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Single-Top Production via FCNC |
Dominic Hirschbühl, Jan Lück, Thomas Müller, Adonis Papaikonomou, Thomas Peiffer, Manuel Renz, Svenja Richter, Irja Schall, Jeannine Wagner-Kuhr, Wolfgang Wagner |
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KIT, Universität Karlsruhe |
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Abstract | |
Results | |
Event Selection | |
Neural Network Input Variables | |
Templates | |
Systematic Uncertainties | |
Expected Limit | |
Binned Likelihood Fit to Data | |
Observed Limit | |
Public Note (pdf) | |
To view a plot with full resolution in .gif or .jpg format, right-click and select "View Image." |
Event Selection | |
The CDF event selection exploits the kinematic features of the signal final state, which contains a top quark and a bottom quark. To reduce multijet backgrounds, the W boson originating from the top quark is required to decay leptonically. One therefore demands a single high-energetic electron or muon (ET(e) > 20 GeV, or PT(μ) > 20 GeV/c) and large missing transverse energy (MET) from the undetected neutrino MET > 25 GeV. |
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The backgrounds belong to the following categories: Wbb, Wcc, Wc, mistags (light quarks misidentified as heavy flavor jets), top pair production (tt) and SM single top production events (s-channel, t-channel), non-W (QCD multijet events where a jet is erroneously identified as a lepton), Z→ll and Diboson WW, WZ, and ZZ. We remove a large fraction of the backgrounds by demanding the jet present in the event to have ET > 20 GeV and |η| < 2.8. This jet has to be tagged as a b-quark jet by using displaced vertex information from the silicon vertex detector (SVX). The non-W content of the selected electron dataset is further reduced by several requirements to MET, MET significance, transverse W boson mass, and several angles between the MET vector, lepton vectors and jet vectors. The numbers of expected and observed events are listed in the tables below. | |
Neural Network Input Variables | ||
Using neural networks kinematic or event shape variables are combined to a powerful discriminant. | ||
One of the variables is the output of the KIT flavor separator. The KIT flavor separator gives an additional handle to reduce the large background components where no real b quark is contained, mistags and charm-backgrounds. Both of them amount to about 60% in the W+1 jet data sample even after imposing the requirement that one jet is identified by the secondary vertex tagger of CDF. The following plots show the 14 input variables for the anomalous top-quark network. The plots in the third column show the variables in the "zero-tag" sample (for cross-check).
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Templates | |
Fit templates in the pretag sample. |
Predicted distribution in the pretag sample.
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Fit templates in the tagged sample.
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Expected Limit | To compute the upper limit on the anomalous production cross section, ensemble tests are used. In this context, an ensemble test consists of a set of pseudo experiments. For each pseudo experiment, first the number of events Nj of each event category is determined by drawing a random number from a Poisson distribution of a mean νj. As a result, the pseudo experiment features a total number of Σ Nj events. Systematic uncertainties on the expected background rates are considered by fluctuating the Poisson means νj within their uncertainties Δj. In a second step, Nj random numbers are drawn from the template distributions of the neural network output for all considered event categories. Those random numbers are filled in a histogram which constitutes the neural network output distribution of a particular pseudo experiment. To obtain a measure for our a-priori sensitivity we perform Monte Carlo experiments without anomalous top-quark events. For each experiment we calculate the upper limit at 95% C.L. (confidence level). We define the median of all upper limits as our sensitivity. We obtain: σ95apriori=1.4 pb. The 16% quantile is 0.9 pb, while the 84% quantile is 2.3 pb. This effect is expected and increases the probability of our observed result (under the assumption there is no anomalous top-quark production). |
Binned Likelihood Fit to Data |
After the expected sensitivity has been determined, the neural network is applied to observed events. At first, the output distributions of observed events are compared to the expected distributions. Finally, the templates are fitted to the observed distributions to determine an upper limit on the anomalous top-quark cross section as shown in Observed Limit.
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The predicted and measured distributions for the case no anomalous top-quark exists. Background templates are normalized to the SM prediction. |
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The predicted and measured distributions for the case that anomalous top-quark has a cross section of 1.8 pb. Background and signal templates are normalized to prediction. |
Observed Limit | |
Limit on the anomalous coupling constants | |
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These results were approved (blessed) by CDF on Thursday 07/17/2008. |