.
77 + \item $ZZ$: the inclusive
78 +
79 + \end{itemize}
80 +
81   \begin{table}[tbh]
82   \begin{tabular}{llllll} \hline
83 < Sample  & Generator   &  Sample name      & Events & $\sigma \cdot \epsilon \cdot k$ & k-factor \\ \hline
84 < WZ      & Pythia      & /WZ/CMSSW\_1\_6\_7-CSA07-1195663763/RECO   & 58897  &   0.585 pb    & 1.92 \\
85 < $Zb\bar{b}$   & COMPHEP &  /comphep-bbll/CMSSW\_1\_6\_7-CSA07-1198677426/RECO & 143.59 pb   & 2.4  \\
86 < ``Chowder'' & ALPGEN &  /CSA07AllEvents/CMSSW\_1\_6\_7-CSA07-Chowder-A1-PDAllEvents-ReReco-100pb/RECO     & 25 M & event weights & - \\
83 > Sample & Generator & Sample name & Events & $\sigma \cdot \epsilon
84 > \cdot k$ & k-factor \\ \hline WZ & Pythia &
85 > /WZ/CMSSW\_1\_6\_7-CSA07-1195663763/RECO & 58897 & 0.585 pb & 1.92 \\
86 > $Zb\bar{b}$ & COMPHEP &
87 > /comphep-bbll/CMSSW\_1\_6\_7-CSA07-1198677426/RECO & 143.59 pb & 2.4
88 > \\ ``Chowder'' & ALPGEN &
89 > /CSA07AllEvents/CMSSW\_1\_6\_7-CSA07-Chowder-A1-PDAllEvents-ReReco-100pb/RECO
90 > & 25 M & event weights & - \\
91   \hline
92   \end{tabular}
93  
94   \caption{Monte Carlo samples used in this analysis}
95   \end{table}
96  
33 \subsection{Signal and Background Monte Carlo samples}
34
97  
98  
99  

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