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2011 QCD and High Energy Interactions - Rencontres de Moriond ...

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Fractional JES systematic uncertainty<br />

0.12<br />

0.1<br />

0.08<br />

0.06<br />

0.04<br />

0.02<br />

0<br />

Anti-k R=0.6,<br />

EM+JES, 0.3 ≤ | η | < 0.8, Data 2010 + Monte Carlo <strong>QCD</strong> jets<br />

t<br />

ALPGEN + Herwig + Jimmy Noise Thresholds<br />

JES calibration non-closure PYTHIA Perugia2010<br />

Single particle (calorimeter)<br />

Total JES uncertainty<br />

Additional <strong>de</strong>ad material<br />

30 40<br />

2<br />

10<br />

2<br />

2×<br />

10<br />

ATLAS Preliminary<br />

3<br />

10<br />

p<br />

jet<br />

T<br />

3<br />

2×<br />

10<br />

[GeV]<br />

Fractional JES systematic uncertainty<br />

0.25<br />

0.2<br />

0.15<br />

0.1<br />

0.05<br />

0<br />

Anti-k R=0.6,<br />

EM+JES, 3.6 ≤ | η | < 4.5, Data 2010 + Monte Carlo <strong>QCD</strong> jets<br />

t<br />

ALPGEN + Herwig + Jimmy Noise Thresholds<br />

JES calibration non-closure PYTHIA Perugia2010<br />

Single particle (calorimeter) Additional <strong>de</strong>ad material<br />

Intercalibration<br />

Total JES uncertainty<br />

30 40 50 60 70<br />

ATLAS Preliminary<br />

2<br />

10<br />

2×<br />

10<br />

p [GeV]<br />

Figure 1: Fractional jet energy scale systematic uncertainty as a function of pT for jets in the pseudorapidity<br />

region 0.3 < |η| < 0.8 in the barrel calorimeter (left) <strong>and</strong> in the pseudorapidity region 3.6 < |η| < 4.5 in the<br />

forward calorimeter (right).<br />

which are cells with large signal to noise ratio. Neighbouring cells in 3D space are collected to<br />

form the cluster in an iterative procedure based on cell energy significances <strong>and</strong> neighbouring<br />

relations. Resulting clusters are used then as input objects for an anti-kT algorithm 8 with<br />

distance parameters R=0.6 <strong>and</strong> R=0.4 to form jets.<br />

The ATLAS calorimeter system is non-compensating, i.e. it generates smaller signal per unit<br />

ofincomingenergyforhadronsthanforelectrons. Additionalimperfectionsinthereconstruction<br />

can arise from energy <strong>de</strong>posits outsi<strong>de</strong> active regions of the calorimeters, shower leakage, <strong>and</strong><br />

threshold effects from clustering <strong>and</strong> jet algorithms.<br />

The present calibration scheme 9 applies jet-by-jet Monte Carlo based corrections as a function<br />

of the jet energy <strong>and</strong> pseudorapidity b to jets reconstructed at EM scale. To <strong>de</strong>rive the<br />

correction factors, truth jets are formed by running the same anti-kT algorithm on stable particles<br />

from Monte Carlo simulation. Each correction factor is then calculated by dividing the truth<br />

particle jet energy by the energy of the matching calorimeter jet at EM scale. This calibration<br />

scheme restores jet energy scale (JES) within 2% for the full kinematic range <strong>and</strong> allows a direct<br />

evaluation of the systematic uncertainty.<br />

2.2 Jet energy scale uncertainty<br />

The jet energy scale uncertainty is the dominant experimental uncertainty for numerous physics<br />

results with jets in final states. The systematic uncertainty of the present calibration scheme<br />

is <strong>de</strong>termined from a combination of test-beam data, in-situ measurements in proton-proton<br />

collisions <strong>and</strong> from systematic variations of parameters of the Monte Carlo simulations.<br />

As a first step, the uncertainty of the response of the ATLAS calorimeter system to single<br />

isolated hadrons is <strong>de</strong>termined from the E/p ratio measured in-situ by the calorimeter <strong>and</strong><br />

the tracker. This data is supplemented by the uncertainty known from single pion testbeam<br />

measurements in the well-un<strong>de</strong>rstood barrel region |η| < 0.8. Finally the uncertainty of the<br />

calorimeter responce to hadrons is propagated to the uncertainty of the calorimeter response to<br />

jets using Monte Carlo <strong>and</strong> known jet composition. Additional uncertainties on the <strong>de</strong>scription<br />

of the material of the ATLAS <strong>de</strong>tector, of the electronic noise <strong>and</strong> uncertainties from the mo<strong>de</strong>ling<br />

of the fragmentation <strong>and</strong> un<strong>de</strong>rlying event are estimated using Monte Carlo test samples<br />

generated with different conditions.<br />

Figure 1 (left) shows the final fractional jet energy scale uncertainty <strong>and</strong> its individual<br />

b the pseudorapidity is <strong>de</strong>fined in terms of the polar angle θ as η = −lntan(θ/2)<br />

jet<br />

T<br />

2

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