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K2K near detector: Measurement of the  flux in absence of oscillations and of the beam direction 3 different detectors: 1 Kton Water Čerenkov: Small replica.

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Presentation on theme: "K2K near detector: Measurement of the  flux in absence of oscillations and of the beam direction 3 different detectors: 1 Kton Water Čerenkov: Small replica."— Presentation transcript:

1 K2K near detector: Measurement of the  flux in absence of oscillations and of the beam direction 3 different detectors: 1 Kton Water Čerenkov: Small replica of Super-K; Fiducial mass 25 ton. Scintillating fiber detector in water (SciFi): fine grained water target CCQE identification Fiducial mass 6 ton. SciBar Muon range detector: MRD: Iron target 330 ton fiducial mass Neutrino beam monitor: Momentum and direction of muons Since October 2003 the Lead Glass has been replaced with a scintillating bars 2.5x1.3x300 cm detector, 11 ton Fid. Study of low energy neutrino interactions (osc. Max. @ 0.6 GeV) Probability # of interactions No oscillation Oscillated dip Oscillation maximum (ideal energy reconstruction)

2 Events: 1)WC: only muon id. 2)SCIFI (water) 1 or 2 tracks, muon id. 3)SCIBAR (plastic scint.) 1 or 2 tracks, muon id. For the events with 2 tracks make a classification in QE and nQE just looking at the angle of the track wich is not the muon WCSCIFISCIBAR Fid. mass5.59 ton9.38 ton Muon thresh.200 MeV/c400-550 MeV/c450 MeV/c events52110 (66% QE) 1793511030 Energy scale2.7% Momentum resolution 2.0-2.5%80 MeV/c Angular resolution 1.05°1.6° 70% H20 21.8% Al

3 Energy measurement of the  in SuperKamiokande using the 1R  sample under the hypothesis of the quasi-elastic scattering (dominant process at low energy):  + n   – + p –– Proton undetectable below Čerenkov threshold Incoming   direction known  Under the assumption that the initial neutron was at rest the kinematics of QE-CC can be used to find the energy of the incoming  :  E~60MeV <10% measurement E  (reconstructed) – E  (true) QE inelastic

4 For the events with 2 tracks make a classification in QE and nQE just looking at the angle of the track wich is not the muon, should be within 25° from the expected proton direction Scibar For the 3 classes of events fit the muon variables data vs MC in bins of energy Analysis based on the muon apart from the division in classes, no proton id, no measurement of prton energy

5 WC SCIFI SCIBAR

6 No significative differences SCIFI-SCIBAR, large difference in WC

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8 Formation Zone Intranuclear Cascade: First application to neutrino interactions by Battistoni, Lipari, Ranft, Scapparone hep-ph 9801426 The formation length was introduced in analogy to the Landau Pomeranchuk effect to explain the suppression of the intranuclear cascade at high energies The tracking of hadrons trhough the nucleus with known cross sections is performed only for hadrons formed inside the nucleus. Formation time in the rest frame of the hadron sampled from an exponential with average:  0 is of the order of a few fm/c. In the lab frame  =  S  s only low energy hadrons participate Z. Phys C 43 (1989) 439 Z. Phys C 52 (1991) 643 The FZIC code performs a complete sampling of the nucleus in the impulse approximation assigning momenta and positions to the nucleons and then propagates the hadrons trough the nuclear medium developing the cascade D.Autiero NUINT04

9 Spectrometer:  p/p = ±  % for p <  GeV/c ECAL resolution: The NOMAD detector WANF neutrino beam: =24 GeV for  48 GeV for  CC

10 Nomad typical events:  + N   – + X e + N  e – + X  e + N  e + + X  – track Energy depositions in the ECAL

11 Proton and neutron yields increase with the INC (DIS, Nomad beam and target, pure MC level): p n Momentum (GeV/c) Angle wrt incoming neutrino (rad) Low momenta Large angles 1 fm/c 2 fm/c 5 fm/c No INC Look for the protons in order to tune the model

12 Formation time tuning, after fragmentation tuning: INC improves the agreement data-MC, (minimum found at 2 fm/c) Charged hadrons multiplicity No INC Total event charge 2 fm/c

13 Hadrons angular dist. (rad) Hadrons momenta (GeV/c) Hadrons spectra and angular distributions No INC 2 fm/c + + + + - - --

14 Hadron with largest angle (rad) Looking for the presence of the protons from INC …. Hadron with the largest angle (wrt incoming neutrino) in the event 2 fm/c No INC Positives Negatives Strong improvement of the agreement data-MC for the positives due to the INC protons Hadron with largest angle (rad)

15 Looking for the presence of the protons from INC …. Spectra for hadrons with 0.5<  <1.57 Negatives Positives Momentum (GeV/c)   p p No INC 2 fm/c

16 Backward protons (kinematically forbidden for neutrino interactions on stationary nucleons) are a very sensitive observable for the tuning of INC Protons can be identified by range looking in the sample of backward stopping particles Nomad has published a paper on the production of backward particles: P.Astier et al. Nuc. Phys. B 609 (2001), see also M. Veltri Nuint01 proc. Invariant cross section: # of BP per DIS  CC

17 NEG-N: invariant spectrum in NOMAD for various formation times The slope is not affected by the formation time, the rate is quite sensitive to the formation time Formation timeNBP [350-800] MeV/c Data52.8 +-7 10 -3 NO INC2.1 10 -3 5 fm/c31.3 10 -3 2 fm/c53.0 10 -3 1 fm/c67.5 10 -3 The formation time tuned on the hadronic distributions predicts the correct rate of BP. On the contrary one can constrain the formation time from the measurement of BP which gives: 2 +0.9 –0.5 fm/c

18 Pi0 momentum spectrum GeV/c Ar O/C

19 ArOCNo rescattering Pi00.272/event 0.330 GeV/c 0.264 0.355 GeV/c 0.259 0.362 GeV/c 0.246 0.406 GeV/c Pi+0.597 0.351 GeV/c 0.662 0.357 GeV/c 0.678 0.357 GeV/c 0.754 0.367 GeV/c Pi-0.014 0.294 GeV/c 0.008 0.336 GeV/c 0.007 0.324 GeV/c None n0.779 0.425 GeV/c 0.482 0.457 GeV/c 0.424 0.569 GeV/c 0.230 0.850 GeV/c p1.428 0.480 GeV/c 1.223 0.528 GeV/c 1.114 0.546 GeV/c 0.769 0.689 GeV/c 50000 events /run Resonances Rein & Seghal model Particles in the final state: Ar vs O +3% Pi0 with a softer spectrum (-9%) Ar vs O +17% protons

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21 Upper limit, neglecting completely nuclear effects (19%)

22 Upper limit II, fitting the invariant mass of the NEUT events with NUX (no nuclear effects)  18% discrepancy

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29 When adding protons and detector mass isn’t enough… For any of these experiments, detectors see different mixes of events between near and far. Cross section uncertainties don’t all cancel! Looking for differences between and anti- probabilities of at most 15- 20%…need to measure probabilities to 5% or better for a 3  determination! Problem: no cross sections at these energies are known any better than about 20%... Miner a will provide precise  measurements, but we still need anti- cross sections… NOvA pre-PD rates D. Harris, proton driver review

30 Some remarks: 1) The LAr detector will be the ideal detector to study the nuclear effects and accurately model the MC on Ar (MC validator): Capability to measure exclusive states Particle id (ionization) Energy measurement Homogeneus and hermetic detector, reconstruction systematics reduced 2) The ice target will allow to measure also the interactions on oxigen (on a subsample of the phase space) and cross-check the model 3) The WC detector will allow to correlate accurately the (beam*interaction model) data obtained in the LAr with the WC reconstruction, these beam data will be extrapolated to the far detector

31 a)A full systematic analysis has not been completed at the moment neither for the 280m nor for the 2Km LAr+WC (using assumption like 10% syst…) b) WC alone vs SK is nevertheless based on some MC+flux assumptions, what if in reality they are wrong ? We need absolutely the LAr to cross-check the flux*interaction model c) In real life it may take many years before reaching a good understanding of the systematics (e.g. NOMAD numu  nue analysis ~ 5 years) d) The WC detector has never been used at this level of precision, we absolutely need all the handles for the systematics, the LAr will be precious

32 Real QE events in the 50l LAr chamber exposed at WANF


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