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Revision 1.4 by warren, Sat Jun 18 17:49:47 2011 UTC

# Line 15 | Line 15 | MET $\ge$ \signalmetl~GeV (loose signal
15   (tight signal region), and two or more jets. We use data driven techniques to predict the
16   standard model background in these search regions.
17   Contributions from Drell-Yan production combined with detector mis-measurements that
18 < produce fake MET are modeled via MET templates based on photon plus jets events.
18 > produce fake MET are modeled via MET templates based on photon plus jets or QCD events.
19   Top pair production backgrounds, as well as other backgrounds for which the lepton
20   flavors are uncorrelated such as WW and DY$\rightarrow\tau\tau$, are
21   modeled via $e^\pm\mu^\mp$ subtraction.
22  
23 < As leptonically decaying \Z bosons is a signature that has very little background,
23 > As leptonically decaying \Z bosons are a signature that has very little background,
24   they provide a clean final state in which to search for new physics.
25   Because new physics is expected to be connected to the Standard Model Electroweak sector,
26   it is likely that new particles will couple to W and Z bosons.
# Line 32 | Line 32 | again provides a popular example. The ma
32   understand the tail of the fake MET distribution in \Z plus jets events.
33  
34   The basic idea of the MET template method~\cite{ref:templates1}\cite{ref:templates2} is
35 < to measure the MET distribution in a control sample which has no true MET and a similar
36 < topology to the signal events.
37 < In our case, we choose a photon sample with two or more jets as the control sample.
38 < Both the control sample and signal sample consist of a well measured object (either a
39 < photon or a leptonically decaying $Z$), which recoils against a system of hadronic jets.
40 < In both cases, the instrumental MET is dominated by mismeasurements of the hadronic system.
35 > to measure the MET distribution in data in a control sample which has no true MET
36 > and a similar topology to the signal events.
37 > %Start the qcd vs photon discussion
38 > Templates can be derived from either a QCD sample (as was done in the original implementation)
39 > or a photon plus jets sample.
40 > %In our case, we choose a photon sample with two or more jets as the control sample.
41 > %Both the control sample and signal sample consist of a well measured object (either a
42 > %photon or a leptonically decaying $Z$), which recoils against a system of hadronic jets.
43 > In both cases, the instrumental MET is dominated by mismeasurements of the hadronic system,
44 > and can be classified by the number of jets in the event and the scalar sum of their transverse
45 > momenta.
46 > The prediction is made such that the jet system in the control sample is similar to that of the
47 > signal sample.
48 > By using two independent control samples--QCD and photon plus jets--we are able to illustrate
49 > the robustness of the MET templates method and to cross check the data driven background
50 > prediction.
51  
52   This note is organized as follows.
53 < In Sections~\ref{sec:datasets} and ~\ref{sec:trigSel} we start by describing
54 < the triggers and datasets used, followed by the detailed object definitions (electrons, muons, photons,
55 < jets, MET) and event selection which is described in Section~\ref{sec:eventSelection}.
56 < We define a preselection and compare data vs. MC yields passing this preselection in Section~\ref{sec:yields}.
57 < We then define the signal regions and show the number of observed events and MC expected yields in Section~\ref{sec:sigregion}.
58 < Section~\ref{sec:templates} then introduces the MET template method and discusses its derivation
59 < in some detail, followed by a demonstration in Section~\ref{sec:mc} that the method works in Monte Carlo.
60 < Section~\ref{sec:topbkg} introduces the top background estimate based on opposite flavor subtraction, and contributions from other backgrounds are discussed in Section~\ref{sec:othBG}.
53 > In sections \ref{sec:datasets} and \ref{sec:trigSel} we descibe
54 > the datasets and triggers used, followed by the detailed object definitions (electrons, muons, photons,
55 > jets, MET) and event selections in sections \ref{sec:evtsel} through \ref{sec:jetsel}.
56 > We define a preselection and compare data vs. MC yields passing this preselection in
57 > Section~\ref{sec:yields}.
58 > We then define the signal regions and show the number of observed events and MC expected
59 > yields in Section~\ref{sec:sigregion}.
60 > Section~\ref{sec:templates} introduces the MET template method and discusses its derivation
61 > in some detail and is followed by a demonstration in Section~\ref{sec:mc}
62 > that the method works in Monte Carlo.
63 > Section~\ref{sec:topbkg} introduces the top background estimate based on opposite flavor subtraction,
64 > and contributions from other backgrounds are discussed in Section~\ref{sec:othBG}.
65   Section~\ref{sec:results} shows the results for applying these methods in data.
66   We analyze the systematic uncertainties in the background prediction in Section~\ref{sec:systematics}
67 < and proceed to calculate an upper limit on the non SM contributions to our signal regions in Section~\ref{sec:upperlimit}. In Section~\ref{sec:models} we calculate upper limits on the quantity $\sigma \times BF \times A$, assuming
68 < efficiencies and uncertainties from sample benchmark SUSY processes. We conclude in Section~\ref{sec:conclusion}.
67 > and proceed to calculate an upper limit on the non-SM contributions to our signal regions
68 > in Section~\ref{sec:upperlimit}.
69 > Finally, in Section~\ref{sec:models} we calculate upper limits on the quantity
70 > $\sigma \times BF \times A$,
71 > assuming efficiencies and uncertainties from sample benchmark SUSY processes.
72 >

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