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CERN-THESIS-2012-153 26/07/2012 - CERN Document Server

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ATLAS Preliminary<br />

Data 2011<br />

Channel & Lumi.<br />

Single lepton<br />

Dilepton<br />

All hadronic<br />

­1<br />

1.02 fb<br />

­1<br />

New measurements<br />

50 100 150 200<br />

[pb]<br />

250 300 350<br />

σ<br />

tt<br />

15 May <strong>2012</strong><br />

Theory (approx. NNLO)<br />

for mt<br />

= 172.5 GeV<br />

stat. uncertainty<br />

total uncertainty<br />

σ ± (stat) ± (syst) ± (lumi)<br />

tt<br />

0.70 fb 179 ± 4 ± 9 ± 7 pb<br />

­1<br />

+ 14 + 8<br />

­ 11 ­ 7<br />

0.70 fb 173 ± 6 pb<br />

167 ± 18 ± 78 ±<br />

+ 8<br />

Combination 177 ± 3 ± 7 pb<br />

τhad<br />

+ jets<br />

τhad<br />

+ lepton<br />

All hadronic<br />

­1<br />

4.7 fb<br />

­1<br />

­ 7<br />

6 pb<br />

1.67 fb 200 ± 19 ± 42 ± 7 pb<br />

­1<br />

2.05 fb 186 ± 13 ± 20 ± 7 pb<br />

+ 60<br />

168 ± 12 ­ 57 ±<br />

6 pb<br />

(a) (b)<br />

Figure 2.5: Summary of measurements of the t¯t cross section by the (a)ATLAS and the (b) CMS experiment.<br />

In both cases, 2011 pp collision data at a center of mass energy of √ s = 7 TeV were used. The combination<br />

of the different channels is σ t¯t = 177 ± 3(stat.) +8<br />

−7 (syst.) ± 7(lumi.) pb for ATLAS [21] and σ t¯t = 166 ±<br />

2(stat.) ± 11(syst.) ± 8(lumi.) pb for CMS [22].<br />

(a) SM decay, t→Wb. (b) FCNC decay, t→Zq. (c) FCNC decay, t→γq. (d) FCNC decay, t→gq.<br />

Figure 2.6: Feynman diagrams of Top quark decays. The FCNC deays in the SM are not present at tree<br />

level, thus the diagrams presented here are just for illustration.<br />

1 × 10 −4 , respectively. In what follows, for a generic decay channel X, the BR is defined as:<br />

BR(t → X) =<br />

Γ(t → X)<br />

. (2.33)<br />

Γ(t → Wb)SM<br />

Other rare decays include those that occur via flavor changing neutral currents. The last three diagrams in<br />

Figure 2.6 show such decays: t → Zq, t → γq and t → gq. In the SM they occur at one loop level, and are<br />

highly suppressed by the Glashow-Iliopoulos-Maiani (GIM) mechanism [23], as explained below.<br />

16

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