Neutrino Oscillation Experiments at Reactors and Accelerators - - PowerPoint PPT Presentation
Neutrino Oscillation Experiments at Reactors and Accelerators - - PowerPoint PPT Presentation
Neutrino Oscillation Experiments at Reactors and Accelerators Gaston Wilquet IIHE-Universit Libre de Bruxelles IV mes Rencontres du Vietnam, Hanoi, July 2000 Contents CHOOZ and PALO VERDE long baseline experiments Search for e
CHORUS and NOMAD short baseline experiments Search for νµ−ντ oscillation in high energy neutrino beams. High sensitivity, small mixing angle, large ∆m2 (few tens eV2) KARMEN2 and LSND short baseline experiments Search for νµ−νe oscillation in low energy neutrino beams. High sensitivity, small mixing angle, large ∆m2 (few eV2) CHOOZ and PALO VERDE long baseline experiments Search for νe disappearance at reactors. Large mixing angle, small ∆m2 (>10-3 eV2)
Contents
To-morrow Byron Lundberg will give a seminar at FermiLab on "Results from DONUT: First Direct Evidence of the Tau Neutrino” This was expected and did no happen explicitly in Sudbury at Neutrino 2000
Long base line experiments at nuclear power plants of Chooz and Palo Verde Motivation: νe disappearance in (∆m2 , sin2 2 θ) parameter space indicated by νµ disappearance in atmospheric experiments νµ → νe ?
Neutrino Oscillation Experiments at Nuclear Reactors
Neutrino Oscillation at Reactors: pros and cons
MeV E MeV E
e thresh
e
3 8 . 1 ≈ > < =
+
ν
- Eν ≈ few MeV ⇒ Access to low ∆m2 at medium L
⇒ Below µ, τ thresholds: only disappearance
- High flux, but small σ
- 4π source ⇒ detector mass ÷ L2
- Disappearance ⇒ good knowledge of absolute ν flux and e+ energy spectrum
⇒ or multi-L experiment ( ≥ 2 detectors or reactors) ⇒ no sensitivity at high ∆m2 (not serious problem with ∆m2 ≤ 0.01 eV2
- Cheep and well known ν source
Calculated and measured ν flux and energy spectrum at L=0 known to ~ 2% (Bugey 1995)
e x
ν → ν
2 2
E 3 MeV m 0.003 eV L 1000 m ≈ ∆ ≈ ≈ ≈
6.5 10-42 cm2
ν Interaction spectrum
1 20 1 20
10 6 10 200 3 . 3 rate Fission 3 . 3 1
− − ⇒
≈ ≈ ⇒ = s s MeV GW GW GW P
e therm elec
ν
Detection of neutrinos from nuclear reactors
1953 : F.Reines and C.L. Cowans discover the neutrino at Savannah River nuclear power plant
Detectors
- vessel filled with liquid scintillator
doped with neutronphage
- shielding (bunker, underground)
+ active veto: cosmic rays, reactor n, natural radioactivity
n e p
+
→ +
e
ν
s c i n t i l l a t i o n ' s e
- e
a n n i h i l a t i o n : 2
- f 0 . 5 1 1 k e V
+ −
γ γ
known) E ( s ' capture nuclear
∑
→
γ
γ
Space and delayed time correlation Signal
MeV E MeV E
e thresh
e
3 8 . 1 ≈ > < =
+
ν
Cerenkov light
The Long Base Line CHOOZ Experiment
- Phys. Let. B466 (1999) 415
CHOOZ detector
- 1 detector - 2 reactors (8.5GW) : L= 998, 1114m
∆L=116.7m
- rock overburden: 300 m water equivalent
0.4 cosmic µ m-2 s-1
- 5 tons Gd-doped liquid scintillatior (0.09%)
- 17 tons liquid scintillator : contain γ from n
PMT radioactivity shield
- 90 tons active cosmic-ray muon veto
E 8MeV
γ =
∑
5t 17t 90t
: full power: Event rates 24.7±0.7 eve reactors off: 1.2 even nt ts s/day /day
Data taking: April 1997 - July 1998 Reactor 1 ON 2058.0 h 8295 GWh Reactor 2 ON 1187.8 4136 Reactors 1 & 2 ON 1543.1 8841 Reactors OFF 3420.4 Background estimates Response calibration: γ, n and γ-n radioactive sources (60Co, 252Cf, Am/Be) En
abs time dependence monitoring ( ) with n from cosmic : σE = 0.5 MeV
E 8MeV
γ =
∑
No event selection
Reactor ON Reactor OFF e+-like E (MeV) e+-like E (MeV) n-like E (MeV) n-like E (MeV)
ν selection
@ > 30 cm from wall, n - e+ distance < 100 cm n - e+ delay in (2-100) µs E(e+-like) in (1.3 - 8) MeV E(n-like) in (6-12) MeV Main background fast spallation n in rock + p from n scattering (e+ like) + n capture 2991 candidates (287 reactors off) Efficiency: 69.8% n-like E (MeV) n-like E (MeV) ν region ν region ν region ν region
Ee+ spectrum
+
- inverse β-decay cross-section
- simulation of detector response
Ee+ (MeV) Ee+ (MeV) Ee+ (MeV)
reactor ON OFF
- data
— MC
background subtracted
e e
E spectrum measured R E spectrum expected
+ +
=
R
e flux known to 1.4%
ν
- daily evolution of core isotopic evolution
- instantaneous fission rate from thermal power
- ν yield from measured β spectra of main isotopes
R 1.010 0.028 (stat) 0.027 (syst) = ± ±
No oscillation signal
Analysis Methods
A - Compare unfolded Ee+ absolute spectra of both reactors to expectation Systematic uncertainty on absolute normalisation: ~2% Two “independent” measurements B - Ratio of spectra Most systematic cancel No sensitivity at large ∆m2 C - Compare unfolded Ee+ spectra shapes of both reactors to expectation Intermediate sensitivity
Chooz exclusion plot
θ 2 sin2
4
10 . 7
−
⇐ 1 . ⇓
) (
2 2
eV m ∆
10
- 4
10
- 3
10
- 2
10
- 1
1 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 1
sin2(2θ) δm2 (eV2) analysis A 90% CL Kamiokande (multi-GeV) 90% CL Kamiokande (sub+multi-GeV) νe → νx analysis B analysis C
A — absolute spectra B — spectra ratio C — spectra shape Kamiokande 90%
The Long Base Line Palo Verde Experiment
G.Gratta Neutrino 2000 F.Boehm et al. hep-ex/000322
Palo Verde detector
E 8 M eV
γ =
∑
- 1 detector - 3 reactors (11.6 GW) : L= 750, 890m
∆L= 110m
- rock overburden: 32 m water equivalent
22 cosmic µ m-2 s-1
- 11.3 tons Gd-doped liquid scintillation (0.1%)
- oil and 105 tons water buffer: γ and n shield
shield PM radioactivity
- optically segmented detector (900x12.7x25.4 cm3)
⇒ background suppression
Analysis based on the knowledge of the flux form the known reactors power ⇒ True expected event number compared to Observed number of candidates corrected for detector efficiencies (MC) Difficulty : No period with all reactors off to measure simply the reactors off background. efficiency 0.075 0.077 0.112 0.111 Unknowns :
- Background
- Overall normalisation
within systematic uncertainty
R = 1.04 + 0.03 (stat) + 0.08 (sys) ⇒ No oscillation
Run till end Summer 2000 2 new reduced power periods Not likely to do better than Chooz
Three neutrinos families analysis
(at least) 3-flavour analysis Reactor experiments exclude two-family νµ → νe oscillation in parameters region where νµ deficit in atmospheric experiments favours two-family νµ → ντ (or νs)
3-flavour mixing parametrization
3 1 2 1 3 2 2 1 3 1 3 2
2 6 (8) parameters 1 3 Dirac (Majorana) 1 (3)phases
' '
k k k , e kk' k k k , . kk k ,k k
U m U e, , U m
U
α α µ α α τ
ν ν ν ν ∆ ν ν α µ τ ν ν ∆
= = = ≠
= = = = =
∑ ∑ ∑
CKM-like matrix standard parametrization)
12 13 12 13 13 23 13 23 13
1 3 genreation nunbers
i ij ij ij ij
c c s c s e c cos s c i, j , s sin c c
U
δ
θ θ
−
= = = =
3-family flavour at the strong mass hierarchy approximation
2 2 2 2 2 3 1 3 2 2 2 2 2 1 2 2
- 3
2
- 6
2
3 1 2
if e.g. 10 eV atmospheric neutrinos e.g. 10 eV solar neutrinos m m m m m m m m m m
m m ,m
∆ = − ≈ − δ = − ∆ δ
- 2
2
- 3
2 2
L/E region where m E/ L causes oscillation (e.g. atmospheric neutrinos m 10 eV , E 1GeV, L=1000km) and m E/ L
P(
α
⇓ ∆ ∆ = = δ ≈ ⇓
ν
2 2 2 3 3 2 2 eff 3 3
) 4 U U sin (1.27 m E/L) sin 2 4 U U
α β≠α β α αβ β
→ ν ≈ ∆ θ = Physics governed by:
- ∆m2
- flavour contents of ν3
- effective 2-flavour
like oscillation
2
mν
1
ν
2
ν
3
ν
2
m ∆
2
m δ
Effective 2-family atmospheric νµ disappearance in 3-family mixing
2 eff 2 2 2 2 e 3 e3 13 23 2 eff 2 2 2 4 3 3 23 13 2 e3 2 e3 2 2 3 3 2 2 3 3 2 2 3 3
sin 2 4 U U sin 2 sin sin 2 4 U U sin 2 cos U small (reactors) U 0.1 ? 4 U U 1 (full mixing atmospheric) U U 0.5 ? U U 1
µ µ µτ µ τ µ τ µ τ µ τ
θ = = θ θ θ = = θ θ < ≈ ⇒ ≈ ≈ + ≈
E.Lisi, Neutrino 2000
E.Lisi, G.Fogli, ...
H.Sobel Neutrino2000 Space is left for U2
e3 ≠ 0
Conclusions:
- No evidence for νe disappearance in LBL reactor experiments
- Reactor + Atmospheric neutrino experiments
+ in 3-flavour strong mass hierarchy model room left for a small νe contents in ν3
- No more constraining data to be expected from reactors in near
future
Compare somehow conflicting results from two similar experiments: KARMEN2: no signal LSND: statistically significant signal
2 2
Search for
- scillation at rather large
0 1
e
m ~ . eV
µ
ν ν ∆ → >
LSND: G.Mills Neutrino 2000 KARMEN2: K.Eitel
Neutrino Oscillation Experiments at Low Energy Accelerators (Beam Stoppers)
Conceptual design:
p target shielding ν detector p 800 Mev π ν 30 m
<Eν> ~ 30 MeV
2 2
1eV E L m ≈ ≈ ∆
( )
µ
π µ ν
µ
ν
+ +
→
- (
)
µ
π µ ν
µ
ν
−
→
( )
e
e
µ
µ ν ν
µ
ν
+ +
→ ( )
e
e
e
µ
µ ν ν
ν
+ +
→
( ) e
e
µ
π ν
ν
+ +
→
- (
)
e
e
e π
ν
ν
−
→
( )
e
e
e
µ
µ ν ν
ν
− −
→ ( )
e
e
µ
µ ν ν
µ
ν
− −
→
- scillation
e µ
ν ν →
ν from Decays in Flight
LSNDenergy spectra
spectra are for LSND
( )
µ
π µ ν
µ
ν
+ +
→
( )
e
e
µ
µ ν ν
µ
ν
− −
→
( )
e
e
e
µ
µ ν ν
ν
+ +
→ ( )
e
e
µ
µ ν ν
µ
ν
+ +
→
( )
e
e
e
µ
µ ν ν
ν
− −
→
( )
e
e
e π
ν
ν
+ +
→
( X) N
µ
µ ν
µ
ν
−
→
- scillation
e µ
ν ν →
ν from Decays/Captures at Rest
53MeV
53 e E MeV
ν
µ
ν ν
<
→
53 e E MeV
ν
µ
ν ν
>
→
53MeV
The ν Energy spectra
Detectors
vessel filled with oil + liquid scintillator doped with neutronphage several light signal by arrays of PMT’s
n e p
+
→ +
e
ν
s c i n t i l l a t i o n ' s e
- e
a n n i h i l a t i o n : 2
- f 0 . 5 1 1 k e V
+ −
γ γ
known) E ( s ' capture nuclear
∑
→
γ
γ
Space and delayed time correlation
Signal
MeV E MeV E
e thresh
e
3 8 . 1 ≈ > < =
+
ν
Cerenkov light
KARMEN2
H Gd
KARMEN2
E =8MeV
γ
∑
E =2.2MeV
γ
Main Karmen2 pro: Time structure of ISIS p source
20 ms
from π + from µ +
[ ] [ ]
background measured in 600 and from signal recorded in 600 10 6 with 2.2 s slope cosmic background measure
e e
t ,t ns t ns,t . s
µ µ µ
ν ν ν ν ν µ µ
- +
- →
+ +
- [
]
d in 10 6 20 small duty cycle small cosmic background t . s,t ms µ + +
- →
- Segmented detector: better n-e- space correlation
- High scintillator concentration: × 4 better E resolution
and signal from QE from
prompt
- scillation
e
e
p
e
µ
ν
ν ν
+
→
Main LSND pro: Electron ID and direction Homogeneous detector + low scintillator concentration ⇒ Cerenkov ring as e+ signature
- ×3 Mass
- L=18m (instead of 30m) ⇒ lower ∆m2
- 3% of DIF π+ → µ+ νµ (instead of 0.1%)
⇒ higher energy beam component ⇒ νµ → νe oscillation via νe C → e- N
LSND detector at LAMPF, Los Alamos KARMEN-II detector at ISIS, RAL
Statistical analysis difficulties
KARMEN-2
- no signal and very low expected background : place an Upper Limit
- (for long: 0-event observed sample, 3 expected background)
- non physical max likelihood : sin2 2θ < 0
LSND
- signal region in parameter space computed from rapidly oscillating
likelihood function with many local maxima
Profusion of recent papers and workshops
- n our to fix C.L. limits from likelihood functions
(starting G.J.Feldman & R.D.Cousins, Phys Rev D57(1998)3873)
KARMEN-2 results e+ e+ n n
All backgrounds measured except intrinsic
KARMEN-2 exclusion plot
+ Unified frequentist approach (F.-C.)
2 3 3 2
sensitivity =1.7 2 1 3 10 10 @ large m sin . ∆ θ
− −
⋅ < ⋅
2 2 11 1
2 1
- sc
- sc
promt delayed prompt k k back
- sc
back promt delayed prompt k exp
- isson
back back
L(sin , m ) { r f ( E ,E ,t , t, r ) ( r r ) f ( E ,E ,t , t, r ) } P ( r | r ) θ ∆ ∆ ∆ ∆ ∆
=
= ⋅ + = − ⋅ ×
∏
New LSND global analysis of all event categories with a common Electron trigger and Ee in [20-200] MeV
from decay ( 2.2 s) from decay (16 from capture (186 s)
GS
e N ms ) n µ µ β γ µ prompt from decay (16 from capture (186 s)
GS
e N ms ) n β γ µ
e- trigger
Global fit ♦to all relevant distributions
- E (e,β,γ,µ)
- ∆t (e - β,γ,µ)
- ∆r (e - β,γ,µ)
- θ (ν − e- )
- R : ratio of likelihood of prompt (e - ) and delayed events (γ)
to be correlated/accidental ♦ for all electron trigger events categories ♦ with parameters:
- π+/π− production ratio
- all DAR and DIF π and µ
- efficiencies µ, e, β, γ
Oscillation signal : “ e γ ” events with large R
New LSND global analysis of all event categories with a common Electron trigger and Ee in [20-200] MeV
Variables entering in R R for no-oscillation channel ∆t (e - γ) ∆r (e - γ) PMT hits ÷ E
The oscillation signal in Ee in [20-60] MeV
Excess of events at R > 10 (large e-γ correlation likelihood) beam on beam off expected ν excess of total background background events 83 33.7 16.6 32.7 ±9.2
Event excess is Ee dependent
R>10 Ee(MeV) L/Eν (m/MeV)
Fit to full R distribution Posc=0.0025±0.0006 ±0.0004
LSND signal region
2 2 3 3
sensitivity =1.7 10 KARMEN2 @ larg 2 1 3 1 e m sin . ∆ θ
− −
⋅ < ⋅
2 2 1 1 1
2
Nevent
- sc
- sc
e k k back i i e k i back exp normal i i i
L(sin , m ) { r f ( E ,R,L ,cos ) r f ( E ,R,L ,cos ) } N ( r N | N )
ν ν ν ν
θ ∆ θ θ
= = =
= ⋅ + ⋅ × ⋅
∏ ∑ ∏
Relaxing cuts:
- Ee in [20-200] MeV
- R>0
+ +
Cut at ∆L= 2.3 (90%) 4.6 (99%)
Compatible 1993-95 & 1996-98 signals
Joined likelihood 3 “sensible” common favoured regions 90% 99% LSND alone KARMEN2, NOMAD,BUGEY excluded
- K. Eitel hep-ex-990906
and New J. Phys. 2 (2000)1
Preliminary joined KARMEN2-LSND analysis
Conclusions
- LSND signal in ∆m2 ~ eV2 is one of the 3 oscillation signals
- No evidence that result is wrong
- Allowed LSND parameters space domain will not be fully covered by
KARMEN2 (⇒ spring 2001): not enough statistics given background
- Need for a joined analysis based on a common likelihood function
based on the final data,
- Need new experiment(s) with higher sensitivity:
MiniBOONE approved at FERMILAB from 2001 I216 proposal at CERN PS 2001
2
3
e s
m
µ τ
∆ ν ν ν ν
In the mean time either
- r
A. De Rujula Nu2000
+
S e a r c h f o r
- s c i l l a t i o n s
f r o m d e c a y s a t r e s t
e
e
µ
ν ν µ
+
→ →
The neutrino production chain (numbers are for LSND)
p+N 800 Mev
11%
π+
DAR 97% DIF 3%
+
µ ν µ
DAR 100%
+
µ ν µ
DAR 100%
+
e
e
ν ν µ
+
e
e
ν ν µ
89%
π-
Absorbed 95% DIF 5%
−
µ ν µ
Absorbed 88%
−
e
e
ν ν µ
DAR 12%
Neutrino Oscillation Experiments at High Energy Accelerators
CHORUS and NOMAD short baseline experiment Search for νµ−ντ oscillation ντ appearance in same high energy ντ free νµ beam at the CERN SPS Wide Band Neutrino Beam
Motivation (early 1990’s) Search for “hot dark matter” candidates with mν > 1 eV with ~50 times better sensitivity than E531: Posc(νµ−ντ) > 10-4
CERN Wide Energy-Band Neutrino Beam Line
1
relative
E [GeV] 27 0.056 19 0.009 ~40 0.002 ~32 3 < >
e e ν µ µ τ
Φ ν ν ν ν ν
- 6
10 ~43
Irreducible prompt ντ background from DS → τ ντ less than 0.1 event in 4 years well below sensitivity
2 2
Maximum sensitivity @ 27 50 0 6 GeV m eV . km ∆ ≈ ≈
- M. Mezzetto Neutrino 2000
P.Astier at al. CERN-EP-2000-049)
ντ signal extraction technique: excess of events in kinematics box ⇒ precise energy/momentum & good particle ID
Examples of sensitive kinematics variables
µ
ν
17 4 huge CC backgroun Not used d . %
µ τ
τ µ ν ν
− −
→
e
- +
- τ
ν ν
Decay channels τ π π π (nπ )ν 15.2% To 49 5 kinematics very 17 8 small CC backgrou NC 82 5 d tal n
e
h ( n ) . e % . % % .
τ τ
τ π ν τ ν ν
− − − −
→ → → ≠
- Precise simulation of kinematics of signal and background
In kinematics box where signal expected: background known to O O (10-5)
Data Simulator
Most systematic (hadron shower simulation, Fermi motion, …) cancel out
Replace in CC Data (DS) and MonteCarlo (MCS) samples by Monte-Carlo (backgound NC) (signal CC (background CC
e
- S,B
Data
) e )
µ τ
ν ν ν
µ ν τ
ε
−
- =
S,B s,b DS MC S,B MCS
ε ε ε ντ signal extraction technique also requires
Analysis technique
(signal/background) ) ( ) is the probability for Event classification based on l an event described by kinemati
- g likelyhood r
cs to be signal (background) c i h at o
S i S B B i i i
( X ( X n n ) X X l l λ
- =
- L
L L L
- osen as most discriminating variables
product of (quasi)independent multivariate , ,...) Tail of (large signal, small background probs) devided into (independent) signal bins
i j
pdf ( X X ln λ
- L
L Binning obtained from maximum sensitivity Decay channels and s (based on MC à la Feldman-Cousins) à la Feldman-Cousins (unified frequentist approach) Bli ignal bins combine nd analys : data d is in
- potential signal region not looked at untill analysis fully defined
- e
e
τ
τ ν ν
−
→
Background from CC (1.5% of CC Transverse momentum imbalance
e
e )
µ
ν ν −
Background and from NC isolation e e - γ
−
Signal region “blindly” selected divided in 6 bins 6 events in bins of DATA box found after box definition
Event selection: efficient e- ID (20%) e-/π- rejection ~ 106 e-/π0 rejection ~ 104
- n
inclusive (B.R.=49.5%) h ( ) τ τ π ν
−
→
0-γ sample
Very new event selection: h- selection since CERN-EP 2000-049 shown at Nu2000 π 0 likelihood (2 γ ) ρ likelihood (>1 γ ) h- candidate likelihood better e-/µ− rejection
e- and h- channels contribute similarly to sensitivity
Search Summary
Events expected: 55.2±5.2 Events found: 58 Nτ = 14937 = expected number of signal events if Posc(νµ−ντ) = 1
Channels/Bins with very low background
New CHORUS (different statistical method)
2 4 2
2 4 06 10 for large m sin .
µτ
θ ∆
−
> ⋅
@90% C.L. Unified frequentist approach
More to expect from NOMAD:
- and
still being improved c hannel e
τ
µ τ τ τ π π π ν
ν ν ν ν
+
→
→ →
polarization in N X
µ
Λ ν µ Λ
−
→
talk by R.Petti in PS6
in pr g ress
- e
µ
ν ν →
talk by Minh-Tam Tran in PS6
Collaboration Collaboration
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)
CHORUS experiment CHORUS experiment Search for Search for ν νµ
µ →
→ ν ντ
τ oscillation
- scillation
L.Ludovicci Neutrino 2000 E.Eskut at al. CERN-EP-2000-0??)
ντ Direct detection technique
Observation of the τ-lepton track produced in CC ντ interactions in 770 kg nuclear emulsion target : “kink” topology
“Kink”
ττ= 2.9 10−13 < βγcττ > ≈ 1.5 mm
0)
( ( ) B.R. 18% 50% n 14% not yet in u e n l d d c h
τ µ τ τ
π π π µ ν ν π ν ν π
− − − + −
Prompt ντ background <~ 0.1 event in 4 years
CHORUS target
4 stacks of emulsion interleaved with fibre trackers and emulsion interface trackers
emulsion stack
trackers
- 1 stack : 142 x 144 x 2.8 cm3
= 36 plates of 790 µm 80 80 µ µm m 100 100 µ µm m
MIP MIP ~35 ~35 grains / 100 / 100 µ µm m
emulsion 350 µm emulsion 350 µm base 90 µm Grain size ~ 1. µm Grain measurement ~ 0.3 µm Angular resolution ∼ 1.5 mrad
1 plate
Spaghetti Calorimeter Veto plane
µ
- µ
- h-
h-
Emulsion target Scintillating fibre tracker Air core magnet hadron spectrometer Muon spectrometer CHORUS detector : event kinematics measurement Hadron Sign and momentum
Air-core magnet hadron spectrometer
∆p/p =√(0.035.p(GeV/c)+0.222)
Muon ID, sign and momentum
Iron-core muon spectrometer ∆p/p~10%-15% (p<70 GeV)
Showers energy, missing Pt
Lead&fibers “spaghetti” calorimeter
∆E/E=32%/√E (hadrons) ∆E/E=14%/√E (electrons) ∆qhadr~60 mrad @10 GeV
Automatic Emulsion Data Taking (K.Niwa and Nagoya University
0 µm 21 µm 54 µm View size: 30x40 mm2 Focal depth : ~3 mm
ν beam
100 µm 16 S
Analysis strategy
150 2
pos
m mrad
θ
σ µ σ = =
- Event reconstruction and loose kinematics selection
1 µ− with pµ<30 GeV/c no µ− and at least 1 h- with 1<p<20 GeV/c
- Track predictions at emulsion trackers for
tracks reconstructed in scintillating fibre trackers
- Tracks found and followed by automatic microscopes
in 3 successive interface emulsion trackers up to stack entry
- Followed back plate by plate in target to find vertex
- Automatic search for a “kink” decay topology: 3% of events
- Events with “kink” are analysed manually: 1% of selected
events retained as candidates
- Precise kinematics analysis of candidates
τ µ
µ ν ν
−
(n ) h
τ
ν π
−
Automatic Vertex Location
- Follow-up track, plate by plate to the vertex
- 100 µm most upstream of each target plate are scanned
- Vertex defined by the first plate out of two consecutive plates
where a track segment is not found
Kink Finding - Parent Search (Large Angle-Long Path kinks)
100 µm most upstream of the vertex plate are searched for all track segments in a cone of width ∝ 1/P Segments with small impact parameters w.r.t. the follow-up track → Candidate track parent track → Manual microscope inspection (3% of scanned events) Manual candidate event selection:
- “clean” 1-prong kink: no sign of nuclear interaction
1% of inspected events
Year
1994 1995 1996 1997
All POT / 1019
0.81 1.20 1.38 1.67
5.06
Good emulsion
97% 73% 100% 100%
~93%
Expected Ncc / 103
120 200 230 290
840
Emulsion trigger / 103
422 547 617 719
2,305 1µ to be scanned
66,911 110,916 139,527 151,105
468,459 1µ scanned so far
88% 55% 81% 83%
77% 1µ vertex location and kink search
20,400 21,610 41,558 52,789
136,357 0µ to be scanned
19,846 29,350 37,143 36,073
122,412 0µ scanned so far
60% 58% 79%* 67%*
67% 0µ vertex location and kink search
3,024 4,424 8,704 7,054
23,206
Data
Background evaluation and reduction
- “White kink
- hadron elastic scattering with no sign of nuclear activity
- badly known rate is measured at large distance from vertex
- number within τ- decay path computed by MC
WK
τ
- Charm decays and white kinks reduction in the h- channel
- Ph dependent τ candidate decay path cut
such that 80% of the true τ are retained ∀ Ph
- Φ(τ-Hadron shower) in transverse plane > 90 °
Cuts optimised for maximum sensitivity “without looking at data”
- π and K decays
- Pt (daughter-parent) > 250 MeV/c : reject 100 %
- Charm background
- primary lepton not identified and, if D+ , charge of secondary wrong
- D- produced by νµ/νe beam component
Background
<0.05 1µ 0µ 0.11 0.03 0.03 0.30
0.8
0.05 0.05
- +
D from CC with primary missed
e /
/ e
µ
ν ν µ
+
- from
CC with primary missed and wrong charge for decay
e
D / / e / h
µ
ν ν µ µ
+ − + +
CC and NC associated missed and + neutrals D / D D / h µ
+ − − −
→
"White kinks" elastic scattering with no nuclear activity h−
Prompt beam from decays
S
D
τ
ν
negligible
branching Nb cross--section location efficiency kink finding ratios events ratios ratios efficiency
1 5014 2004 7018
- sc
max CC ,h max
- sc
i i i i CC i i
P N / N A N ( P ) BR N A
ντ µ
µτ τ τ µ τ τ µτ τ µ ν
σ ε σ
− −
=
= = = ⋅ < >= + =
∑
Results
Channel Observed Expected background 0 0.1 5 014
max
N h
τ
µ −
−
1.1 5 004
Upper limit on 90% 2 4 (T.Junk, NIM A434 (1999) 435)
t
N @ C.L. . =
4
3 4 10
- sc
P .
µτ −
< ⋅
4 4 4 4 2 2 4 4 4 2 4 4
NOMAD CHORUS CHORUS (Feldman-Cousins) (Junk) (F.-C.) sensitivity (F.C.) 2 6 "to compare" 3 4 10 2 0 10 10 3 7 10 3 7 10 2 03 10 2 @ large 4 06 10 6 8 10 4 0 10
- sc
. . . P . sin m . . . m . ( .
ντ
θ ∆ ∆
− − − − − − − − −
⋅ ⋅ ⋅ ⋅ ⋅ ⋅ ⋅ ⋅ ⋅
2 )
@ full mixing 0 6 0 6 0 6 eV . . .
µ τ
ν ν →
2 2
m ( eV ) ∆
2 2
sin θ
Junk 1.2 expected background 90% C.L. given Feldman_Cousins 0 observed 2 4 1 4 N @ N . .
τ τ
< <
see talk by R.Petti in PS6
e τ
ν ν →
2 2
m ( eV ) ∆
2 2
sin θ
There are 0.9% of events in the beam
4
2 6 10
- sc
e
P .
τ −
< ⋅
More to expect from CHORUS: 2 years Phase-2 analysis launched
Among other things:
- improved kink (τ) finding efficiency
- 3-hadron and e- decay channels
in emulsion thanks to new upgrade in automatic microscope technology
Reach Posc < 10-4
0,001 0,010 0,100 1,000 10,000 100,000 1994 1996 1999 2000
#frames/s
*+ s
Other Physics CHARM physics in emulsion (D
- bservation published)
and in calorimeter as target (J/ production submitted) Form factors Trident ( ) production Search for heavy neutral l ψ µ µ ν
+ −
- eptons ...
≥2 segments connected 1.5 mm 1 . 5 m m all segments not passing through small impact parameter