420 likes | 506 Views
Feasibility Study on n e Appearance Experiment Using BNL VLB Neutrino Beam with UNO. Chiaki Yanagisawa. Stony Brook. Talk at DUSEL Workshop Boulder, Colorado. January 5-7, 2005. Introduction. Introduction. Setting the stage. UNO, ~ a half megaton F.V. water Cherenkov detector.
E N D
Feasibility Study onne Appearance Experiment Using BNL VLB Neutrino Beam with UNO Chiaki Yanagisawa Stony Brook Talk at DUSEL Workshop Boulder, Colorado January 5-7, 2005
Introduction Introduction Setting the stage UNO, ~ a half megaton F.V. water Cherenkov detector BNL very long baseline neutrino beam idea VLB neutrino oscillation experiment See, for example, PRD68 (2003) 12002 for physics argument nm->ne? How do we find the signal for nm->ne and ne +N->e + invisible N' + (invisible nps,n>=0) Look for single electron events g (g) Major background nm,t,e + N -> nm,t,e + N' + p0 + (invisible nps,n>=0) necontamination in beam (typically 0.7%)
Introduction BNL Superbeam Spectra of on- and off-axis beams PRD68 (2003) 12002; private communication w/ M.Diwan on-axis beam 1 o off-axis beam nms/GeV/m2/POT Neutrino energy (GeV)
Introduction UNO detector An physicist’s view of conceptual detector of UNO Total mass: 650 ktons Fid.vol : 440 ktons for pdecays for sol. nu. 580 ktons for SN Total size : 60x60x180 m3 Photocathode coverage: 1/3 40%, 2/3 10%
Introduction How is analysis done ? Use of SK atmospheric neutrino MC • Standard SK analysis package + special p0 finder • Flatten SK atm. n spectra and reweight with BNL beam spectra • Normalize with QE events: 12,000 events for nm , 84 events for beam ne for 0.5 Mt F.V. with 5 years of running, 2,540 km baseline distance from BNL to Homestake • Reweight with oscillation probabilities for nmand for ne Oscillation parameters used: • Dm221 =7.3 x 10- 5 eV2, Dm231=2.5 x 10- 3eV2 • sin22qij(12,23,13)=0.86/1.0/0.04, dCP=+45,+135,-45,-135o Probability tables from Brett Viren of BNL
Introduction ne QE for signal, all nm , ne , ntNC 1p0for bkg Previous results BNL report Signal 303 events Based on 4-vector level MC All bkgs 146 ( 76 from p 0) ( 70 from ne) Erec CP+45o Compare Compare with with My first study with full SK simulation All events:signal+bkg Signal 242 events Using traditional SK variables + p0 mass; similar to BNL cuts All events:signal+bkg All backgrounds All bkgs 380 (324 from p 0) ( 56 from ne) o o CP+45 CP+45 All backgrounds Erec
Introduction Selection criteria Traditional SK cuts only Initial cuts: • One and only one electron like ring with energy and reconstructed neutrino energy more than 100 MeV without any decay electron To reduce events with invisible charged pions With p0 finder Likelihood analysis using the following eight variables: • pi0-likelihood, e-likelihood, energy fraction, costh, pi0mass • Dpi0-likelihood, total charge/electron energy, Cherenkov angle
Introduction What is the signal? Neutrino energy reconstruction Ee e QE events give the best energy resolution but…… qe ne n p QE nonQE single ring
Introduction Single e-like events after initial cut What is the signal? What is the signal and what is the background? Reconstructed energy Reconstructed energy QE events only before likelihood cut All CC events before likelihood cut En En Erec Erec Erec Erec Why not accept all CC events as signals?
p0Finder p0 finder p0finder Always finds an extra ring in a single ring event p0detection efficiency with standard SK software measured opening angle vs. p0mass with p0finder inefficiency due to overlap inefficiency due to weak 2nd ring Single e-like events from single p0int. All single p0interactions SK atm. neutrino spectra opening angle measured(deg) efficiency mgg (MeV/c2) true opening angle (deg)
p0finder p0efficiency p0detection efficiency with standard SK + p0finder All the single p0int. with p0 finder w/o p0 finder with p0 finder p0 mass cut:1- and 2-ring events With atmospheric neutrino spectra efficiency without p0 finder p0 mass cut:2-ring events True opening angle (deg)
All the distributions of useful variables are obtained with neutrino oscillation on with CPV phase angle +450 • Useful Variables Variables p0 mass 0.0-0.5 GeV 2.0-2.5 GeV 2.5-3.0 GeV background 0.5-1.0 GeV signal 3.0-3.5 GeV 3.5-4.0 GeV 1.0-1.5 GeV 1.5-2.0 GeV
Variables Fake ring has less energy than real one Energy fraction of 2nd ring 0.0-0.5 GeV 0.5-1.0 GeV background 2.0-2.5 GeV 2.5-3.0 GeV signal 1.0-1.5 GeV 1.5-2.0 GeV 3.0-3.5 GeV 3.5-4.0 GeV
Variables Difference in two pi0likelihoods - One algorithm optimized to find an extra ring near the primary ring (forward region) - Another algorithm optimized to find an extra ring in wider space (wide region) - See the difference pi0lh(fowrad)-pi0lh(wide) Primary electron ring An undetected weak ring initially
Variables Difference between two pi0likelihoods (wide vs. forward) 0.0-0.5 GeV 0.5-1.0 GeV 2.5-3.0 GeV 2.0-2.5 GeV background signal 1.0-1.5 GeV 1.5-2.0 GeV 3.0-3.5 GeV 3.5-4.0 GeV
Variables costh = cos qe Ee e qe ne n p It is not clear why the distributions of costh behave as shown in the following. My speculation: 1) The signal events from QE scattering have larger qe due to the Fermi motion of the target neutron in oxygen in the low energy region. 2) For lower energy background events, the minimum opening angle is larger. In those events accepted as signal, p0 decay is very asymmetric and the primary g carries most of the energy. undetected (g) Eg g qg ne N N’
Variables costh = cos qe 0.0-0.5 GeV 0.5-1.0 GeV 2.0-2.5 GeV 2.5-3.0 GeV background signal 1.0-1.5 GeV 1.5-2.0 GeV 3.0-3.5 GeV 3.5-4.0 GeV
Trained with ne CC events for signal, nm CC/NC & ne,t NC for bkg likelihood cut Difference in likelihood between signal and bkg D likelihood distributions 2.0-3.0 GeV 0.0-0.5 GeV 0.5-1.0 GeV 3.0- GeV signal background Preliminary D likelihood D likelihood D likelihood D likelihood 1.0-1.5 GeV 1.5-2.0 GeV D likelihood D likelihood
Trained with ne CC events for signal, nm CC/NC & ne,t NC for bkg likelihood cut Efficiency of a cut on D likelihood 0.0-0.5 GeV 0.5-1.0 GeV 2.0-3.0 GeV 3.0- GeV signal efficiency efficiency efficiency efficiency background Preliminary D likelihood D likelihood D likelihood D likelihood 1.0-1.5 GeV 1.5-2.0 GeV efficiency efficiency D likelihood D likelihood
Signal/Background • ne CC for signal ; all nm,t,e NC , ne beam • for bkg Effect of cut on D likelihood Dlikelihood cut (~50%signal retained) Dlikelihood cut (100%signal retained) TRADITIONAL ANALYSIS Preliminary Preliminary Background from p0 o o CP+45 CP+45 ne background Signal Erec Erec Signal 700 ev Bkgs 2005 (1878 from p 0+others) ( 127 from ne) Signal 321 ev Bkgs 169 (112 from p 0+others) ( 57 from ne)
Signal/Background • ne CC for signal ; all nm,t,e NC , ne beam • for bkg Effect of cut on D likelihood Dlikelihood cut (~40%signal retained) Dlikelihood cut (40%signal retained) Preliminary Preliminary Background from p0 o o CP+45 CP-45 ne background Signal Erec Erec Signal 251 ev Bkgs 118 ( 74 from p 0+others) ( 44 from ne) Signal 142 ev Bkgs 118 ( 75 from p 0+others) ( 43 from ne)
Signal/Background • ne CC for signal ; all nm,t,e NC , ne beam • for bkg Effect of cut on likelihood Dlikelihood cut (~40%signal retained) Dlikelihood cut (~40%signal retained) Preliminary Preliminary Background from p0 o o CP+135 CP-135 ne background Signal Erec Erec Signal 233 ev Bkgs 122 ( 78 from p 0+others) ( 44 from ne) Signal 342 ev Bkgs 126 ( 81 from p 0+others) ( 45 from ne)
S/B • ne CC for signal ; all nm,t,e NC , ne beam • for bkg Effect of cut on likelihood o CP +45o CP-45 Preliminary Preliminary 50% 100% 100% 50% All Background Erec Erec Erec Erec 40% 40% Erec Erec
S/B • ne CC for signal ; all nm,t,e NC , ne beam • for bkg Effect of cut on likelihood o CP +135o CP-135 Preliminary Preliminary 100% 50% 100% 50% All Background Erec Erec Erec Erec 40% 40% Erec Erec
Signal/background Summary of BNL superbeam@UNO • S/B Bkg Beam ne Signal Bkg Effic Signal CP phase 43 178 75 ne CC nm all, ne NC 40% 0o -135o nm all, ne NC ne CC 233 44 40% 78 Preliminary 81 +135o ne CC 342 45 40% nm all, ne NC ne CC nm all, ne NC 40% 142 75 43 -45o 700 ne CC nm all, ne NC 100% 1878 127 +45o 50% 321 112 57 with traditional water Chrenkov cuts 40% 251 74 44
Issues • Granularity and p0efficiency Compared with SK size detector Expected improvement with UNO? • For smaller p0opening angle p0 opening angle 0-20o finer granularity needed more granularity pixels • p0efficiency improves when min. distance increases (up to 20%) p0detection efficiency • See power of p0finder with p0 finder One issue I never mentioned before is that 2/3 of UNO volume is covered only 10% by PMTs and that we need to check the detector performance with 10% PMT coverage without p0 finder Minimum distance to wall in p0 direction (m)
Future prospect • Future prospect/plans All the variables used to define the likelihood seem useful : any more? Some variables associated with some pattern recognition such as p0-likelihood and e-likelihood seem quite useful More sophisticated pattern recognition algorithm is desirable and possible nt CC interactions in water need to be simulated • My first guess is that the contribution from these interactions is not large because • is mostly produced by DIS and in general there are many particles in the event (not a single ring event). This kind of analysis can give an insight to optimize neutrino beam spectrum Studies on sensitivities to oscillation parameters should be done Careful study of the source of background and the associated neutrino energy is needed What granularity UNO needs to have?
Conclusions • Conclusions Realistic MC simulation studies have been performed for BNL very long baseline with a water Cherenkov detector and it was found that BNL VLB combined with UNO seems to DO GREAT JOB – Very exciting news but need confirmation It was demonstrated that there is some room to improve S/B ratio by reducing the background level while keeping a reasonable signal detection effciency with currently available software We need to do similar analysis using a MC package that simulates the UNO baseline design (2 x 10% + 40% coverage and size) We may need further improvement of algorithm/software, which is quite possible Detailed studies on sensitivity on oscillation parameters needed A larger detector such as UNO has an advantage over a smaller detector such as SK (we learned a lesson from 1kt at K2K) Need a detailed Monte Carlo package for UNO!
Contents Set the stage • Introduction Performance of p0 finder • p0Finder Variables used for likelihood • Useful variables • S/B Status of signal/background Addressing some issues • Some issues Things to be done • Prospect/plans All numbers and distributions are preliminary in this talk • Conclusions
Introduction UNO detector An artist’s view of conceptual detector of UNO
Introduction Electron-like vs. muon-like ring How do we detect atmospheric muon and electron neutrinos ? muon-like ring Major interactions: ne + n -> p + e- nm + n -> p + m- Most of time invisible electron-like ring
p0 finder p0efficiency p0opening angle vs. measure p0 energy p0 measured opening angle (deg) Note: The energy spectrum of p0 is that of SK atm. n interactions measured p0 energy (MeV)
Variables e-likelihood Found as an electron - Two overlapped e-like rings identified as an e-like ring look like a fuzzier electron than an electron at lower energy • At higher energy multiple particles go into • a similar direction and identified as an e-like • ring – could look less fuzzy than an electron Extra energy from an undetected weak ring primary ring
Variables e-likelihood e-like 0.0-0.5 GeV 0.5-1.0 GeV 2.0-2.5 GeV 2.5-3.0 GeV background signal 1.0-1.5 GeV 1.5-2.0 GeV 3.0-3.5 GeV 3.5-4.0 GeV
Variables tells whether an event is consistent with a single p0 event p0 likelihood Found as an electron Extra energy from an undetected weak ring
Variables p0 likelihood 2.0-2.5 GeV 2.5-3.0 GeV 0.0-0.5 GeV 0.5-1.0 GeV background more p0 like signal 3.0-3.5 GeV 3.5-4.0 GeV 1.0-1.5 GeV 1.5-2.0 GeV
Variables Measure Cherenkov angle 0.0-0.5 GeV 0.5-1.0 GeV 2.5-3.0 GeV 2.0-2.5 GeV background signal 1.0-1.5 GeV 1.5-2.0 GeV 3.0-3.5 GeV 3.5-4.0 GeV
Variables Total charge/primary ring energy (poa) Found as an electron Extra energy from an undetected weak ring
Variables Useful variables Total charge/primary ring energy (poa) 0.0-0.5 GeV 0.5-1.0 GeV 2.0-2.5 GeV 2.5-3.0 GeV background signal 1.0-1.5 GeV 1.5-2.0 GeV 3.0-3.5 GeV 3.5-4.0 GeV
S/B • ne CC for signal ; all nm,t,e NC , ne beam • for bkg Erec vs. En Dlikelihood cut (~40%signal retained) Dlikelihood cut (~40%signal retained) Preliminary Preliminary o o Background from p0 CP+45 CP+45 ne background Signal En Erec
S/B • Breakdown of interaction mode Interaction mode 0<Erec<1 GeV 1<Erec<2 GeV 2<Erec<3 GeV 3 GeV<Erec Sig Bkg p0 Sig Bkg p0 Sig Bkg p0 Sig Bkg p0 82% 7% 69% 1% 28% 0% 50% 0% CC QE 1 p0 3% 3% 5% 8% 11% 0% 8% 0% Preliminary 1 p+- 14% 7% 22% 1% 45% 0% 30% 0% 1% 0% 3% 1% 15% 18% 13% 0% DIS NC 1 p0 0% 39% 0% 68% 0% 23% 0% 25% 1 p+- 0% 29% 0% 3% 0% 0% 0% 0% DIS 0% 11% 0% 9% 0% 59% 0% 75% 0% 3% 1% 10% 3% 0% 0% 0% Others
Issues Some issues Summary of BNL superbeam@UNO Neutrino oscillation was on to define template distributions For analysis CPV=+45o • S/B and variables Variable removed Bkg Beam ne Signal Bkg Effic Signal 57 2.86 321 112 ne CC nm all, ne,nt NC 50% None Dpi0lh 119 nm all, ne,nt NC 1.80 ne CC 321 59 50% poa 2.51 nm all, ne,nt NC ne CC 50% 316 126 56 ne CC 50% 303 116 52 nm all, ne,nt NC 2.61 pi0-lh Preliminary 311 e-lh 2.53 ne CC 50% 127 55 nm all, ne,nt NC 50% ne CC 333 167 60 nm all, ne,nt NC efrac 1.99 pi0mass ne CC 50% 310 143 56 nm all, ne,nt NC 2.17 57 146 nm all, ne,nt NC costh 322 2.21 ne CC 50% ange 321 119 55 2.70 ne CC nm all, ne,nt NC 50%