an intermediate water cherenkov detector for t2k & hk · 2016-11-21 · detector configuration...
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An Intermediate Water Cherenkov Detector for
T2K & HKMike Wilking
Stony Brook University The First Workshop on the Second
Hyper-Kamiokande Detector in Korea November 21st, 2016
Detector Configuration• Two groups have been working on near detector design
for Hyper-K: NuPRISM & TITUS
• These groups are in the process of merging:
• NuPRISM's vertical detector configuration spanning many off-axis angles will be preserved
• Goal is to load with Gd (pending safety approval)
• Plan to operate the detector in the T2K era
• Stage-1 approval has already been granted
• A TDR for Stage-2 approval will be submitted in 2017
10 m 14m
6 m or 8 m
10m
NuPRISM
Near/Intermediate Detectors Upgrade of ND280, New intermediate detectors
• Upgrade of ND280 is discussed towards T2K-II. • Further measurement of neutrino interaction and cross-sections.
• New water-based detectors at 1-2km from beam target. • Two designs are proposed. -> They will be unified soon.
• Reduction of the systematic errors • νe/νμ cross-sections, near/intermediate water targets.
��
Proposed intermediate detectors�
TITUS�nuPRISM�
ND280 upgrade�New TPCs�
New target detectors�Under optimization�
11 m
22 m
TITUS
Goals of an Intermediate Water Detector1. Constrain relationship between
Erec & Etrue
• Erec formula assumes single-nucleon knockout
• ~20-30% of interactions eject multiple nucleons
• Produces an energy bias that is highly model dependent
2. Constrain σ(νe)/σ(νμ)
• No experimental constraint on σ(νe) exists at the few percent level
νμ μ-
??
0 0.2 0.4 0.6 0.8 1 1.2 1.4 1.6Eν (GeV)
0
10
20
30
40
50
60
d(E ν,E
ν) (1
0-39 cm
2 /GeV
)
0.20.61.0
Eν (GeV)
FIG. 1: (Color online) The spreading function d(Eν , Eν) of Eq. (4) per neutron of 12C in the
case of electrons evaluated for three Eν values. The genuine quasielastic (dashed lines) and the
multinucleon (dotted lines) contributions are also shown separately.
III. APPLICATIONS
A. T2K
Here the situation is relatively simple as one deals with a long baseline experiment [10, 11]
with oscillation mass parameters already known to a good accuracy. We have pointed out
[4] the interest of the study for T2K of the muon events spectrum both in the close detector
and in the far detector since the two corresponding muonic neutrino beams have different
energy distributions. The study of the reconstruction influence on the electron events in
the far SuperKamiokande detector was performed in our Ref. [4], it is discussed again here
in our new reversed perspective. The two muon beams in the close and far detectors and
the oscillated electron beam at the far detector having widely different energy distributions,
the effect of the reconstruction is expected to differ in all three. The muon neutrino energy
distribution in the close detector, normalized with an energy integrated value of unity,
Φνµ(Eνµ) is represented in Fig. 2 as a function of Eνµ. At the arrival in the far detector it
is reduced by a large factor which depends on the oscillation parameters and its expression
8
Martini et al. arXiv:1211.1523
Constraints from Typical Near Detectors
• Shouldn’t cross section systematics cancel in a near/far fit?
• Some errors, like total normalization, will cancel
• However, multi-nucleon and pion absorption events feed-down into oscillation dip
• Cannot disentangle with near detectors
• Energy spectrum is not oscillated
• More multi-nucleon = smaller dip
• Multi-nucleon effects are largely degenerate with mixing angle effect!
at SK
at SKSK Oscillated Flux Eν→Erec Smearing
(Eν=0.8 GeV)
Eν→Erec Smearing (Eν=0.8 GeV)
ND280 Flux
Mixing Angle Bias!Near detectors lack sensitivity
SYSTEMATIC ERRORS 21
• Updates to the cross-section systematic error model, primarily accounting for neutrino/antineutrino differences:
• Uncertainty to parameterize the relative rate of interactions on nucleon pairs by neutrinos and antineutrinos
• This parameter is constrained by ND280 data
• Correlations between the νe and νe cross section systematic parameters
• Improved estimates of the uncertainties on the relative rates of neutrinos and antineutrinos, which are important for CP violation measurements
Source of Uncertainty ν 1Re ν 1Re ν 1Re/ν 1Re
SK Detector 2.3% 3.1% 1.6%
SK Final State and Secondary Interactions 2.6% 2.4% 3.5%
Flux and X-sec constrained by ND280 2.9% 3.2% 2.3%
NC 1γ 1.5% 3.0% 1.5%
νe and νe 2.6% 1.5% 3.1%
NC Other 0.2% 0.3% 0.2%
Total 5.5% 6.3% 5.9%
Theoretical estimate
Inclusion of FGD2, anti-neutrino mode samples improve constraint
2016 T2K νe Uncertainties
• CPV sensitivity depends on the uncertainty in the νe/anti-νe ratio (5.9%)
• Dominant uncertainties come from theoretical estimates
• SK Final State Interactions (model extrapolation ofπ
±-N scattering data to nuclear environment)
• σνe/σνμ (no experimental constraint below ~20%)
• Current uncertainty in Multi-nucleon events contains no shape uncertainty
• Adding shape uncertainty may increase this error
See Talk byM. Scott formore details
Detector Concept
(GeV)νE0 0.5 1 1.5 2 2.5 3 3.5
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Off-axis Flux°4.0
WC Detector
ν-Beam ν Interactions
ν Interactions
ν Interactions
1° 2.5°
4.0°
Muon p&θ
Muon p&θ
Muon p&θ
Take linear combinations!
-0.5 *
+1.0*
-0.2*
600 MeV Monoenergetic Beam using 60 slices
in off-axis angle
30/01/15 Mark Scott, TRIUMF 3
ννPPRRIISSMM νPRISM detector concept
ν beam
νPRISMMuon p-θ
+1.0
-0.5
-0.2
● Combine slices of νPRISM
● Produce desired flux
● Create observable distribution
Muon p&θ from a
monoenergetic beam
Benefits of a Monoenergetic Beam• Fully specified initial state!
• Electron-scattering-like measurements with neutrinos!
• Can now fully map Etrue to Erec
• No longer rely on final state particles to determine Eν
• First ever measurements of σNC(Eν)
• Much better constraints on NC oscillation backgrounds
• It is now possible to separate the various components of single-μ events!
Near Detector “Oscillations”
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WC Detector
ν-Beam ν Interactions
ν Interactions
ν Interactions
Muon p&θ
Muon p&θ
Muon p&θ
Take different linear
combinations!
+1.0*
-0.8*
+0.2*
Measured oscillated p&θ spectrum in a near detector!
{This is the procedure
used for the νμ disappearance
analysisSystematic errors due to nuclear effects are
reduced to ~1%
Match Super-K Oscillated Flux
Oscillated Flux Produced at the Near Detector!
Oscillated p&θ Measured at the Near Detector!
“Oscillations” in a Near Detector•Red region is directly
measured by NuPRISM
•Blue region is flux difference correction
•Green is SKnon-CC0π background
•Partially cancels with already-subtracted NuPRISM CC0π background
•Magenta is acceptance correction
•(geometric muon acceptance)
•SK prediction is largely from directly measured component
(GeV)νE0 0.2 0.4 0.6 0.8 1 1.2 1.4
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/[cm
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Oscillated SK flux
Oscillated SK flux
NuPRISM flux fit
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Oscillated SK flux
Oscillated SK flux
NuPRISM flux fit
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Oscillated SK flux
Oscillated SK flux
NuPRISM flux fit
Reconstructed neutrino energy (GeV)0 0.5 1 1.5 2 2.5 3
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Oscillated SK events
Measured NuPRISM events
NuPRISM acceptance correction
Fitted flux difference correction
backgroundπNon-CC0
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4Oscillated SK events
Measured NuPRISM events
NuPRISM acceptance correction
Fitted flux difference correction
backgroundπNon-CC0
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ts
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Measured NuPRISM events
NuPRISM acceptance correction
Fitted flux difference correction
backgroundπNon-CC0
νe Appearance (CPV)
• Step 1 is the νe version of the νμ disappearance analysis
• Reduces FSI/SI and SK detector uncertainties, and improves ND280 flux+xsec constraint
• Step 2 uses only the near detector to measure σ(νe)/σ(νμ)
• Constrains the σ(νe)/σ(νμ) uncertainty
• Step 3 uses the 2.5° slice of the Near Detector to measure NC backgrounds with the same energy spectrum as the far detector (reduces background systematics)
3 step approach:Step 1: Measure Super-K νe response
with Near Detector νμ
Step 2: Measure Near Detector νe response with Near Detector νμ
High-E is above muon acceptance
If σ(νe)/σ(νμ)=1 this fit is all
that is needed Measure σ(νe)/σ(νμ)
Near Det.
Near Det.
Near Det.
νe Selection•Use 2.5°-4° portion of detector ➜ Higher νe purity!
•6 m inner detector diameter (increase to 8 m soon)
•3500 events with 71% purity
•Can already achieve ~5% total error
•Further improvements expected from reconstruction tuning (e.g. π
0 rejection & e/μ
PID) and in-situ background constraints
•Current uncertainty is dominated by flux
•Hadron production uncertainties can be reduced with NA61 kaon and replica target measurements
•T2K is working to reduce the horn current uncertainty
•Goal is to achieve 3% uncertainty with the above improvements
NuPRISM Reco
(MeV)recE0 500 1000 1500 2000
Even
ts/(2
00 M
eV)
0
500
1000
1500-CCeν
0πNCγNC-CCµν
1-Ring e Candidates
POT Weighted Signal (New Cuts/MC Stats)
16
• Weighting to 1.5e21 neutrino mode POT for each off-axis position between 2.5 and 4.0 degrees
Purity for Erec<1.2 GeV = 71(73)% Nue Signal for Erec<1.2 GeV =3501(3184)
20 inch PMT Results
NuPRISM Reco
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Frac
tiona
l Err
or
0
0.05
0.1
0.15
0.2
0.25
Total
Statistical (S-B)
Background Systematics
Signal Efficiency
)µν/eνFlux (
(MeV)recE0 500 1000 1500 2000
Frac
tiona
l Err
or
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0.25TotalStatistical (S-B)Background SystematicsSignal Efficiency
)µν/eνFlux (
Old vs New Total Error Size
17
• The total uncertainty below 1 GeV is only slightly reduced with cut optimization on large MC statistics
• Configuration changes are likely needed to get any significant improvments
New Old
nuPRISM Status 10
Achieving High νe Purity• From the T2K analysis, we have an example of the νe purity that can be achieved in
a WC detector with a 2.5 degrees off-axis flux
• 3.50 intrinsic νe events vs. 0.96 NC events - 77% νe purity
• There are challenges in nuPRISM: events are closer to the wall and more muon background
• Optimization of PMT size/granularity for PID is ongoing
• But, nuPRISM has an advantage due to the more off-axis flux
Off-axis angle (º)
νe Flux 0.3-0.9 GeV
νμ Flux0.3-5.0 GeV
Ratio νe/νμ
2.5 1.24E+15 2.46E+17 0.507%3.0 1.14E+15 1.90E+17 0.600%
3.5 1.00E+15 1.47E+17 0.679%
4.0 8.65E+14 1.14E+17 0.760%
50% increase in νe fraction from 2.5 to 4.0 degrees off-axis
TITUS Gd Studies• Super-K is planning to add Gd to the detector to
tag final state muons
• This information can be useful for ν/ν separation
• νμ + n ➜ μ- + p typically produces 0 final
state neutrons
• νμ + p ➜ μ+ + n typically produces 1 final
state neutron
• The neutron emission cross section, and the n-Gd capture probability are not precisely known
• Sensitive to nuclear modeling
• Neutron capture rates can be calibrated with an intermediate water detector
• With off-axis technique, we can measure neutron signal rates for ν and ν as a function of Etrue and muon kinematics
HK Intermediate WC Detector
Gd Doping
11
• 0.1% Gd2(SO4)3 allows tagging of final state nucleons
– νµ CCQE: νµ + n → µ− + p 0 neutrons 74% → 83%
– νµ CCQE: νµ + p → µ+ + n 1 neutron 61% → 73%
• Clear n signals can be modified by nuclear effects: re-scattering, charge exchange, and absorption in the nuclear media
• Statistical information remains – powerful approach for H2O
• Cross section measurements
GENIE v2.8.0 simulations of neutrino/antineutrino interactions with C target
ν ν
HK Intermediate WC Detector
Gd Doping
11
• 0.1% Gd2(SO4)3 allows tagging of final state nucleons
– νµ CCQE: νµ + n → µ− + p 0 neutrons 74% → 83%
– νµ CCQE: νµ + p → µ+ + n 1 neutron 61% → 73%
• Clear n signals can be modified by nuclear effects: re-scattering, charge exchange, and absorption in the nuclear media
• Statistical information remains – powerful approach for H2O
• Cross section measurements
GENIE v2.8.0 simulations of neutrino/antineutrino interactions with C target
ν ν
GENIE v2.8.0 simulations ofneutrino/antineutrino
interactions with C target
HK Intermediate WC Detector
Gd Doping
11
• 0.1% Gd2(SO4)3 allows tagging of final state nucleons
– νµ CCQE: νµ + n → µ− + p 0 neutrons 74% → 83%
– νµ CCQE: νµ + p → µ+ + n 1 neutron 61% → 73%
• Clear n signals can be modified by nuclear effects: re-scattering, charge exchange, and absorption in the nuclear media
• Statistical information remains – powerful approach for H2O
• Cross section measurements
GENIE v2.8.0 simulations of neutrino/antineutrino interactions with C target
ν ν
Phase 0• The intermediate detector program will
proceed in a phased approach
• In Phase 0, the instrumented portion of the detector will be constructed, and placed on the surface near ND280
• In phase 0, we will perform a high-purity measurement of σ(νe)/σ(νμ)
• Off-axis angles of ≥6.6° are accessible
• The flux ratio of νe/νμ grows with off-axis angle
• Performance of reconstruction (PID, ring counting, etc.) can also be demonstrated
• An easily accessible surface detector will allow access to refine detector calibration as needed
NuPRISM Phase 0
Flux Histograms
5 (GeV)νE
0 0.5 1 1.5 2 2.5 3 3.5 4 4.5 5-410
-310
-210
-110
1ND280
(GeV)νE0 0.5 1 1.5 2 2.5 3 3.5 4 4.5 5
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-110
1Proton Module
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1 Off-axis°6
numu (Integral=1) nue (Integral=1) nue/numu Ratio
The nue/numu ratio is largest between the pion and kaon “peaks”
For more off-axis bins, this region is around 1 GeV or less
νμ flux (integral = 1) νe flux (integral = 1)
νe/νμ ratio
NuPRISM Phase 0
Flux Histograms
5 (GeV)νE
0 0.5 1 1.5 2 2.5 3 3.5 4 4.5 5-410
-310
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1 Off-axis°6
numu (Integral=1) nue (Integral=1) nue/numu Ratio
The nue/numu ratio is largest between the pion and kaon “peaks”
For more off-axis bins, this region is around 1 GeV or less
6° off-axis
ND280
NuPRISM Phase 0
Flux Histograms, Cont.
6
numu (Integral=1) nue (Integral=1) nue/numu Ratio
For the 12 degree off-axis position the nue/numu maximum is in the 0.5-1.0 GeV range
After peaking at 200-300 MeV, the nue flux is relative flat out to 1 GeV (GeV)νE
0 0.5 1 1.5 2 2.5 3 3.5 4 4.5 5-410
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12° off-axis
νe Selection in Phase 0• Increased off-axis angle results in:
• Increased νe purity
• Decreased event rate
• For >6°, event pileup at the 280m site becomes manageable
• Even at 12°, a 2% statistical error is achievable
• In addition, the high statistics νμ sample can be used to study full lepton phase space (at a fixed Eν), and Gd capture
• Phase 0 can produce important physics results prior to the construction of the complete detector!
59
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/50
MeV
/1e2
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Flux
/cm
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OA°ND280 2.5 OA°6.0 OA°9.0 OA°12.0
FluxµνNeutrino Mode,
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MeV
/1e2
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Flux
/cm
810
910
1010
OA°ND280 2.5 OA°6.0 OA°9.0 OA°12.0
FluxeνNeutrino Mode,
FIG. 74. The 6�, 9� and 12� o↵-axis ⌫µ
(top) and ⌫e
(bot-tom) spectra. The 2.5� o↵-axis spectrum is also showed forcomparison.
the 9� and 12� o↵-axis positions with a low energy peakand a second peak around 800 MeV. The second peakcomes from neutrinos produced in kaon decays and itsrelative fraction is enhanced as the peak from pion de-cays moves to lower energy where the cross-section issuppressed. The lower energy peak from pion decays pro-vides the opportunity to study ⌫
µ
-CC interaction nearthe threshold where nuclear e↵ects are expected to besignificant. The peak from kaon decays can be used tostudy interactions that are relevant for the acceleratorand atmospheric neutrino measurements. In particular,with Gd loading in the detector, the neutron multiplic-ities can be studied both for events near the thresholdand for O(1 GeV) events, the energy region of interestfor atmospheric neutrinos.
The physics program of NuPRISM Phase 0 will takeadvantage of the large o↵-axis properties of the neutrinoflux to make measurements that compliment the ultimateNuPRISM physics program. Although NuPRISM Phase0 cannot study the nuclear e↵ect in detail since it does
TABLE IX. The expected number of selected 1Re and 1Rµcandidate events in the NuPRISM Phase 0 detector at di↵er-ent o↵-axis angles at a baseline of 280 m for 2⇥ 1021 protonson target in neutrino mode.
O↵-axis Angle 1Re Events (< 1.2 GeV) ⌫e
-CC Purity6� 10626 79.5%9� 5781 83.5%12� 3480 86.4%O↵-axis Angle 1Rµ Events ⌫
µ
-CC Purity6� 3.33e5 92.7%9� 1.09e5 90.4%12� 6.23e4 91.7%
not cover ranges of o↵-axis angles, it can provide interest-ing information complimentary to NuPRISM. The Phase0 provides large statistics of ⌫
e
and ⌫̄e
samples with bet-ter purity in the signal region of 0.4-1.2GeV. There aremuon neutrinos in this energy region coming from kaondecays, which can provide a constraint on this compo-nent of the flux. The o↵-axis peak energies for ⌫
e
and⌫
µ
are below 300 MeV, which will provide samples nearthreshold where nuclear e↵ects and the ⌫
e
/⌫µ
cross sec-tion di↵erence are expected to be large, allowing sensitivetest of models.
60
(MeV)recE0 500 1000 1500 2000
Even
ts/(2
00 M
eV)
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1000
2000
3000-CCeν
0πNCγNC-CCµν
OA, 1-Ring e Candidates°6
(MeV)recE0 500 1000 1500 2000
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00 M
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-CCeν0πNCγNC-CCµν
OA, 1-Ring e Candidates°9
(MeV)recE0 500 1000 1500 2000
Even
ts/(2
00 M
eV)
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500
1000
-CCeν0πNCγNC-CCµν
OA, 1-Ring e Candidates°12
FIG. 75. The predicted 1Re candidates in bins of recon-structed energy for o↵-axis angles of 6�, 9� and 12�. The ratesare normalized to a neutrino mode exposure with 5⇥1021 pro-tons on target.
(MeV)recE0 500 1000 1500 2000
Even
ts/(1
00 M
eV)
0
50
100
310×
-CCQEµν
-CCnonQEµν
NCOther
Candidatesµ OA, 1-Ring °6
(MeV)recE0 500 1000 1500 2000
Even
ts/(1
00 M
eV)
0
10
20
310×
-CCQEµν
-CCnonQEµν
NCOther
Candidatesµ OA, 1-Ring °9
(MeV)recE0 500 1000 1500 2000
Even
ts/(1
00 M
eV)
0
5
10
310×
-CCQEµν
-CCnonQEµν
NCOther
Candidatesµ OA, 1-Ring °12
FIG. 76. The predicted 1Rµ candidates in bins of recon-structed energy for o↵-axis angles of 6�, 9� and 12�. The ratesare normalized to a neutrino mode exposure with 5⇥1021 pro-tons on target.
Summary• An intermediate water detector can collect high
statistics samples of neutrino interactions with the same nuclear target and similar efficiencies as HK
• By measuring neutrino interaction across a range of off-axis angles, it is possible to experimentally constrain the relationship between Erec and Etrue
• Phase 0 will consist of the instrumented portion of the detector in a surface water tank
• Precise measurement of σ(νe)/σ(νμ)
• Demonstration of reconstruction and calibration performance
• Convenient access for hardware and calibration R&D
• The program will begin in the T2K era to provide an important demonstration that systematic errors can be sufficiently controlled in Hyper-K era