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Tobias Haas: Introduction to HERA An Introduction to HERA Physics DESY Summer Student Program 16/17 August, 2005 Tobias Haas DESY, Hamburg.

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Presentation on theme: "Tobias Haas: Introduction to HERA An Introduction to HERA Physics DESY Summer Student Program 16/17 August, 2005 Tobias Haas DESY, Hamburg."— Presentation transcript:

1 Tobias Haas: Introduction to HERA An Introduction to HERA Physics DESY Summer Student Program 16/17 August, 2005 Tobias Haas DESY, Hamburg

2 Tobias Haas: Introduction to HERA Overview Part 1: What is HERA? What is HERA? Structure Function Formalism Structure Function Formalism Kinematics Kinematics Structure Function Evolution (RGE/DGLAP) Structure Function Evolution (RGE/DGLAP) Part 2: Selected HERA I Results: Selected HERA I Results: Structure Functions Structure Functions High Q 2 and EW High Q 2 and EW Jets and the strong coupling α S Jets and the strong coupling α S Part 3: Why HERA II: Why HERA II: High lumi/polarization High lumi/polarization EW precision measurements EW precision measurements © G. Larson: “The Far Side”

3 Tobias Haas: Introduction to HERA Part 1

4 Tobias Haas: Introduction to HERA What is HERA? © G. Larson: “The Far Side”

5 Tobias Haas: Introduction to HERA Physics @ Colliders e+e+e+e+ e-e-e-e- pppp pppp p+p+p+p+ eeee +Simple initial state +Clean final states +Little background -Limited energy e.g. LEP(200 GeV), ILC(1 TeV)e.g. LEP(200 GeV), ILC(1 TeV) +High energy (no synch rad) -Complicated initial state -Large and complicated backgrounds -e.g TEVATRON(2 TeV), LHC(14 TeV) +Unique initial state -two accelerators -HERA (300 GeV)

6 Tobias Haas: Introduction to HERA

7 HERA: The only ep Collider on the Planet

8 Tobias Haas: Introduction to HERA HERA Highlights: Highlights: Started operation in 1992 4 Experiments: H1 and ZEUS (ep) HERMES (e) HERA-B (p) (until 2003)  s = 300 GeV (  1997)  s = 318 GeV (1998  ) e + and e - beams up to 60% lepton polarization > 400 Mio ep collisions recorded per experiment

9 Tobias Haas: Introduction to HERA Physics Topics of HERA Proton Structure Proton Structure Parton densities Parton densities gluon density (xg(x)) gluon density (xg(x)) Valence quark distributions Valence quark distributions QCD evolution QCD evolution Different evolution schemes (e.g. BFKL) Different evolution schemes (e.g. BFKL) Strangeness and charm Strangeness and charm  S  S Perturbative QCD Perturbative QCD Jets Jets Gluon density Gluon density  S  S Multiparticle Observables: Multiplicity distributions Event chapess Multiparticle Correlations Border between pQCD and non-perturbative QCD Photon Structure Diffraction EW BSM and Exotics BSM and Exotics Leptoquarks Excited Quarks and Fermions FCNC MSSM Searches R-parity violation SUSY Contact Interactions … Spectroscopy

10 Tobias Haas: Introduction to HERA Structure Function Formalism See e.g. David J Griffiths: “Introduction to elementary particles”, New York, 1987

11 Tobias Haas: Introduction to HERA

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15 “Bj” (aka James Daniel Bjorken)

16 Tobias Haas: Introduction to HERA Kinematics … or a guided tour around the HERA phase space …

17 Tobias Haas: Introduction to HERA e-e- 27.5 GeV P 920 GeV Scattered e - Current Jet Scattered e - Current Jet Scattered e -

18 Tobias Haas: Introduction to HERA HERA I Kinematic Range Huge extension of kinematic reach: x Bj : 6 orders Q 2 : 6 orders Overlap with previous (fixed target) experiments

19 Tobias Haas: Introduction to HERA 1

20 Very High Q 2 Very clean events Very clean events Very high energy electron (> E beam ) Very high energy electron (> E beam ) Very collimated jet Very collimated jet Electron forward Electron forward Activity around the beam pipe forward (proton remnant) Activity around the beam pipe forward (proton remnant) e-e- 27.5 GeV P 920 GeV Scattered e - Current Jet

21 Tobias Haas: Introduction to HERA 2

22 Scattered e - Very Low Q 2 Little activity in main detector Little activity in main detector Electron backward – seen in special beampipe calorimeter Electron backward – seen in special beampipe calorimeter Electron energy close to E beam Electron energy close to E beam No jet structure No jet structure Activity around the beam pipe forward (proton remnant) Activity around the beam pipe forward (proton remnant) e-e- 27.5 GeV P 920 GeV

23 Tobias Haas: Introduction to HERA 3

24 Medium Q 2 e-e- 27.5 GeV P 920 GeV Scattered e - Jet Jet and electron in main detector Jet and electron in main detector Well isolated electron Well isolated electron Well collimated jet Well collimated jet Activity around the beam pipe forward (proton remnant) Activity around the beam pipe forward (proton remnant) Jet

25 Tobias Haas: Introduction to HERA Deep inelastic: Deep inelastic: W >> M P  const. xF 2  const. ~ xF 2

26 Tobias Haas: Introduction to HERA

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28 HERA Results for F 2 Dramatic Scaling Violations! Sample F 2 data

29 Tobias Haas: Introduction to HERA NC Cross Section: NC Reduced cross section: Dominant contribution Sizeable only at high y (y>~0.6) Contribution only important at high Q 2 Q 2 =  q 2 =  (k  k’) 2 x: momentum fraction of the struck parton y=Q 2 /xs NC Cross Section and Structure Functions

30 Tobias Haas: Introduction to HERA F 2 vs Q 2 Note: Note: Enormous range of data (5 orders in Q 2 and 8 orders in x) Approximate scaling at high Q 2 Scaling violations at low Q 2

31 Tobias Haas: Introduction to HERA F 2 vs x Bj Dramatic rise a low x Bj Note previous picture:

32 Tobias Haas: Introduction to HERA Structure Function Evolution

33 Tobias Haas: Introduction to HERA Reminder: Nomenclature/Kinematics = 0 in the QPM Z 0 Exchange

34 Tobias Haas: Introduction to HERA What QCD tells about F 2 (x,Q 2 ) ? DGLAP Equation: Integral-Differential equation for the dependence of q(x,Q 2 ), g(x,Q 2 ) on Q 2 Need an initial condition! Splitting functions: Can be calculated in pQCD

35 Tobias Haas: Introduction to HERA QCD Fits Make an ansatz at a fixed value of Q 2 = Q 0 2 Make an ansatz at a fixed value of Q 2 = Q 0 2 Write F 2 simpler: Write F 2 simpler: Ignore F 3 and F L (for the moment) Ignore F 3 and F L (for the moment) _ _ F 2 ~ 4/9 (U+U) + 1/9 (D+D) with _ _ _ _ _ _ D = d+s U = u+c U = u+c D = d+s

36 Tobias Haas: Introduction to HERA Parton Distribution Functions QCD fits to structure functions: _ _ F 2 ~ 4/9 (U+U) + 1/9 (D+D) _ _ Valence quarks: 2 (U-U) + (D -D) _ _ _ _ _ _ D = d+s U = u+c U = u+c D = d+s % precision except for gluon :


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