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1 The KASCADE-Grande experiment Andrea CHIAVASSA Universita` degli Studi di Torino Cosmic Ray Physics Large Scale Experiments at the Second Decade of the 21 st Century Moscow, 16-18 May 2011

The KASCADE-Grande experiment

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The KASCADE-Grande experiment. Andrea CHIAVASSA Universita` degli Studi di Torino. Cosmic Ray Physics Large Scale Experiments at the Second Decade of the 21 st Century Moscow, 16-18 May 2011. Motivations for the KASCADE-Grande experiment - PowerPoint PPT Presentation

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Page 1: The KASCADE-Grande experiment

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The KASCADE-Grande experiment

Andrea CHIAVASSAUniversita` degli Studi di Torino

Cosmic Ray Physics Large Scale Experiments at the Second Decade of the 21st Century

Moscow, 16-18 May 2011

Page 2: The KASCADE-Grande experiment

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Motivations for the KASCADE-Grande experimentThe range 1016 – 1018 eV is crucial for different reasons:- complete “knee” studies- investigate galactic-to-extragalactic transition- hadronic interactions- anisotropies

area required to detect~100 events/year

1 km20.01 km2

Page 3: The KASCADE-Grande experiment

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Measurements of air showers in the energy range E0 = 100 TeV - 1 EeV

KASCADE-Grande= KArlsruhe Shower Core and Array DEtector +

Grandeand LOPES

Page 4: The KASCADE-Grande experiment

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Page 5: The KASCADE-Grande experiment

DetectorDetector Detected Detected EAS EAS componecomponentnt

Detection Detection TechniqueTechnique

DetectDetector area or area (m(m22))

GrandeGrande Charged Charged particlesparticles

Plastic Plastic ScintillatorsScintillators

37x1037x10

KASCADE KASCADE array e/array e/

Electrons, Electrons,

Liquid Liquid ScintillatorsScintillators

490490

KASCADE KASCADE array array

MuonsMuons (E(Ethth=230 =230 MeV)MeV)

Plastic Plastic ScintillatorsScintillators

622622

MTDMTD Muons Muons (Tracking) (Tracking) (E(Ethth=800 =800 MeV)MeV)

Streamer TubesStreamer Tubes 4x1284x128

• Shower core and arrival

direction

– Grande array

• Shower Size (Nch number of

charged particles)

– Grande array

• Fit NKG like ldf

KASCADE-Grande detectors & observables

• Size (E>230 MeV)•KASCADE array detectors

•Fit Lagutin Function• density & direction (E>800 MeV)

•Streamer Tubes

Page 6: The KASCADE-Grande experiment

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A standard event

KASCADE-Grande efficiency

Apel et al. NIMA 620 (2010) 202-216

SIM

DATA

1016eV

Page 7: The KASCADE-Grande experiment

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Cross-check between KASCADE and Grande

Apel et al. NIMA 620 (2010) 202-216

■ KASCADE stations■ Grande stations

DATA

Page 8: The KASCADE-Grande experiment

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Good agreement between the reconstruction accuracies of the 2 detectors

Apel et al. NIMA 620 (2010) 202-216

Arrival direction accuracy <1

Rayleigh fit

Nch accuracy: systematics < 10%Core position accuracy: < 8m(Nch

G-NchK)/Nch

K

■Mean value□RMS

DATA

Page 9: The KASCADE-Grande experiment

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Muon reconstruction (from simulation QGSjet II & FLUKA)

Apel et al. NIMA 620 (2010) 202-216

(Nrec-N

tr)/Ntr < 20%

After applying muon correction functions

(Nrec-N

tr)/Ntr

SIMULATION

Page 10: The KASCADE-Grande experiment

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• 1173 days of effective DAQ time.• Performance of reconstruction and detector is stable.• θ < 40° • 250 m < rKAS < 600 m

First Results:

•All particle Energy spectrum•Towards Mass Groups spectra

Page 11: The KASCADE-Grande experiment

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Reconstruction of the energy spectrumWe use three different methods:•Nch as observable•N as observable•Combination of Nch and N as observables

•Cross check of reconstruction procedures•Cross check of systematic uncertainties•Test sensitivity to composition•Cross check of validity of hadronic interaction models

If not explicitly mentioned in the followingCORSIKA QGSjetII/FLUKA interaction model is used

Page 12: The KASCADE-Grande experiment

1) Nch,Spectra measured at different angles2) Nch,() Nch,(ref)

CIC to correct for atmosphericattenuation model independent

E = a + blog10(Nch,

Energy spectra model & composition dependent

Page 13: The KASCADE-Grande experiment

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Nch – N technique5 angular bins treated independently

log10(Nch)

log10(Nch)

log

10(N

ch/N

)

log

10(E

/GeV

)

SIM

SIM

*error bars=RMS of distributions

log10(Nch/N) - log10(Nch/N)p

k = log10(Nch/N)Fe - log10(Nch/N)p

log10E=[ap+(aFe-a,p)]klog10(Nch)+[bp+bFe-bp)k]

log10Ep,Fe=ap,Felog10Nch+bp,Fe

log10(Nch/N )p,Fe=cp,Felog10Nch+dp,Fe

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Pro & cons of the methods

Nch or Nalone:

• Constant intensity cut method• Correction for atmospheric attenuation is model independent• Calibration function QGSjet II: shower size (Nch or Nμ ) vs E• Composition dependent

Nch & Ncombined:

• Composition independent• Correction for atmospheric attenuation is model dependent• Calibration function QGSjet II: Nch-N vs E

Page 15: The KASCADE-Grande experiment

Check of resolutions and systematic errorsusing MC simulations

Reconstructed/True flux

log10(E/GeV)

flu

x rec

/flu

x tru

e

SIM/QGSjet II

Effect of Hadronic interaction model: EPOS data treated as exp. data and analyzed using QGSjet II

Page 16: The KASCADE-Grande experiment

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Table of systematics on the flux

Source of uncertainty 1016eV

(%)

1017eV

(%)

1018eV

(%)

Intensity in different angular bins (attenuation) 10.2 9.3 13.0

Calibration & composition 10.8 7.8 4.4

Slope of the primary spectrum 4.0 2.0 2.1

Reconstruction (shower sizes) 0.1 1.3 6.6

TOTAL 15.4 12.4 14.7

Other uncertainties % % %

Sudden knee structures (extreme cases) <10

Hadronic interaction model (EPOS-QGSjet) -5.4 -12.3 -9.5

Statistical error 0.6 2.7 17.0

Energy resolution (mixed primaries) 24.7 18.6 13.6

Page 17: The KASCADE-Grande experiment

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Experimental data

log10(E/GeV)

dN

/dE

x E

2.5

(m-2s-1

sr-1eV

1.5 )

DATADATA

The measured fluxesare different EASdevelopment in atmospehre not correctly described by the simulation?

0°<<16.7°16.7°<<24.0°24.0°<<29.9°29.9°<<35.1°35.1°<<40.0°

Page 18: The KASCADE-Grande experiment

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Comparing the 3 methods (dI/dE x E3)

DATA

Spectrum measured with the Nch-N technique lies in the allowed region by the CIC analysis performed both with Nch and with N

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Residual plot

DATA

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2single power law / ndf =2.97

22 power laws / ndf =0.49

Ftest = 6.09Variance = 0.62Significance = 7.7

1=-3.0150.010

2=-3.2440.0772 power laws

Fermi function

Ftest = (2single power law / m) / (2

function / n), with m,n = ndf single power-law, function

Variance = 2n2(m+n-2) / m(n-2)2(n-4)

Significance in units of the standard deviation = Ftest / √Variance

2single power law / ndf =2.97

2fermi / ndf =0.65

Ftest = 4.56Variance = 0.51Significance = 6.4

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○ KASCADE QGSjet01▼ EAS-TOP ● KASCADE-Grande QGSjet2

Comparison with KASCADE & EAS-TOP

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The all-particle energy spectrum

DATA

Page 23: The KASCADE-Grande experiment

•The Energy spectrum shows structures. •The composition analysis is crucial to try to understand their origin.

•The composition studies are approached with different techniques (all based on Nch-N

observables and QGSjet model) like we did for the Energy spectrum to have a cross check of the results and in order to study the systematic errors of each technique:

– N/Nch distributions in bins of Nch (2)– unfolding– k parameter– YCIC= logN/logNch

Page 24: The KASCADE-Grande experiment

• The goal of the YCIC and “k parameter” algorithm is to separate the events into samples originated by primaries belonging to different “mass groups”– YCIC = log N(ref) / log Nch (ref)

– k = (log(Nch/N) - log(Nch/N)p) / (log(Nch/N)Fe- log(Nch/N)p)

• 2 and unfolding algorithm have the goal of measuring the spectra of single mass groups through statistical analysis of the two dimensional (Nch, N) spectra

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Page 25: The KASCADE-Grande experiment

YCIC k paramater

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Performances of the YCIC and “k parameter” algorithm. Calculated in the frame of CORSIKA full EAS simulation with QGSJet II interaction model.

Log(E/GeV)

k

Log(E/GeV)

Page 26: The KASCADE-Grande experiment

vs. Primary Energy

Vs. Distance from KASCADE

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NY<0.84/NH & NY>0.84 /NFe

YCIC

Page 27: The KASCADE-Grande experiment

2 methodN/Nch distributions in bins of Nch

intermediate

Page 28: The KASCADE-Grande experiment

N/Nch distributions in bins of Nch

• Fsim(i) = j j fsim,j(i) j j = 1

• 2 = i (Fsim(i)-Fexp(i))2/2(i)

• It has already been shown that:– KG can separate three mass groups:

• Light (H), Intermediate (He+C), Heavy (Si+Fe)

– QGSJet II gives a good description of the measured N/Nch distributions in the whole Nch range

– Light and Heavy mass groups are needed to describe the distributions measured in all Nch intervals 28

Page 29: The KASCADE-Grande experiment

• Analyzing the N/Nch distributions in the kth Nch interval we obtain the abundances j(k) of different mass groups.

• Nj(k) = j(k) Nexp(k)

• From Nj(k) we can calculate the flux in the kth Nch interval.

• By a full simulation we convert Nch into primary energy. We calculate the differential energy fluxes of single mass group

• Results heavily depend on the QGSjet II interaction model 29

From j to mass groups energy spectra

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Test spectra of the three mass groups reconstructed with the 2 analysis. The results are not yet corrected for migration effects.No spectral breaks are introduced by the algorithm.

Intermediate true

Intermediate rec

Page 31: The KASCADE-Grande experiment

Number of events Ni in the cells of the two dimensional spectra are given by:

Where pn is the conditional probability of measuring an event in the Log N, log Nch cell if the shower was induced by a particle of type nand primary energy E

Unfolding

Page 32: The KASCADE-Grande experiment

Conclusions• KASCADE-Grande operates in the 1016-1018 eV energy

range

• <1° arrival direction, <10 m core position, ~15% Nch , >20% N resolutions

• All particle Energy Spectrum– Agreement with KASCADE & EAS-TOP results at the threshold– Agreement between different reconstruction approaches– No single power law– Structures at the threshold and ~1017 eV

•Toward mass groups energy spectra• Resolve three mass groups• Mass group spectra will be soon presented

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• A feature like the one claimed by the GAMMA collaboration would have been detected. Even if broaden by KASCADE-Grande resolution and EAS development in atmosphere

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