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Revision: 1.4
Committed: Wed Apr 28 22:15:10 2010 UTC (15 years ago) by friis
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# User Rev Content
1 friis 1.1 The tau identification strategies used in previously published CMS analyses are
2 friis 1.2 fully described in~\cite{PFT08001}. A summary of the basic methods and
3 friis 1.1 strategies is given here. There are two primary methods for selecting objects
4     used to reconstruct tau leptons. The CaloTau algorithm uses tracks
5     reconstructed by the tracker and clusters of hits in the electromagnetic and
6     hadronic calorimeter. The other method (PFTau) uses objects reconstructed by
7 friis 1.2 the CMS particle flow algorithm, which is described in~\cite{PFT09}. The
8 friis 1.1 particle flow algorithm provides a global and unique description of every
9     particle (charged hadron, photon, electron, etc.) in the event; measurements
10 friis 1.3 from sub--detectors are combined according to their measured resolutions to
11 friis 1.1 improve energy and angular resolution and reduce double counting. The
12     strategies described in this paper use the particle flow objects.
13    
14 friis 1.4 Both methods typically use an ``leading object'' and an isolation requirement to reject
15 friis 1.2 quark and gluon jet background. Quark and gluon jets are less collimated and
16     have a higher constituent multiplicity and softer constituent $p_T$ spectrum
17 friis 1.3 than a hadronic tau decay of the same transverse momentum. The ``leading
18     track'' requirement is applied by requiring a relatively high momentum object
19     near the center of the jet; typically a charged track with transverse momentum
20     greater than 5 GeV/c within $\Delta R < 0.1$ about the center of the jet axis.
21     The isolation requirement exploits the collimation of true taus by defining an
22 friis 1.2 isolation annulus about the kinematic center of the jet and requiring no
23 friis 1.3 detector activity about a threshold in that annulus. This approach yields a
24     misidentification rate of approximately 1\% for QCD backgrounds and a hadronic
25     tau identification efficiency of approximately 50\%~\cite{PFT08001}.