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Revision 1.11 by vuko, Sun Jun 22 23:14:53 2008 UTC vs.
Revision 1.14 by ymaravin, Fri Jun 27 23:07:57 2008 UTC

# Line 14 | Line 14 | due to the choice of the PDF, we use NLO
14   \subsection{Signal definition}
15  
16   The goal of this analysis is to study the associative production of the on-shell
17 < $W$ and $\Z$ bosons that decay into three leptons and a neutrino. In the
17 > $\W$ and $\Z$ bosons that decay into three leptons and a neutrino. In the
18   following we refer to a lepton to as either a muon or an electron, unless
19   specified otherwise. The leptonic final state $\ell^+ \ell^- \ell^\pm \nu$ also receives a
20   contribution from the $W\gamma^*$ production, where the $\gamma^*$ stands for a
# Line 62 | Line 62 | we take a $p_{T}$-averaged value of the
62   \subsection{Signal and background Monte Carlo samples}
63  
64   The signal Monte Carlo sample is produced using {\sl PYTHIA}
65 < generator. The decay for the \W has been forced to $e\nu_e$,
65 > generator. The decay for the \W lepton is forced to $e\nu_e$,
66   $\mu\nu_{\mu}$ or $\tau\nu_{\tau}$ final state, while the \Z decays
67   into electrons or muons only.
68  
69 < %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
70 < % YM changes implemented up to here
71 < The main background that we have to consider are all final states
72 < having at least two isolated leptons from the same flavor and with
73 < opposite charge. The third one can be a real isolated lepton or a misidentified
74 < lepton. The probability to misidentify one isolated lepton is rather low, so
75 < this is why we can considerer safely starting from two
76 < leptons. Moreover we will apply a cut on the invariant mass of the two
77 < isolated leptons so most of the background that we have to study are:\\
69 > The background to the \WZ final state can be divided in physics and
70 > instrumental. Physics background includes the contributions from
71 > either converted photons that produce isolated leptons misidentified
72 > as a decay products of $\W$ or $\Z$ bosons, or genuine leptons from
73 > diboson processes. The only non-negligible physics backgrounds are
74 > $\Z\gamma$ and $\Z\Z$ processes officially produced with {\sl PYTHIA}
75 > generator.
76 >
77 > The instrumental backgrounds are all include jets that are misidentified
78 > as isolated leptons. These include production of $\W$ and $\Z$ bosons
79 > with jets and $t\bar{t}$ processes. We summarize the instrumental background
80 > processes below.
81 >
82   \begin{itemize}
83 < \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 multiplicity bin.
84 < \item $Z + jets$: $Z$ boson is common between signal and background. The third isolated lepton can come from a misidentified lepton. The cross section of production of this channel is around 35 time greater than the signal.The sample studied for this analysis, has been produced using ALPGEN generator per jet bin.
85 < \item $t\bar{t}$: top quark will decay to \W$b$ pair where each $W$ 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 15 time the cross section of the signal. 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.
86 < \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 third lepton can be easily identified and consider as isolated. The sample used has been produced by COMPHEP generator.
87 < %\item $ZZ$: the inclusive cross section production is smaller than the signal studied but due to branching fraction and if we consider $Z\rightarrow b\bar{b}$ decay, some events can pass the analysis selection. This process has been produced using PYTHIA generator.
83 > \item $\Z + jets$: this background is one of the dominant to the \WZ final state. Although
84 > the misidentification rate for a jet to be misidentified as a lepton is quite small, the
85 > $\Z+jets$ cross-section is 35 times larger than the signal one. We use the {\sl ALPGEN}
86 > generated official samples of $\Z+jet$ production Monte Carlo samples for different
87 > values of the jet transverse momentum.
88 > \item $t\bar{t}$: each of the top quarks decay into a $\W b$ pair producing at least two
89 > leptons and two $b$-quark jets. Although this process does not have a genuine $\Z$
90 > candidate and can be suppressed be a $\Z$ candidate invariant mass requirement,
91 > the probability for a $b$-quark jet to decay semi-leptonically and be misidentified
92 > as a lepton is higher than that from a light-quark jets. The cross-section of the $t\bar{t}$
93 > production is also exceed by about 15 times the cross-section of the \WZ production.
94 > Thus, this background is also one of the most dominant. We use the official $t\bar{t}$
95 > samples produced with {\sl ALPGEN} generator to estimate this background.
96 > \item $\Z + b\bar{b}$: this process is produced by the {\sl COMPHEP}
97 > generator and have a genuine $\Z$ candidate in the final state. One of the $b$-quark
98 > jets are misidentified as the third lepton from the $\W$ boson.
99 > \item $\W+jets$: in this process, the \W boson produces a genuine lepton,
100 > while the other two leptons are misidentified jets. As the misidentification
101 > probability is low, this channel does not contribute significantly to the \WZ
102 > final state. The additional \Z candidate invariant mass requirement suppresses
103 > this background further. We use the officially produced sample of $\W+jets$ processes
104 > for different number of jets in the final state generated by the {\sl ALPGEN}
105 > generator.
106   \end{itemize}
107  
108 < All the different sample studied are part of the CSA07 production and
109 < have been generated using $\mathrm{CMSSW}\_1\_4_\_6$ and went through the full
110 < GEANT simulation of the CMS detector using the same release. The
111 < digitization and reconstruction have been done using $\mathrm{CMSSW}\_1\_6_\_7$
112 < release with a misalignment/miscalibration of the detector expected
113 < after 100~pb$^{-1}$ of data. All ALPGEN samples are mixed together in
108 > All the samples we use in this study are a part of the CSA07 production and
109 > are generated using $\mathrm{CMSSW}\_1\_4_\_6$ using the full {\sl GEANT}
110 > simulation of the CMS detector. The digitization and reconstruction are
111 > done using a newer $\mathrm{CMSSW}\_1\_6_\_7$ release with a
112 > misalignment/miscalibration of the detector scenario expected
113 > to be achieved after collection of $\sim$ 100~pb$^{-1}$ of data.
114 > All {\sl ALPGEN} samples are mixed together in further referred to as to a
115   ``Chowder soup''.
116  
117   The summary of all datasets used for signal and background is given in
118 < table~\ref{tab:MC}. We use the RECO production level to access to
118 > Table~\ref{tab:MC}. We use the RECO production level to access to
119   low-level detector information, such as reconstructed hits. This lets
120 < us to use full granularity of the CMS sub-detectors to use a isolation
120 > us to use full granularity of the CMS sub-detectors to use isolation
121   discriminants.
122  
123 < Analysis of the samples is done using CMSSW$\_1\_6\_7$ CMS software release.
124 < The information is stored in ROOT trees using a code in
123 > Analysis of the samples is done using CMSSW$\_1\_6\_7$ CMS software
124 > release. The information is stored in ROOT trees using a code in
125   CVS:/UserCode/Vuko/WZAnalysis, which is based on Physics Tools candidates.
126  
127   \begin{table}[!tb]
# Line 112 | Line 135 | CVS:/UserCode/Vuko/WZAnalysis, which is
135   %/CSA07AllEvents/CMSSW\_1\_6\_7-CSA07-Chowder-A1-PDAllEvents-ReReco-100pb/RECO
136   %& 25 M & event weights & - \\
137   \begin{tabular}{|c|c|c|c|c|} \hline
138 < Sample & cross section [pb]  & Events & Dataset name \\  \hline
139 < $WZ$  & 1.12 &  59K & /WZ/CMSSW$\_1\_6\_7$-CSA07-1195663763\\ \hline
140 < $Z b\bar{b}$  & 830*0.173 (NLO) & 1.9M & /comphep-bbll/CMSSW$\_1\_6\_7$-CSA07-1198677426\\ \hline
138 > Sample & cross section, pb  & Events & Dataset name \\  \hline
139 > $\WZ$  & 1.12 &  59K & /WZ/CMSSW$\_1\_6\_7$-CSA07-1195663763\\ \hline
140 > $\Z b\bar{b}$  & 830*0.173 (NLO) & 1.9M & /comphep-bbll/CMSSW$\_1\_6\_7$-CSA07-1198677426\\ \hline
141   Chowder  & Event Weight & $\sim$ 21M &  /CSA07AllEvents/\\ & & & CMSSW$\_1\_6\_7$-CSA07-Chowder-A1-PDAllEvents-ReReco
142   -100pb\\ \hline
143 < %$ZZ\rightarrow ll l'l'$&  0.846 &
144 < %\hline
143 > $\Z\Z$ inclusive & 16.1 (NLO) & $\sim$ 140k & /ZZ$\_$incl/CMSSW$\_1\_6\_7$-CSA07-1194964234/RECO\\ \hline
144 > $\Z\gamma \rightarrow e^+e^-\gamma$ &  1.08 (NLO) &  $\sim$125k &/Zeegamma/CMSSW$\_1\_6\_7$-CSA07-1198935518/RECO \\ \hline
145 > $\Z\gamma \rightarrow \mu^+\mu^-\gamma$ &  1.08 (NLO) & $\sim$ 93k & /Zmumugamma/CMSSW$\_1\_6\_7$-CSA07-1194806860/RECO\\ \hline
146   \end{tabular}
147   \label{tab:MC}
148 < \caption{Monte Carlo samples used in this analysis}
148 > \caption{Monte Carlo samples used in this analysis using 100 pb$^{-1}$ scenario}
149   \end{table}
150  
151  

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