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Neutrino properties and oscillation experiments

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Title: Neutrino properties and oscillation experiments


1
Neutrino properties and oscillation experiments
  • Alexander Friedland
  • Los Alamos National Lab
  • With C. Lunardini (INT, Seattle),
  • M. Maltoni (SUNY, Stony Brook -gt ICTP),
  • C. Peña-Garay (IAS)

2
A long-long time ago
  • some people were suspecting that neutrinos could
    have unusual properties
  • ?s could be massive and oscillate
  • Pontecorvo (1957) Gribov Pontecorvo (1969),
  • ?s could have non-standard interaction with
    matter
  • Wolfenstein (1978)
  • ?s could have magnetic moments and precess in
    the solar magnetic fields
  • Cisneros (1971) Okun, Voloshin Vysotsky (1986)

3
  • Then humans learned some more about neutrinos
  • (state of things circa 2000)

4
  • and more!

5
Now that we know so much
  • What can we say about neutrinos?
  • They do have masses, they mix, they oscillate ?
  • Do they have non-standard interactions?
  • Some bounds, much better bounds possible in near
    future
  • Do they have magnetic moments?
  • Some improvement possible in future
  • Anything else? (Majorana/Dirac, sterile states,
    etc, etc, not in this talk)
  • By measuring the matter effect we may be probing
    new physics above the EW scale

6
Digression philosophy
  • Light scalars are in general unnatural in QFT.
  • All the particles observed so far are fermions or
    gauge bosons (good!)
  • But, a scalar (the Higgs) lies just around the
    corner
  • New physics at the TeV scale?
  • Search for this new physics
  • write down effective operators suppressed by the
    new scale
  • Search for their effects with precision low
    energy measurements
  • A lot of effort in the quark and charge lepton
    sector (e.g., precision EW tests, exotic FV
    decays, proton decay)
  • What can be done with neutrinos?

7
Some neutrino interactions are very poorly known
  • Parameterize additional contributions due to
    heavy scalar/vector exchange as
  • Well established only for the m-neutrino
  • poorly known for the e-neutrino and especially
    the ?-neutrino (not using SU(2))

S. Davidson et al, JHEP 0303, 011 (2003)
8
Standard LMA solution physics
  • 8B survival probability 30, flat (SNO,
    Super-K)
  • GALLIUM experiments (SAGE, GALLEX GNO) see
    about 54 of the SSM prediction
  • ?m2 is chosen to match the density in the solar
    core, such that the high-E ?s undergo adiabatic
    conversion (Peesin2?), while the low-E ones
    dont (Pee1-sin22?/2)

9
Standard LMA solution physics
  • For smaller ?m2/E, will hit the resonance
    condition in the Earth
  • -gt need to worry about the Earth regeneration
    effect
  • Put SNO and SK energies in the narrow flat
    window between the Earth and the solar resonances

10
Solar analysis setup
  • Take the matter term in the osc. Hamiltonian to
    have the form
  • The solar problem reduces to a 2x2 ?e-?? system

11
Flavor-preserving NSI effects on solar neutrino
energy spectrum
  • Shift P(E) to higher or lower E
  • Change D/N asymmetry

M.M. Guzzo, P.C. de Holanda, O.L.G. Peres,
PLB5911,2004 hep-ph/0403134
12
Flavor-changing NSI effects on solar neutrino
energy spectrum
  • Transition from vacuum regime (low E?) to
    matter dominated regime (high E?) deviates from
    the canonical MSW profile

13
Flavor-changing NSI effects on solar neutrino
energy spectrum
  • Survival probability at SNO could show more or
    less energy dependence, depending on the sign of
    the NSI!
  • Low-energy bin critical!

14
Effect of the NSI on the solar survival
probability and day/night asymmetry
  • Effect depends on the sign of ?e?!
  • ?11u?11d?12u?12d0
  • ?11u?11d-0.008, ?12u?12d-0.06
  • ?11u?11d-0.044, ?12u?12d0.14
  • ?11u?11d-0.044, ?12u?12d-0.14.

15
NSI can even lead to a new solution LMA-0
  • Choose a point that cancels the d/n effect
  • ?eed ?eeu-0.025,
  • ?e?d ?e?u0.11,
  • ???d ???u0.08.

16
with completely non-trivial and testable
properties
Solar neutrino experiments
KamLAND
A. F., C. Lunardini, C. Peña-Garay,
PLB594347,2004 hep-ph/0402266
17
LMA0 physics
  • The d/n effect is proportional to sin(2?-2?),
    where ? is the vacuum angle and ? is the mixing
    in Hmat.
  • When the d/n effect is suppressed, the allowed
    solar region extends to low ?m2

18
Atmospheric neutrinos and NSI
  • It was thought that such large NSI are excluded
    by the atmospheric ? data but that was based on a
    2-family ???? analysis
  • The atmospheric analysis DOES NOT reduce to a 2x2
    ??-?? system!
  • 3-family analysis finds that large NSI
    (?e????1) can be consistent with the data

A. F., C. Lunardini, M. Maltoni, PRD
70111301,2004 hep-ph/0408264 A. F., C.
Lunardini, PRD 72053009,2005 hep-ph/0506143
19
Allowed NSI range fit and predictions
Scanned 4-D space (?e?, ???, ?m2,
?) marginalized over ?m2, ?
20
Effect of NSI on the oscillation fit
  • The best-fit region shifts to smaller ? and
    larger ?m2

21
Testing the NSI
  • Look for the upturn in Pee (SNO, Borexino?)
  • 7Be line (Borexino, KamLAND?), to see if the flux
    is lower, as predicted by LMA-0
  • Pep neutrinos!
  • Atmospheric mixing angle should be probed by
    MINOS will test the large NSI possibility
  • NO-LOSE situation confirmation of the standard
    scenario would place strong bounds on the NSI. In
    the opposite case, new physics at the 102-103 GeV!

22
Neutrino magnetic moment basics
  • Dimension 5 operator
  • Majorana neutrino spin precession (?! anti-?)
    must come with flavor change (e.g. ?e! anti-??)
  • Flavor oscillations anti-?? ! anti-?e
  • KamLAND is VERY sensitive to anti-?e from the Sun
  • no reactor antineutrinos above 8.3 MeV
    conversions of solar 8B neutrinos -gt excess over
    predicted background
  • Current bound . 3 10-4 ?e ! anti-?e conversion
    (KamLAND Phys. Rev. Lett. 92, 071301 (2004))

23
Neutrino magnetic moment basics
  • Generated in the Standard Model
  • Because the SM is left-handed, highly suppressed
  • Extensions of the SM could easily have larger
    contributions
  • E.g, in left-right symmetric models

24
Neutrino magnetic moment bounds
  • Direct bounds ? lt 1 10-10 ?B (NUMU experiment,
    Phys. Lett. B564, 190, 2003)
  • BBN bound wrong helicity ? production (Dirac
    only) ? . 5 10-10 ?B (FukugidaYazaki,
    PRD36,3817,1987)
  • SK spect. distort. ? lt 1.5 10-10 ?B
    (BeacomVogel, PRL83,5222,1999)
  • CMB Searches for spectral distortion caused by ?
    decay ? . 0.3 10-10 ?B (eV/m?)2.3
    (ResselTurner)
  • Astrophysics red giant cooling, ? . 3 10-12 ?B
    (G. Raffelt, PRL64, 2856, 1990)

25
If in the Sun, where?
  • Two places with very different physics
  • convective zone (r gt 0.7 RSUN)
  • radiative zone (r lt 0.7 RSUN)

26
Radiative Zone fields basics
  • possible primordial fields
  • Ohmic decay time 1010 years (Cowling, MNRAS,
    1945)
  • Eight toroidal eigenmodes with lifetimes greater
    than the solar age, 4.6 Gyrs (A.F., A. Gruzinov,
    Astrophys. J. 601, 570, 2004)
  • Strength constrained to be . a few MG (A.F., A.
    Gruzinov, Astrophys. J. 601, 570, 2004)
  • Solar oblateness
  • Stability of field configurations
    (double-diffusive instability)
  • Helioseismology

27
Lesson I need not worry about the Radiative
zone, even for ?? 10-11 ?B
28
Convective Zone, Model I Uniform Kolmogorov
turbulence
  • Assume magnetic field scales in a way typical for
    turbulent systems
  • Estimate the field on the largest scales (0.1 R)
    of the turbulence from equipartition
  • The effect comes out too small!

29
Convective Zone, Model II Isolated flux tubes
  • Plausible that the field in the CZ has a
    fibril'' nature, i.e., it is expelled by the
    turbulence and combines in isolated flux tubes.
    It was argued (E. Parker, 1984) that the total
    energy of the CZ (thermal gravitational
    magnetic) is reduced by the fibril state by
    avoiding the magnetic inhibition of convection
  • Sunspot flux 1020 Mx, assume 100 kG fields ! 300
    km, close to optimal (neutrino oscillation
    length)!
  • Comparing with total flux through the CZ, 1024
    Mx, neutrino encounters only several tubes

30
Summary on magnetic moment
  • Given the measured large value of the solar
    neutrino mixing angle, possible magnetic fields
    in the solar radiative interior cannot affect
    neutrino evolution
  • Bounds based on the CZ spin-flip are greatly
    exaggerated did not treat magnetic field
    correctly
  • Makes sense that KamLAND has not seen any
    antineutrinos from the Sun. May be on the edge of
    probing the optimistic scenario.
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