Carlo Giunti. CERN Particle and Astro-Particle Physics Seminar. work in collaboration with Mario Acero Marco Laveder Walter Winter
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1 Very-Short-BaseLine Electron Neutrino Disappearance Carlo Giunti INFN, Sezione di Torino, and Dipartimento di Fisica Teorica, Università di Torino Neutrino Unbound: 11 December 2009 CERN Particle and Astro-Particle Physics Seminar work in collaboration with Mario Acero Marco Laveder Walter Winter C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
2 Standard Model: Massless Neutrinos Standard Model: L c R =µ no Dirac mass term Ä D m D L R Majorana Neutrino: c = c R = R =µ Majorana mass term Ä M m M L c R Standard Model: Majorana mass term not allowed by SU(2) L U(1) Y (no Higgs triplet) C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
3 Neutrinos are special in the Standard Model: the only neutral fermions In extensions of the SM neutrinos can mix with non-sm fermions: L L = el I=12 e Y= 1 L Φ = + I=12 0 Y =+1 non-sm chiral fermion field f R = f C L Φ = i 2 Φ I=12 Y= 1 I=0 Y =0 Dirac mass term L L ΦfR + Majorana mass term f C R f R in some models f R is called right-handed neutrino: f R R If these non-sm fermions are light, they are called sterile neutrinos: sl C R Active neutrinos ( e ) can oscillate into sterile neutrinos ( s ) Extremely interesting window on physics beyond the SM Observable: disappearance of active neutrinos Many ( ) e and ( ) disappearance experiments We focus on e and e disappearance Gallium and MiniBooNE e anomalies and reactor e data C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
4 Experimental Evidences of Neutrino Oscillations ¼ ½ Homestake Kamiokande Solar GALLEX/GNO & SAGE e Super-Kamiokande m 2 SOL ³ (76 02) 10 5 ev 2 Reactor e disappearance Atmospheric Accelerator disappearance ¼ SNO BOREXino (KamLAND) Kamiokande IMB Super-Kamiokande MACRO Soudan-2 (K2K & MINOS) ½ tan 2 SOL ³ m 2 ATM ³ (24 01) 10 3 ev 2 sin 2 ATM ³ Two scales of m 2 : m 2 ATM ³ 30 m 2 SOL Large mixings: ATM ³ 45 Æ SOL ³ 34 Æ C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
5 Three-Neutrino Mixing «L = 3 k=1 U «k kl («= e ) three flavor fields: e,, three massive fields: 1, 2, 3 m m m 2 13 = m 2 2 m m 2 3 m m 2 1 m 2 3 = 0 m 2 SOL = m2 21 ³ (76 02) 10 5 ev 2 m 2 ATM ³ m2 31 ³ m2 32 ³ (24 01) 10 3 ev 2 C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
6 Allowed Three-Neutrino Schemes m 2 m 2 ν 3 ν 2 m 2 SOL ν 1 m 2 ATM m 2 ATM ν 2 m 2 SOL ν 1 ν 3 normal inverted different signs of m 2 31 ³ m2 32 absolute scale is not determined by neutrino oscillation data C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
7 Gallium Anomaly Gallium Radioactive Source Experiments Tests of the solar neutrino detectors GALLEX (Cr1, Cr2) and SAGE (Cr, Ar) Detection Process: e + 71 Ga 71 Ge + e e Sources: e + 51 Cr 51 V + e e + 37 Ar 37 Cl + e 51 Cr 37 Ar E [kev] B.R Ar (35.04 days) 37Cl (stable) 813 kev ν ( 9.8%) 811 kev ν (90.2%) [SAGE, PRC 73 (2006) , nucl-ex/ ] [SAGE, PRC 59 (1999) 2246, hep-ph/ ] C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
8 1.1 GALLEX Cr1 SAGE Cr p(measured)/p(predicted) GALLEX Cr2 SAGE Ar [SAGE, PRC 73 (2006) , nucl-ex/ ] R Ga = [SAGE, PRC 59 (1999) 2246, hep-ph/ ] C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
9 Deficit could be due to overestimate of ( e + 71 Ga 71 Ge + e ) Calculation: Bahcall, PRC 56 (1997) 3391, hep-ph/ / MeV 3/2 71 Ga 5/ MeV 1/2 71 Ge MeV G.S. related to measured (e + 71 Ge 71 Ga + e ): ( 51 Cr) = G.S. ( 51 Cr) G.S. ( 51 Cr) = cm 2 (1 0004) BGT 175keV BGT 500keV BGT G.S. BGT G.S. C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
10 Bahcall: [Bahcall, PRC 56 (1997) 3391, hep-ph/ ] from p + 71 Ga 71 Ge + n measurements [Krofcheck et al., PRL 55 (1985) 1051] BGT 175 kev BGT G.S µ BGT 175 kev BGT G.S. = BGT 500 kev BGT G.S. = lower limit: BGT 175 kev BGT G.S. = BGT 500 kev BGT G.S. = 0 3 upper limit: BGT 175 kev BGT G.S Haxton: BGT 500keV ( 51 Cr) = cm BGT G.S. = [Hata, Haxton, PLB 353 (1995) 422, nucl-th/ ; Haxton, PLB 431 (1998) 110, nucl-th/ ] a sophisticated shell model calculation is performed... for the transition to the first excited state in 71 Ge. The calculation predicts destructive interference between the (pn) spin and spin-tensor matrix elements. 1 ( 51 Cr) = cm 2 (1 0106) 1 C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
11 GALLEX SAGE Cr1 Cr2 Cr Ar R L 19m 06m R Ga = [SAGE, PRC 73 (2006) , nucl-ex/ ] m P ee(le) = 1 sin 2 2 sin 2 2 L 4E L osc 0.5 m =µ m 2 SBL 1eV2 =µ e s R = Ê dv L 2 È i (B.R.) i i P ee(le i ) Èi(B.R.) i i Ê dv L 2 C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
12 χ Ga 68.27% C.L. (1σ) 90.00% C.L % C.L. (2σ) 99.73% C.L. (3σ) m β < 2eV 2 min = 294 NdF = GoF = 23% [ev 2 ] 2 m SBL sin 2 2 = 022 m 2 = 198eV sin 2 SBL 2ϑ ee χ 2 [Acero, C.G, Laveder, PRD 78 (2008) , arxiv: ] C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
13 3+1 Four-Neutrino Mixing m 2 m 2 m 2 m 2 ν 2 ν 4 ν 4 ν 3 m 2 SOL m 2 ATM ν 2 m 2 ATM ν 1 m 2 SOL ν 1 ν 3 m 2 SBL m 2 SBL m 2 SBL m 2 SBL ν 3 ν 2 m 2 SOL m 2 ATM ν 2 m 2 ATM ν 1 m 2 SOL ν 4 ν 4 ν 1 ν 3 normal 3-inverted 4-inverted fully-inverted U e4 2 1 U U U s4 2 ³ 1 C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
14 m P SBL «= sin 2 2 SBL «sin 2 2 SBL L 4E («= ) sin 2 2 SBL «= 4U «4 2 U 4 2 P SBL ««= 1 sin 2 2 SBL ««sin2 m 2 SBL L 4E sin 2 2 SBL ««= 4U «4 2 1 U «4 2 U e1 U e2 U e3 U e4 U = U µ1 U τ1 U µ2 U τ2 U µ3 U τ3 U µ4 U τ4 sin 2 2 SBL ee sin 2 2 SBL ee ³ 022 µ U e4 2 ³ µ U e U s1 U s2 U s3 U s4 SBL C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
15 3 H 3 He + e + e K(T) = ÚÙ Ù Ø Tritium Beta-Decay Õ dγ dt = (coscgf)2 Å 2 F(E)pE (Q T) (Q T) 2 m e Q = M3 H M3 He 2 3 Kurie plot dγdt = (coscg F) 2 Å 2 F(E)pE m e = 1858keV (Q T) Õ 12 (Q T) 2 m 2 e 0.02 m e 22eV (95% C.L.) K(T) [kev] m νe = 0 m νe = 5 ev T [kev] Q m νe Q Mainz & Troitsk [Weinheimer, hep-ex/ ] future: KATRIN (start 2010) [hep-ex/ ] [hep-ex/ ] sensitivity: m e ³ 02eV C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
16 Neutrino Mixing: m e =µ m = k U ek 2 m 2 k 4-inverted and fully-inverted schemes U e1 2 + U e2 2 + U e3 2 ³ 1 Õ U e4 2 1 m ³ m 1 ³ m 2 ³ m 3 ³ msbl 2 m 2 SBL 5eV2 C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
17 Normal and 3-inverted schemes m 2eV =µ U e4 2 m 2 4 4eV 2 m 4 m 1 m 2 m 3 =µ m 2 4 ³ m 2 SBL m 2 SBL 4U e4 2 ev 2 sin 2 2 SBL ee = 4U e4 2 1 U e4 2 =µu e4 2 = 1 2 Õ U e =µ U e4 2 = Õ 1 1 sin 2 2 SBL ee 1 sin 2 2 SBL ee m 2 SBL 1 8 Õ ev 2 1 sin 2 2 SBL ee sin 2 2 SBL ee 002 µ msbl 2 800eV2 C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
18 LSND [PRL 75 (1995) 2650; PRC 54 (1996) 2685; PRL 77 (1996) 3082; PRD 64 (2001) ] e L ³ 30m 20MeV E 200MeV Beam Excess Beam Excess p(ν _ µ ν_ e,e+ )n p(ν _ e,e+ )n other L/E ν (meters/mev) m 2 (ev 2 /c 4 ) Karmen Bugey 90% (L max -L < 2.3) 99% (L max -L < 4.6) CCFR NOMAD sin 2 2θ m 2 LSND 02eV2 ( m 2 ATM m2 SOL ) C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
19 MiniBooNE [PRL 98 (2007) ] e L ³ 541m 475MeV E 3GeV Events / MeV Data ν e from µ + ν e from K 0 ν e from K π 0 misid Nγ dirt other Total Background QE E ν (GeV) Excess Events / MeV 0.8 data - expected background best-fit ν µ ν e sin 2θ=0.004, m =1.0eV sin 2θ=0.2, m =0.1eV QE E ν (GeV) [PRL 102 (2009) , arxiv: ] Low-Energy Anomaly! [arxiv: ] C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
20 MiniBooNE Low-Energy Anomaly Events / MeV Data ν e from µ + ν e from K 0 ν e from K π 0 misid Nγ dirt other Total Background [PRL 102 (2009) , arxiv: ] N the j = f P een cal e j + N cal j QE E ν (GeV) C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
21 Nj the = f P een cal e j + Ncal j Estimated 15% uncertainty of the calculated neutrino flux [MiniBooNE, PRD 79 (2009) , arxiv: ] is consistent with measured ratio of detected and predicted charged-current quasi-elastic events [MiniBooNE, PRL 100 (2008) , arxiv: ] We consider msbl 2 m2 VSBL 20eV2 Pee is practically constant in MiniBooNE L MB osc = 4E 400 m m2 LMB ³ 541 m Very-Short-BaseLine (VSBL) because oscillation length in Gallium Radioactive Source Experiments and Reactor Neutrino Experiments is extremely small: L osc (1 MeV) 10 cm C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
22 events / MeV E [MeV] MiniBooNE ν f bf bf ν P νe ν e cal cal N νe f bf ν N νµ f bf bf ν (P νe ν e N cal νe + N νµ cal ) [C.G, Laveder, PRD 80 (2009) , arxiv: ] No Osc. 2 min = 272 NdF = 10 GoF = 02% f = 115 Osc. 2 min = 177 NdF = 9 GoF = 38% f = 131 P ee = 072 C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
23 MiniBooNE- + Gallium + Reactors χ % 99% 95.45% 90% 68.27% MB ν MB ν + Ga Re MB ν + Ga + Re P νe ν e [C.G, Laveder, PRD 80 (2009) , arxiv: ] C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
24 MB- MB-+Ga Re MB-+Ga+Re 2 min No Osc. NDF GoF 0.2% 0.04% 89.8% 0.5% f bf min NDF Osc. GoF 3.8% 2.8% 82.7% 1.7% P bf ee f bf min PG NDF 1 2 GoF 12.4% 0.4% [C.G, Laveder, PRD 80 (2009) , arxiv: ] PG = Parameter Goodness-of-fit [Maltoni, Schwetz, PRD 68 (2003) , hep-ph/ ] C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
25 MiniBooNE Antineutrino Data [PRL 103 (2009) , arxiv: ] No Low-Energy Anomaly! C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
26 χ % 99% 95.45% 90% 68.27% MB ν MB MB + Ga + Re P νe ν e [C.G, Laveder, PRD 80 (2009) , arxiv: ] C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
27 MB- MB- +Re MB MB+Ga+Re 2 min No Osc. NDF GoF 7.6% 28.5% 0.2% 0.3% f bf min NDF Osc. GoF 5.0% 23.0% 0.9% 0.6% P bf ee f bf f bf min PG NDF GoF 100.0% 14.8% 4.1% N the j = f P een cal e j + Ncal j N the j = f P een cal e j + Ncal j [C.G, Laveder, PRD 80 (2009) , arxiv: ] C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
28 Tension between neutrino and antineutrino data could be due to: Statistical fluctuations. Underestimate of systematic uncertainties. Our hypothesis of VSBL e disappearance is excluded. Violation of CPT symmetry: P ee = P e e. «CP «T «CPT =µ P «= P ««= =µ P ««= P ««C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
29 CPT Violation? χ % 99% 95.45% 90% 68.27% CPT A ee A CPT ee P ee P e e 2 min = 399 NdF = 26 GoF = 40% A CPT ee = 017 [C.G, Laveder, PRD 80 (2009) , arxiv: ] C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
30 Future Tests of (V)SBL e and e Disappearance The hypothesis of VSBL e disappearance can be tested with high accuracy by future experiments with pure well-known electron neutrino beams: SAGE collaboration is planning a new source experiment ( e ) Beta-Beam experiments: N(AZ) N(AZ + 1) + e + e ( ) N(AZ) N(AZ 1) + e + + e ( + ) Neutrino Factory experiments: + + e + + e + e + e C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
31 Neutrino Factory Alternative Locations µ + Decay Straight ν µ + ν e Circumference: 1609 m µ ν µ + ν e Near Near Det. s=600 m d=2000 m d=50 m 755 m Far Near Det. To Far Det. [C.G, Laveder, Winter, PRD 80 (2009) , arxiv: ] Near Detectors: Systematic Uncertainties: Scintillator or Iron Calorimeter with perfect flavor identification Cross Section, Detector Normalization, Energy Resolution and Calibration, Backgrounds C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
32 d 50m200kgd 2km32t GLoBES 2009 m FDND FD only ND only FDND, no sys. Ref. beta beam Current limit sin 2 2Θ [C.G, Laveder, Winter, PRD 80 (2009) , arxiv: ] C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
33 CPT Violation? m P ee = 1 sin 2 2 sin 2 2 L 4E m P e e = 1 sin 2 2 sin 2 2 L 4E a CPT + m CPT m2 m 2 m 2 + m 2 C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
34 10 3 a CPT 10 3 m CPT True value ofm True value ofm True value of sin 2 2Θ True value of sin 2 2Θ [C.G, Laveder, Winter, PRD 80 (2009) , arxiv: ] ³ ³ ³ 0003 dashed lines: no averaging over decay straights C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
35 Conclusions The Gallium anomaly may be due to e s oscillations with sin and 1eV 2 m 2 800eV 2 These transitions may explain the MiniBooNE Low-Energy-Anomaly Tension between neutrino and antineutrino data could be an indication of CPT violation (P ee = P e e) (V)SBL e and e disappearance can be checked in future Beta-Beam experiments (pure e or e beam from nuclear decay) Neutrino Factory experiments (e and from + decay, or e and from decay), which can test also CPT violation. C. Giunti VSBL Electron Neutrino Disappearance 11 Dec
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