Download presentation
Presentation is loading. Please wait.
Published byLinette Sharleen O’Neal’ Modified over 9 years ago
1
Accelerator Neutrino Oscillation Physics Lecture II
Deborah Harris Fermilab SUSSP August 16, 2006
2
Outline of this Lecture
Introduction What are the detector goals? Particle Interactions in Matter Detectors Fully Active Liquid Argon Time Projection Cerenkov (covered mostly in Atmospheric n Lectures) Sampling Detectors Overview: Absorber and Readout Steel/Lead Emulsion Scintillator/Absorber Steel-Scintillator 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
3
For Each Detector All detector questions are far from answered!
Underlying principle Example from real life What do n events look like? Quasi-elastic Charged Current Inelastic Charged Current Neutral Currents Backgrounds Neutrino Energy Reconstruction What else do we want to know? Warning: this lecture is a set of mini-lectures about different detector technologies… All detector questions are far from answered! 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
4
Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
Detector Goals Identify flavor of neutrino Need charged current events! Lepton Identification (e,m,t) Measure neutrino energy Charged Current Quasi-elastic Events All you need is the lepton angle and energy Corrections due to p,n motion in nucleus Everything Else Need to measure energy of lepton and of X, where X is the hadronic shower, the extra pion(s) that is (are) made.. 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
5
Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
Making a Neutrino Beam Conventional Beam Beta Beam Neutrino Factory For each of these beams, n flux (Φ) is related to boost of parent particle (g) 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
6
Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
Goals vs n Beams Conventional Beams (nm, %ne) Identify muon in final state Identify electron in final state, subtract backgrounds Energy regime: 0.4GeV to 17GeV b beams (all ne ) Idenify muon or electron in final state Energy regime: <1GeV for now Neutrino Factories (nm, ne) Identify lepton in final state Measure Charge of that lepton! Charge of outgoing lepton determines flavor of initial lepton Energy regime: 5 to 50GeV n’s 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
7
Next Step in this field: appearance!
Q13 determines If we’ll ever determine the mass hierarchy The size of CP violation How do backgrounds enter? Conventional beams: nm → ne Already some ne in the beam Detector-related backgrounds: 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
8
Why do detector efficiencies and background rejection levels matter?
Assume you have a convenional neutrino beamline which produces: 1000 nm CC events per kton (400NC events) 5 ne CC events per kton Which detector does better (assume 1% nm-ne oscillation probability) 5 kton of 50% efficient for ne 0.25% acceptance for NC 15kton of 30% efficient for ne 0.5% acceptance for NC events? Background: ( 5*.5 ne *.0025NC)x5=17.5 Signal: (1000*.01*.5)x5=25, S/sqrt(B+S)=3.8 Background: ( 5*.3 ne *.005NC)x15=52.5 Signal: (1000*.01*.3)x15=45, S/sqrt(B+S)=4.6 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
9
Now for a n Factory… Note: as muon energy increases,
Assume you have a neutrino factory which produces: 500 nm CC events per kton (200NC) 1000 ne CC events per kton (400NC) Again, assuming 1% oscillation probability, but now the backgrounds are 10-4 (for all kinds of interactions), the signal efficiency is 50%, and again you have 15kton of detector (because it’s an easy detector to make)… Background: ( .0001*2100(CC+NC))x15=3 Signal: (1000*.01*.5)x15=150, S/sqrt(B+S)=12 Get a “figure of merit” of 12 instead of 3 or 4… which is like getting a 12s result instead of a 4s result, or being sensitive at 3s to a 10 times smaller probability! Note: as muon energy increases, you get more n/kton for a n factory! 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
10
Particles passing through material
Characteristic Length Dependence Electrons Radiation length (Xo) Log(E) Hadrons Interaction length (lINT) Muons dE/dx E Taus Decays first gct=g87mm Material Xo (cm) lINT(cm) dE/dx (MeV/cm) Density (g/cm3) Liquid Argon 14 83.5 2.1 1.4 Water 37 83.6 2.0 1 Steel 1.76 17 11.4 7.87 Scintillator (CH) 42 ~80 1.9 Lead 0.56 12.7 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
11
Liquid Argon TPC (ICARUS)
Electronic Bubble chamber Planes of wires (3mm pitch) widely separated (1.5m) 55K readout channels! Very Pure Liquid Argon Density: 1.4, Xo=14cm lINT =83cm 3.6x3.9x19.1m3 600 ton module (480fid) 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
12
Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
Half Module of ICARUS View of the inner detector 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
13
Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
Liquid Argon TPC Raw Data to Reconstructed Event Because electrons can drift a long time (>1m!) in very pure liquid argon, this can be used to create an “electronic bubble chamber” 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
14
Principle of Liquid Argon TPC
Readout planes: Q Time Edrift Drift direction Low noise Q-amplifier Continuous waveform recording High density Non-destructive readout Continuously sensitive Self-triggering Very good scintillator: T0 dE/dx(mip) = 2.1 MeV/cm T=88K @ 1 bar We≈24 eV Wg≈20 eV Charge recombination (mip) @ E = 500 V/cm ≈ 40% 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
15
Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
dE/dx in Materials Bethe-Bloch Equation x in units of g/cm2 Energy Loss Only f(b) Can be used for Particle ID in range of momentum 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
16
Bethe-Bloch in practice
K+ e+ C µ+ B A AB BC K+ µ+ Question: how would This look different for a p→m event? Run 939 Event 46 From a single event, see dE/dx versus momentum (range) 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
17
Examples of Liquid Argon Events
Lots of information for every event… e-, 9.5 GeV, pT=0.47 GeV/c Primary t tag: e decay Exclusive t tag: r decay Primary Bkgd: Beam ne - e- + e + _ CNGS interaction, E=19 GeV e-, 15 GeV, pT=1.16 GeV/c Courtesy André Rubbia Vertex: 10,2p,3n,2 ,1e- CNGS e interaction, E=17 GeV 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
18
p0 identification in Liquid Argon
1 π0 (MC) One photon converts to 2 electrons before showering, so dE/dx for photons is higher… Imaging provides ≈210-3 efficiency for single p0 cut Preliminary <dE/dx> MeV/cm 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
19
Oustanding Issues Liquid Argon Time Projection Chamber
Do Simulations agree with data (known incoming particles) Can a magnetic field be applied Both could be answered in CERN test beam program Is neutral current rejection that good? How large can one module be made? What is largest possible wire plane spacing? Several R&D Efforts world-wide working to get >10kton detectors “on the mass shell” 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
20
Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
Cerenkov Light As particles move faster than the speed of light in that medium, they emit a “shock wave” of light particle p (threshold) e 660keV m 137MeV p± 175MeV K 650MeV p 1300MeV For water, n( nm)~1.33-6, so pthreshold≈1.3*mass Threshold Angle: 42o What is Threshold momentum for neutral pions? 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
21
Event Reconstruction in Cerenkov Detector
Vertex Point fit: time of flight should be as sharp as possible Define set of in-time tubes Use Hough Transform to find rings Look for rings until you’re done Particle ID Corrections to Vertex Energy Reconstruction Decay Electron Finding 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
22
Particle ID Using Cerenkov Light
16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
23
Super-Kamiokande detector
50,000 ton water Cherenkov detector (22.5 kton fiducial volume) 1000m underground (2700 m.w.e.) 11, inch PMTs for inner detector 1, inch PMTs for outer detector
24
Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
25
Single-Ring Energy Resolution
Tested in situ with LINAC at KEK 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
26
Cerenkov with Mineral Oil
MiniBooNE detector: Cerenkov with Mineral Oil total volume: tons (6 m radius) fiducial volume: 445 tons (5m radius) 1280 PMTs in detector at 5.5 m radius 10% photocathode coverage 240 PMTs in veto electron ring m ring Events courtesy G. Zeller 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
27
What about water Cerenkov at High (>1GeV) Energies???
Visible Energy = 2GeV: One Is e- Is a p0 Courtesy Mark Messier: one is ne signal, one is p0 background 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
28
s(En) of Water Cerenkov vs En
ne CC Reconstructed/True Energy nm CC NC 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
29
Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
Oustanding Issues Cerenkov Detectors What is largest vessel that can be made? (48mx58mx250m?) What is highest energy regime that is possible, with better electronics,photo-detectors, etc? Water Cerenkov clearly the cheapest per kton 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
30
e(Erecon) for Water Cerenkov
Probability of ne CC Giving 1 e-like ring Reconstructed Energy (GeV) Probability of nm CC Giving 1 m-like ring Reconstructed Energy (GeV) Probability of n NC Giving 1 e-like ring Giving 1 m-like ring Reconstructed Energy (GeV) Again, courtesy Mark Messier, for Fermilab to Homestake Study 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
31
From Fully Active to Sampling
Advantages to Sampling: Cheaper readout costs Fewer readout channels Denser material can be used More N, more interactions Could combine emulsion with readout Can use magnetized material! Disadvantages to Sampling Loss of information Particle ID is harder (except emulsion for taus in final state) 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
32
Sampling calorimeters
High Z materials: mean smaller showers, more compact detector Finer transverse segmentation needed Low Z materials: more mass/X0 (more mass per instrumented plane) Coarser transverse segmentation “big” events (harsh fiducial cuts for containment) Material Xo (cm) lINT (cm) Sampling (Xo) Xo (g/cm2) L.Argon 14 83.5 .2 (ICARUS) 20 Steel 1.76 17 1.4 (MINOS) Scintillator 42 ~80 .2 (NOnA) 40 Lead 0.56 .2 (OPERA) 6 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
33
Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
nt detection (OPERA) Challenge: making a Fine-grained and massive detector to see kink when tau decays to something plus nt 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
34
BRICK: 57 emulsion foils +56 interleaved Pb plates
Lead-Emulsion Target Pb 1 mm t 12.5cm 10.2cm 2 emulsion layers (44 m thick) glued onto a 200 m plastic base 10 X0’s 6.7m 8.3kg BRICK: 57 emulsion foils +56 interleaved Pb plates Wall prototype Emulsion films (Fuji) production rate ~8,000m2/month (206,336 brick ~150,000m2) Lead plates (Pb + 2.5% Sb) requirements: low radioactivity level,emulsion compatibility, constant and uniform thickness 52 x 64 bricks Total target mass : 1766 t 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
35
Particle ID in Emulsion
Grain density in emulsion is proportional to dE/dx By measuring grain density as a function of the distance from the stopping point, particle identification can be performed. Test exposure (KEK) : 1.2 GeV/c pions and protons, 29 plates pions protons Plots courtesy M. DeSerio 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
36
One cannot live by Emulsion alone
Need to know when interaction has happened in a brick Electronic detectors can be used to point back to which brick has a vertex Take the brick out and scan it (don’t forget to put a new brick in!) Question: what can you use for the “electronic detectors” that point back to the brick? (Hint: you’ve used up most of the money you have to buy emulsion, you need something cheap that can point well anyway) Passing-through tracks rejection Connected tracks with >= 2 segments Track segments found in 8 consecutive plates Vertex reconstructin 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
37
Muon Spectrometer w/RPC
B= 1.55 T base slabs coil 8.2 m M ~ 950t Drift tubes 12 Fe slabs (5cm thick) RPC’s 2 cm gaps p/p < 20% , p < 50 GeV/c charge Mis-id prob. 0.1 0.3% identification: > 95% (TT) Inner Tracker: 11 planes of RPC’s Precision tracker: 6 planes of drift tubes diameter 38mm, length 8m efficiency: 99% space resolution: 300µm 21 bakelite RPC’s (2.9x1.1m2) / plane (~1,500m2 / spectrometer) pickup strips, pitch: 3.5cm (horizontal), 2.6cm (vertical) RPC: gives digital information about track: has been suggested for use in several “huge mass steel detectors” (Monolith) 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
38
Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
nt detection (OPERA) Detection Efficiency 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
39
Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
nt backgrounds Cut on invariant mass of primary tracks 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
40
nt events expected (OPERA)
m2 ( x 10-3 eV2) Back- ground 1.9 2.4 3.0 µ 2.2 3.6 5.6 0.23 e 2.7 4.3 6.7 h 3.8 5.9 0.32 3h 0.7 1.1 1.7 0.22 Total 8.0 12.8 19.9 1.0 Comparison: 4 nt events over 0.34 background at DONUT .27kton 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
41
Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
Outstanding Issues Emulsion Sampling If LSND signature is oscillations, nt appearance will be much more important in the future For future neutrino factory experiments, could study ne → nt For either of these topics, need to understand if/how magnetic field can be made… Any way to make this detector more massive? 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
42
All Scintillator Detector
90 m PVC extrusions 17m tallx17m widex90m long 3.87 cm transverse, 6 cm wide in beam direction (more light) 17.5 m long vs. 48 ft (less light) All Liquid Scintillator 85% scintillator, 15% PVC Previous design: inactive (particle board) plus active (scintillator) material, but was less efficient at rejecting backgrounds APD readout on TWO edges To Build: Glue Planes of Extrusions together Rotate them from horizontal to vertical Fill Extrusions with Liquid Scintillator Each box gets a WLS fiber loop (bent at far end) Instrument WLS fibers with Advanced PhotoDiodes 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
43
Scintillator Events (2GeV)
nm + A -> p +m- ne+A→p p+ p- e- n + A -> p + 3p± + p0 + n Particle ID: particularly “fuzzy” e’s long track, not fuzzy (m) gaps in tracks ( p0 ?) large energy deposition (proton?) One unit is 4.9 cm (horizontal) 4.0 cm (vertical) 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
44
Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
Detector Volume Scaling detector volume is not so trivial At 30kt NOvA is about the same mass as BaBar, CDF, Dzero, CMS and ATLAS combined… want monolithic, manufacturabile structures seek scaling as surface rather than volume if possible Figure courtesy J.Cooper 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
45
Detector Volume, continued (courtesy K.McFarland)
Consider the Temple of the Olympian Zeus (right)… 17m tall, just like NOvA! a bit over ½ the length 17m It took 700 years to complete Fortunately construction technology has improved Left: Stoa toy Attaloy 120m 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
46
Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
Energy Resolution Energy Resolution For ne CC events with a found electron track (about 85%), the energy resolution is 10% / sqrt(E) Measured – true energy divided by square root of true energy This helps reduce the NC and nm CC backgrounds since they do not have the same narrow energy distribution of the oscillated ne’s (for the case of an Off Axis beam) 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
47
All Scintillator m / e separation
electrons electrons muons muons Average number of hits per plane Average pulse height per plane This is what it means to have a “fuzzy” track Extra hits, extra pulse height Clearly nm CC are separable from ne CC 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
48
Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
Outstanding Issues Fine Grained Scintillator How cheaply can this be made? Do you need any passive absorber? What is best choice for readout? Must have confidence in ability to reduce Neutral Current Backgrounds 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
49
Steel/Scintillator Detector (MINOS)
8m octagon steel & scintillator calorimeter Sampling every 2.54 cm 4cm wide strips of scintillator 5.4 kton total mass 486 planes of scintillator 95,000 strips 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
50
Simulated MINOS Events
CC Event e CC Event NC Event UZ VZ 3.5m 1.8m 2.3m Courtesy Chris Smith, FNAL Seminar Long muon track + hadronic activity at vertex Short showering event, often diffuse Short event with typical EM shower profile En = Eshower + Pm Shower energy resolution: 55%/√E Muon momentum resolution: 6% range; 13% curvature 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
51
Real Beam Events at MINOS (Far)
nm CC (left) ne CC candidate (bottom) Remember: 2.5cm thick steel plates (~1.5X0) (Courtesy C. Smith, FNAL seminar) U-Z View V-Z View X-Y View T-Z View PH-Z View 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
52
Steel Scintillator Response
Response measured in CERN test beam using a MINI-MINOS (1mx1m) MC expectation Provides calibration information Test of MC simulation of low energy hadronic interactions Question: why might EM response be higher than hadronic response? 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
53
Hadron/Electron Comparison
Electromagnetic response: photons always convert to electrons which deposit all their energy nearby Hadronic response: when neutrons are created in the shower, they don’t deposit energy nearby, and often just get absorbed! 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
54
Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
Outstanding Issues Steel/Scintillator For Neutrino factory Application: what transverse and longitudinal segmentation is needed? Any way to make this detector cheaper? 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
55
Detector Scorecard Detector Technology Largest Mass to Date (kton) Event by Event Identification +/-? Ideal n Energy Range ne nm nt LAR TPC 0.6 Not yet huge Water Cerenkov 50 <2GeV Emulsion/Pb/Fe 0.27 >.5GeV Scintillator++ 1 or less Steel/Scint. 5.4 There are huge detector demands on the next generation of detectors Size*signal efficiency Background rejection (NC) “Ability to do other physics” Water Cerenkov the most economical choice, but we need more to get to high energies and matter effects! 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
56
Oscillation Experiments: Detectors past, present, and near future…
Exp’t Energy (GeV) Detector Technology K2K 1.4 Water Cerenkov MINOS 2-6 Steel Scintillator OPERA 15-25 Emulsion-Lead ICARUS Liquid Argon TPC T2K 0.7 NOvA 2 Segmented Scintillator OPERA e-, 15 GeV, pT=1.16 GeV Vertex: 10,2p,3n,2 ,1e- ICARUS Super-K ne+A→p p+ p- e- nm CC ne CC NOvA MINOS 16 August 2006 Deborah Harris Accelerator Neutrino Oscillation Physics Lecture II
Similar presentations
© 2024 SlidePlayer.com. Inc.
All rights reserved.