Strategy to Search for Single-Top Events using early Data of the ATLAS Detector at the LHC
This page contains approved plots and results as they appear in the ATL-PHYS-PUB-2010-003
note. Only the note contains all the relevant information and should thus be consulted if one of the plots is used.
Figure 1: Leading diagrams corresponding to the three production mechanisms of single-top
events: (a) t-channel production, (b) Wt-channel associated production, (c) s-channel.
Figure 2: Figure 2: Stacked jet multiplicity distributions for preselected events, without b-tagging requirement (left
plot) and for events with at least one b-tagged jet (right plot).
Figure 3: Reconstructed leptonic top-quark mass for events with exactly two jets that pass the
event preselection.
Figure 4: Examples of input variables to the NN in the 3-jets Pretag data set. The right most bin
indicates the overfow bin. Left side: HT distribution. Right side: m(j1j2) distribution. See text for details.
Figure 5: Examples of input variables to the NN in the 3-jets Pretag data set. The distributions are
normalized to an integrated luminosity of 200 pb-1. Left side: HT . Right side: m(j1j2). The right most
bin in each distribution contains the overfow bin.
Figure 6: The distributions of the NN output. Left side: Template distributions normalized to unit area.
Right side: Expected distribution for an integrated luminosity of 200 pb-1.
Figure 7: Shape uncertainty for a JES shift of +/5% for the two most important processes, W+jets (left)
and ttbar (right). The lower plots show the ratios of the template histograms and thus gives the relative
change in each bin.
Figure 8: Effect of JES uncertainty on rates fitted in pseudo-experiments normalized to the expectation
(Beta). Left side: distribution for W+jets. Right side: distribution for ttbar. The black histograms
centered at one show the outcome of pseudo-experiments with unaltered JES, the default setting. The
median of this distribution is taken as reference. To estimate the impact of an altered JES we perform
ensemble tests in which the JES is altered by +5% or by -5%. The resulting distributions of Beta are
shown: +5% (blue) and -5% (red). The median of these distributions is shifted by an amount Delta which
indicates that we expect to measure a higher (or lower) rate of events in the case that the JES is differing
by +/5%, compared to the rate we expect in case of an unaltered JES. We define the shift as a measure
of the systematic uncertainty on our rate measurement.
Figure 9: Distribution of likelihood ratios discriminants in 200 pb-1 in the 2-jets tagged sample. Two
discriminants are constructed, one for the rejection of ttbar events, Lttbar, (left) and another for the rejection
of W+jets process, LW+jets, (right). The cross section determination is performed with events in which
both likelihood ratios exceed 0.9.
Major updates:
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KyleStevenson - 19-May-2010
Responsible: Main.unknown
Last reviewed by:
Never reviewed