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Cosmic Rays at Extreme Energies The Pierre Auger Observatory

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Presentation on theme: "Cosmic Rays at Extreme Energies The Pierre Auger Observatory"— Presentation transcript:

1 Cosmic Rays at Extreme Energies The Pierre Auger Observatory
Ezio Menichetti Dip. di Fisica Sperimentale, Universita’ di Torino INFN, Sez. di Torino Lecture 2

2 EAS Detectors Long history, dating back to the ’60s AGASA HiRes
Volcano Ranch (USA) – Sampling Haverah Park (UK) – Sampling SUGAR (Australia) - Sampling Yakutsk (Russia) - Sampling Fly’s Eye (USA) – Fluorescence AGASA HiRes

3 AGASA Akeno Giant Air Shower Array
111 scintillators + 27 muon det. Akeno, Japan 11 Super-GZK events Small Scale Clustering Constraints on Composition:  protons at UHEs. (“Classical” analysis based on Ne vs Nm)

4 HiRes - High Resolution Fly’s Eye
Pioneers of FluorescenceTechnique Air fluorescence detectors HiRes mirrors HiRes mirrors Dugway, Utah, USA No Super-GZK flux No Small Scale Clustering Composition Change

5 EAS – Early History

6 Ground Array EAS sampled at ground by a number of detector stations
Shower front Shower core hard muons EM shower

7 Particle Composition

8 Shower Development

9 Universality of EM Component
Emax=25 MeV

10 The Muon Component

11 Tank: Signal Components
 e 1 GeV 10 MeV 1.2m Pure Water 240 MeV 10 MeV ~track ~ energy

12 Tank: Light Emission by Muons
photomultiplier 41° Retro-diffusing Walls Water When a particle travels faster than the velocity of light in water, Cerenkov light is emitted

13 Pulse Shape

14 Pulse Height from Muons
Signal unit ~ 1 VEM ~ 94 ph.e.

15 Pulse Height for Calibration
Most frequent signals ~ atmospheric muons . . A/D ratio - sliding average over 3 min of signals > 512

16 EAS Direction from Timing
B.Rossi, 1953

17 Direction from Timing cDt d

18 Timing

19 Ground Array - LDF Lateral Distribution Function LDF Parametrization

20 Constant Intensity Cut
Need to unfold the zenith angle dependence of the tank response to any given energy Assume isotropic flux at high energy: Expect same flux at all angles at any given E →Plot cumulative (i.e. N(S>S0) vs. S0 ) pulse height distribution for each q bin Normalize q=380 150 evts Relative tank response vs angle

21 Ground Array - Energy Measured signal density extrapolated to a reference point Typ. S(600m) to S(1000m) to minimize fluctuations Compare to Monte Carlo simulation Good linearity with Eprimary Results somewhat depending on : Primary interaction (physics) Composition (p vs. Iron) E range fixed by detector spacing Lot of fun for us accelerator physicists! Get energy from lateral density…

22 Ground Array - Composition
Several tool available. All in all, looks like a tricky business… Just as an example: Signal rise time Iron nucleus: Less cascade steps before reaching   More ’s.  Less EM energy  Smaller muon rise time

23 Atmospheric Fluorescence
Radiative De-excitation High energy electron N2 Molecule UV Photons Excited N2 Molecule Collision excitation N2 Molecule + Fluorescence light E.Menichetti – Bari, Aprile 2007

24 Fluorescence Yield Atmosphere working as a large scale calorimeter

25 A Recent Measurement

26 The Fly’s Eye Concept Fluorescence Light EAS Path Sensor Array

27 Fluorescence Detector
Shower-detector plane Each PM seeing one segment of the shower  Sequence of fast pulses by adjacent PMs Impact point Photomultiplier array

28 Atmospheric Headaches - I
Effect of Molecular (Rayleigh) Scattering ~18km h~7.5km =h/~0.41

29 Atmospheric Headaches - II
Effect of Aerosol (Mie) Scattering ~20km h~1.2km =h/~0.06

30 Cherenkov Headaches Estimate of Cherenkov contamination
Time (100ns bins) Photons (equiv 370nm) Estimate of Cherenkov contamination Total F(t) Direct Rayleigh aerosol

31 Fluorescence Detector
Practical implementation of light collection (also in Auger) Pixel camera (Photomultipliers) Spherical mirror (Large ~ 10 m2!)

32 Fluorescence Detector
PM current Signal formation: One PM, sequence of time slices

33 Fluorescence Detector
Composition (Fly’s Eye) E= eV (Fly’s Eye) p Xmax Fe Unique FD capability: Longitudinal profile

34 Comparison: GA vs. FD GA FD Sampling detector 100% duty cycle
Large number of simple, modular elements Shower parameters from x-section Need reliable MCarlo simulation FD Integral calorimeter 10% duty cycle Small number of complex stations Shower parameters from full shower track Need good atmospheric monitoring+calibration

35 The Hybrid Concept FD: Measuring Etot & Longitudinal Profile
SD: Sampling Lateral Profile at ground


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