H Y P A T I A HYbrid Pupil’s Analysis Tool for Interactions in Atlas

HYPATIA HYPATIA of Alexandria First woman mathematician Alexandria, Egypt ( A.D.)

Proton – proton Collisions  Beam energy: 3.5, 4 TeV  2 x 3.5 TeV = 7 or 8 TeV  Some of the particles produced are unstable and decay instantly

ATLAS Particle tracks appear as lines on the detectors The length of each track is determined by particle type Each particle leaves a trace only on specific detectors according to its type

HY.P.A.T.I.A. Canvas Displays events in various forms depending on particle type and user preference. Can do zoom, pan, rotate, pick track etc

HY.P.A.T.I.A. Track Momenta Displays the quantities that describe each track (type, momentum, charge, φ, θ) Histograms Created automatically from the tracks of the invariant mass table

HY.P.A.T.I.A. Invariant Mass Main event analysis window. Displays the user selected tracks from various events. Calculates invariant masses. Creates Histograms. Η → 4ℓ

Laboratory Exercise

Detection and mass calculation of particles – Real Events Known particles:  Z → μ - + μ + Z → e - + e +  2 tracks, opposite charge, isolated  Invariant mass 91,2 GeV  Small missing energy ETMiss  J/ψ → μ - + μ + J/ψ → e - + e +  2 tracks, opposite charge, not diametrical  Invariant mass 3 GeV  Small missing energy ETMiss<15GeV

Laboratory Exercise Detection and mass calculation of particles – Real Events Known particles:  Υ → μ - + μ + Υ → e - + e +  2 tracks, opposite charge  Invariant mass 9,5 GeV  Small missing energy ETMiss  Background events  Usually one lepton (W boson decay)  Leptons from quark decays are in jets (non-isolated tracks)  Cosmic rays : diametrical tracks on both detector views  Large missing energy ETMiss (because of neutrinos)

Laboratory Exercise Identification of electrons - muons  e : charged particles, usually isolated that leave a trace in the E/M calorimeter  μ : charged particles that leave a trace in the muon chambers

Laboratory Exercise Detection and mass calculation of particles- Histogram

Laboratory Exercise – Detection and mass calculation of particles – Dimuon spectrum +???

Discover Higgs!

Laboratory Exercise “Discover Higgs” H → 2 Z → 4l Z → e - + e + ή Z → μ - + μ +  H  2 e e +  H  2 μ μ +  Η  e - + e + + μ - + μ +  Isolated tracks  6 GeV pT Cut  Invariant mass of 4 tracks (Z boson pairs)

Laboratory Exercise “Discover Higgs” H → 2 γ Photons do not carry charge Photons have 0 mass Photons leave NO tracks Photons deposit energy on the E/M Calorimeter Converted photons γ  e - e + (Invariant mass ≈ 0)

Track examples

Laboratory Exercise

Recap

So, what are we looking for??  Z → e - + e + orZ → μ - + μ + 91,2 GeV  Y → e - + e + orY → μ - + μ + 9,5 GeV  J/ψ → e - + e + or J/ψ → μ - + μ + 3,1 GeV  Unknown particles→ e - + e + or → μ - + μ +  H → 2 Z → 4l (very few events) ? GeV For all the above enter tracks which have sum of charge=0  H → 2 γ? GeV  Background