Accelerator searches for    oscillations Ioannina, 20-23 April 2000 Roumen Tzenov CERN and University of Sofia.

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Accelerator searches for    oscillations Ioannina, April 2000 Roumen Tzenov CERN and University of Sofia

Legend Introduction to neutrino oscillations   Short baseline accelerator searches for    –CHORUS –NOMAD Future long baseline accelerator searches

Associate neutrino flavour with the charged lepton flavour as seen in charged-current interactions : For massive neutrinos: flavour eigenstate need not be a mass eigenstate but can be a coherent superposition: Mixing matrix U is unitary The propagation of different mass eigenstates leads to flavour oscillation in vacuum: Simplification for 2 mixing flavours with mixing angle  (phase  ): Interactions are now nondiagonal with the mass eigenstates! Neutrino mixing

The probability that a neutrino oscillates (changes flavour): With definition: To have a large effect: Maximum at 1/4 oscillation length Neutrino oscillations

Two parametric oscillation plot  m 2 (eV 2 ) LSND Cosmologically relevant Solar + seesaw + DM ? Atmospheric Solar (MSW) Solar (vacuum oscillation) Kamiokande SuperKamiokande sin 2 2   e e e  CHOR US and NOMA D

TheCollaboration Belgium (Brussels, Louvain-la-Neuve), CERN, Germany (Berlin, Münster), Israel (Haifa), Italy (Bari, Cagliari, Ferrara, Naples, Rome, Salerno), Japan (Toho, Kinki, Aichi, Kobe, Nagoya, Osaka, Utsunomiya),Korea (Gyeongsang), The Netherlands (Amsterdam), Russia (Moscow), Turkey (Adana, Ankara, Istanbul)

 appearance in the SPS WBB  beam via oscillation P(    ) down to for  m 2 ~10 eV 2  direct detection in 770 kg nuclear emulsion target Tag: visible 1- and 3- prongs decay of primary  -lepton (decay path ~1.5 mm) CHORUS Main objective      -    h -    n   e -   e  +  -  -   n    R     “Kink”

CHORUSNOMAD 124 m290 m408 m 450 GeV SPS protons Beryllium target hornreflector vacuum tunnel earth/iron shielding CERN West Area Neutrino Facility ~0.6 km;  L(rms)/L~0.2 WBB, = 26.6 GeV ~510 protons on target ~840K CC in CHORUS CC / CC ~  (~0.1 background event)     

WANF West Area Neutrino Facility   -4      e  e  -4 The “horn”

SPS and WANF () neutrino beam SPS and WANF (  ) neutrino beam   -4      e  e  -4

CHORUS detector detectorCHORUS 770 kg emulsion target and scintillating fibre tracker Calorimeter Air core spectrometer and emulsion tracker Air core spectrometer and emulsion tracker Veto plane Muon spectrometer Muon spectrometer  - -  - - h-h- h-h- T=5° Nucl. Instr. Meth A 401 (1997) 7

Scintillating fibre trackers trackers Nucl. Instr. Meth A 412 (1998) 19   ~ 2 mrad,  xy ~150  m

External electronic detectors: detectors: P(h ± )<20 GeV/c  p/p ~25% P(h ± )<20 GeV/c  p/p ~25%  E/E ~35%/E(GeV) sign and momentum of pions Hadronic and e-m shower energy and direction Muon momentum and id Event pre-selection and post-scanning analysis 3<P(  ± ),GeV/c<100  p/p = 11-20% 3<P(  ± ),GeV/c<100  p/p = 11-20%

Neutrino data-taking collection efficiency N.B. Longest/Largest emulsion exposure ever done

Predictions and Scanback tan  

  1947, first nuclear emulsions. Lattes et al., Brown et al.: Discovery of     e Nuclear emulsion yesterday

Target = 4 stacks (1.4  1.4 m 2 ) 1 stack = 36 plates MIP : 30  40 grains / 100  m –Grain size ~ 0.3 mm –Angular resolution  1.5 mrad 80  m 100  m emulsion 350 mkm base 90 mkm 1/4 plate CHORUS emulsion plate

CCD and XYZ stage New Track Selector Host CPU Network data storage CHORUS automatic microscopes

Megapixel CCD and XYZ stage High Performance optics DSPs Processing Cluster CHORUS automatic microscopes 1 m

Inside a “vertex plate” -54  m -36  m -21  m 0  m View size: 120x150  m 2 Focal depth : ~3  m Red frame: ~30x40  m 2 beam

Decay search

Offline selection small impact parameter between parent and daughter kink point is in the vertex plate  - kink detection ( parent search )   or h Principle Principle: Parent track (  ) can be detected by wider view and general angle scanning at the vertex plate Impact parameter scan-back track general scanning area

Off-line video-image analysis CHORUS Emulsion Display

Phys. Lett. B 435(1998) Manual scanning on special events: Diffractive D* s production, double leptonic decay

* 0  decay search not finished yet ( ), not included in current results Status of Phase I scanning

 Det efficiency : Ratio of Acceptances Located Vertexes S=N  if P  =1 A=detector acceptance N  =normalization  =Kink finding efficiency In the same way, it is applied to the 0  sample

1  sample (  -   - ) –charm production from antineutrino CC (with primary lepton (e + or  + ) unidentified   contamination of the beam 0  sample (  -  h - ) –charm production from antineutrino CC –1-prong nuclear interaction without visible recoil or nuclear break-up (White kinks) BackgroundBackground     2 -4 T  ~ / N  ~ / N  ~ / N  ~ / N 

Includes also 17% systematic error (NIM A320 (1993) 331)     2 -4 CHORUS current limit sin 2 2   < No  candidates found n  CC (expected) = P  S, S = 6003 ± 17% (syst) P  < 2.38 / 6003 = % C.L.) No  candidates found n  CC (expected) = P  S, S = 6003 ± 17% (syst) P  < 2.38 / 6003 = % C.L.) sin 2 2    m 2 /eV 2 Current Result

Outlook:Outlook: Phase I scanning: Going to finish this year Expected gain in sensitivity: ~1.2 from 1  (short decays, statistics) ~1.2 from 0  (3prongs, 0  96+97) Phase II scanning and analysis: years New generation of automatic systems Upgraded predictions 3prongs dedicated search    e ? (electron id by MS in emulsion) Full vertex analysis (NETSCAN, General tracking)  charm physics:|V cd | 2,cc,D+/D0 P< (in absence of  -candidates) P  < (in absence of  -candidates)

What to dofurther with accelerator beams?

Long baseline experiments

Long base line beams compared to WANF

MINOS detector

ICANOE detector

OPERA detector 200 ton iron/emulsion sandwiches + muon identificator

OPERA module

Long baseline experiments’ claims...

Conclusion  Current short baseline accelerator searches for    oscillations have almost done their job; u No oscillations seen (so far) for large  m 2 and small mixing angles; u Atmospheric neutrino data suggest, on the opposite, small mass difference and large mixing angle; u Several long baseline accelerator experiments are on the start scratch to clarify the issue...