1 Direct Photon Studies in the ATLAS Detector Ivan Hollins 11/04/06 The University of Birmingham.

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Presentation transcript:

1 Direct Photon Studies in the ATLAS Detector Ivan Hollins 11/04/06 The University of Birmingham

2 Outline 1) A very quick overview of the LHC and the ATLAS detector 2) Motivation for looking at Direct Photon 3) Event Kinematics and pdfs 4) Rejecting Background 5) Conclusions

3 (1) A very quick overview of ATLAS and the LHC ATLAS is general purpose detector 4 main subsystems Inner Detector Electromagnetic Calorimeter Hadronic Calorimeter Muon Chambers Proton-proton collider, centre of mass = 14TeV Commissioning end 2007 Studies currently devoted to feasibility issues

4 Use  -jet events to probe the gluon,  gives clean access to the partonic event Aim to use this probe to discriminate between pdf sets Measurement of direct photon cross-section Compton process ~90%, Annihilation ~10% (2) Motivation for looking at  -jet events Compton Annihilation

5 Gluon pdfs for various pdf fits Evolution of CTEQ sets at Q = 10 4 Gluon pdf not well constrained at high x Differences noticeable x > 0.2 (Zeus2005) and for the others at x>0.3

6 (3) Event Kinematics – where are we most sensitive to pdf difference? Solving the Kinematics for the hard sub-process ab->cd and ignoring parton masses… xaxa xbxb ycyc ydyd P T = transverse momentum x = fraction of proton momentum carried by parton y = rapidity = centre of mass energy Q 2 = 4 momentum transfer = x a x b / s ATLAS coordinate system  = angle from the beam axis  = -ln (tan  /2)  = angle around the beam axis Using pdfs for x a and x b can build up an expected event profile As Q increases will increase x a / x b used in the scatter, but where will these events appear? Use Pythia to profile these events appear

7  distributions for events with  and jet P T > 50, 150, 350 GeV. Each plot shows x a and x b associated with an event twice. Once for  jet and once for  . Events typically combine one high x and one low x parton. At increasing energy events become narrower in  Sensitivity to high x events comes at high energies and high .

8 Are there observable differences in pdf sets? Now we know where to look can we see can differences in pdfs? Plots are for photon distributions only ~700k events in each ~ 100fb-1 at 330 GeV Plots look only at the shape, no comparison made to absolute numbers  - distributions for MRST2004 and Cteq61. PT > 330 GeV PTPT 

9 Summary of Pdf Differences (  ) Pdf Sets % Diff in  (  ) central / edge % Diff in  (jet) central / edge % Diff in  (  ) central / edge % Diff in  (jet) central / edge Pt > 110 GeV Pt > 330 GeV Zeus2005_ZJ v Cteq61 (central) 4% / 4%4% / 5%5% - 7 %5% / 10% MRST2001nlo v Cteq61 (central) 1% / 1%2% / 2%3% / 10%3% / 7% Cteq61e29 v Cteq61e30 2% / 4%2% / 3%2% / 8%1% / 1%  distributions are most sensitive different pdfs  experimentally easier to observe, have only EM calibration to worry about. Jets are definition dependent, calibration more difficult as a result. Differences are for the range |  | < 3.2 for both  and jet Increasing P T / Q gives access to the tail of the  distribution and sensitivity to high x

10 Event numbers for different Q 2 and x values – 100pb -1 : |  jet | < 4.9, |   | < 3.2 Q 2 (GeV) 2 ~P T (GeV)x = – (000’s) x = – (000’s) x = – (000’s) x = – (000’s) All 0-1, ± ± ± ± ± 2.5 1,600-2, ± ± ± ± 1.11,027 ± 4.5 2,500-5, ± ± ± ± ± 4.2 5,000-10, ± ± ± ± ± ,000-20, ± ± ± ± ± ,000-40, ± ± ± ± ,000-80, ± ± ± ± , , ± ± ± ± , ± ± 0.1

11 (4) Rejecting against background Background di-jet events where one jet fakes a photon Rejection against the background done by looking at shower properties of the events Have limited detector coverage |   | < 3.2 |  jet | < 4.9 Focus on  ID in the region |  | < 2.5 for precision physics

12 Separation using EM Calorimeters Separation done using Had Cal EM2 EM1 (strips) Use Had Cal to reject against jets with hadronic components Use EM2 to reject against broad jets Should just leave narrow jets with little hadronic activity. Mainly consisting of ,  and  decaying into 2 photons Use fine  granularity of EM1 to reject against these  00

13 HadCal EM2 EM1 (strips) Different shapes of photons and jets clearly seen However some plots have broad spectra with tails… Unconverted True photon v Fakes – all  bins

14 and finally add an Isolation Final stage - place an Isolation criteria upon the photon nb plots show candidate photons before shower shape ID cuts Final Rejections… Rejections of ~5,000 for Pt>25GeV ~10,000 for Pt>100 GeV ~??? for Pt>300GeV

15 (5) Summary High x events are kinematically accessible by looking at high Q and large  Difference in pdf’s are most apparent at high x and manifest themselves most predominately in the  distributions Differences of in the central – edge  distributions of 2 - 6% (110GeV) and 3 -15% (330GeV) are typical. Dijet rejection should be sufficient to have S/B > 10 in the region of interest Looks feasible to further constrain gluon pdfs

16 Backup Slides

17 Probability map of Event distributions in  Q = 150 GeV Compton process only Agrees with event shapes as produced by Pythia  -jet occur preferentially in the same  region

18 Q = 50 GeV Q = 150 GeV Q = 350 GeV At increased Q the event shape contracts At high Q most, if not all the events should be observable in the detector

19 P T > 50 GeV

20 P T > 150 GeV

21 P T > 350 GeV

22  - distributions for Zeus2005_ZJ and Cteq61. P T > 330 GeV

23  - distributions for MRST2004 and Cteq61. P T > 330 GeV

24  - distributions for Zeus2005_ZJ and Cteq61. P T > 110 GeV

25  - distributions for MRST2004 and Cteq61. P T > 110 GeV

26 Shower Shape -  dependence Shower Shapes are considered in the  bins 0 < |  | < < |  | < < |  | < < |  | < < |  | < 2.40 Motivation for the  binning is Granularity changes in EM1 Cal Changes thickness in the Lead absorber plates Material budget Nb – no ID done in the crack region

27 HadCal EM2 EM1 (strips) Shapes of the True photons now appear cleaner and easier to cut on them Repeat for 5 different  bins… Unconverted True photon v Fakes – 0 < |  | < 0.8