CP Violation Searches in Atmospheric Neutrinos Soeb Razzaque - - PowerPoint PPT Presentation

cp violation searches in atmospheric neutrinos
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CP Violation Searches in Atmospheric Neutrinos Soeb Razzaque - - PowerPoint PPT Presentation

Physics of Atmospheric Neutrinos (PANE) 2018 28 May - 1 June 2018, Trieste, Italy CP Violation Searches in Atmospheric Neutrinos Soeb Razzaque University of Johannesburg South Africa srazzaque@uj.ac.za S. Razzaque - 2 Discovery of


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CP Violation Searches in Atmospheric Neutrinos

Physics of Atmospheric Neutrinos (PANE) 2018

Soeb Razzaque University of Johannesburg South Africa

28 May - 1 June 2018, Trieste, Italy srazzaque@uj.ac.za

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SLIDE 2

Discovery of Atmospheric Neutrinos

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Case Ins(tute of Technology - University of the Witwatersrand

  • F. Reines et al. 1965

Gold mine in Johannesburg, South Africa 8800 mwe Liquid scin(llator detectors South Africa

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SLIDE 3

Discovery of Atmospheric Neutrinos

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Case Ins(tute of Technology - University of the Witwatersrand

  • F. Reines et al. 1965

Gold mine in Johannesburg, South Africa 8800 mwe Liquid scin(llator detectors South Africa

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SLIDE 4

Current Status of CPV Search - NOvA

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Slide from Liudmila Kolupaeva at Nu HoRIzons 2018

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SLIDE 5

Current Status of CPV Search - NOvA

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Slide from Liudmila Kolupaeva at Nu HoRIzons 2018

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SLIDE 6

Current Status of CPV Search - T2K

Slide from Zoya Vallari at Nu HoRIzons 2018

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SLIDE 7

Current Status of CPV Search - SK

Slide from Christophe Bronner at PANE 2018

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Atmospheric neutrino results

χ2 |Δm2

32/31|

sin2(θ23) δCP Normal hierarchy 571.33 2.5 x 10-3 0.5875 4.18 Inverted hierarchy 575.66 2.5 x 10-3 0.575 4.18

➢ χ2(NH)-χ2(IH)=-4.33 ➢ P-value for this Δχ2 (true values of the parameters corresponding to

the NH best fit point) is 0.027 for true IH → Preference for the normal hierarchy hypothesis

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SLIDE 8

CPV Search with Atmospheric Neutrinos

✦ Another (less expensive) way to search for CP violation and measure the CP

phase

✦ Wider energy range and many baselines compared to accelerator

experiments

✦ No significant degeneracy between CP and theta23 ✦ Available and well-understood technology ✦ PINGU, ORCA —> Super-PINGU, Super-ORCA ✦ Outline of this talk ✦ Estimates of sensitivity (Assuming normal hierarchy, known osc. param.) ✦ Identify CP sensitive energy and zenith angle ranges ✦ Current challenges and future improvements ✦ Flux, cross-section, particle identification, oscillation parameters,

systematics See next talk: Super ORCA by Jannik Hofestaedt

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SLIDE 9

Oscillation Probabilities - CP part

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Quasi-constant density approximations above 1-2 resonance and averaged over 1-3 oscillation

Akhmedov, Dighe, Lipari and Smirnov 1999 Akhmedov, Maltoni and Smirnov 2008 Akhmedov, S.R. and Smirnov 2013 S.R. and Smirnov 2015

CP asymmetry

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SLIDE 10

CP Sensitive Energy Range

Systematic shift of probability with CP phase in ~0.3-2 GeV range, below 1-3 resonances, over a wide zenith angle range - mantle

Mantle Core

1-3 1-3

Parametric MSW

1-2 1-2

PREM

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S.R., Smirnov 2015

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SLIDE 11

CP Sensitive Energy Range

Mantle Core

No shift of

  • scillation

phase

PREM

Systematic shift of probability with CP phase in ~0.3-2 GeV range, below 1-3 resonances, over a wide zenith angle range - mantle

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S.R., Smirnov 2015

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SLIDE 12

0.2 0.4 0.6 Peµ

δCP = 0 δCP = π/2 δCP = π δCP = 3π/2

0.2 0.4 0.6 Peµ 0.5 1 1.5 2 E

ν (GeV)

0.2 0.4 0.6 Peµ 2 4 6 8 10 E

ν (GeV)

cosθz = −1.0 cosθz = −0.8 cosθz = −0.4

CP Sensitive Energy Range

Systematic shift of probability with CP phase in ~0.3-2 GeV range, below 1-3 resonances, over a wide zenith angle range - mantle

Mantle Core PREM

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S.R., Smirnov 2015

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SLIDE 13

0.2 0.4 0.6 0.8 1 Pµµ

δCP = 0 δCP = π/2 δCP = π δCP = 3π/2

0.2 0.4 0.6 0.8 Pµµ 0.5 1 1.5 2 E

ν (GeV)

0.2 0.4 0.6 0.8 1 Pµµ 2 4 6 8 10 E

ν (GeV)

cosθz = −1.0 cosθz = −0.8 cosθz = −0.4

CP Sensitive Energy Range

Mantle Core PREM

Systematic shift of probability with CP phase in ~0.3-2 GeV range, below 1-3 resonances, over a wide zenith angle range - mantle

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S.R., Smirnov 2015

No shift of

  • scillation

phase

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SLIDE 14

Huge Ice/Water Cherenkov Detectors

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ANTARES IceCube KM3NeT- ORCA

Oscillation Research with Cosmics in the Abyss

PINGU

  • Denser array
  • Low energy

threshold ~ 1-3 GeV

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SLIDE 15

PINGU and ORCA Proposals

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Adrian-Martinez et al. 2016

6 Mt Fiducial mass 1.5m DOM spacing 26 PINGU strings

Aartsen et al. 2017

3.7 Mt Fiducial mass 115 Detection units 2070 optical modules

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SLIDE 16

PINGU and ORCA Proposals

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Adrian-Martinez et al. 2016

6 Mt Fiducial mass 1.5m DOM spacing 26 PINGU strings

Aartsen et al. 2017

3.7 Mt Fiducial mass 115 Detection units 2070 optical modules

Search for CP violation requires sizable effective mass in the ~0.3-2 GeV range

Neutrino Energy [GeV] 5 10 15 20 25 ]

3

Effective Volume [Mm 1 2 3 4 5 6 7 8 9 10

LoI-9m new

KM3NeT Preliminary CC

e

n &

e

n

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SLIDE 17

Reaching sub-GeV Energies

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SLIDE 18

Reaching sub-GeV Energies

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Super - PINGU / ORCA

Requires ~10x denser detector than PINGU/ORCA

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SLIDE 19

Super-PINGU / Super-ORCA

Goals: Identification of the relevant CP signatures and uncertainties Estimation of rough significance Use some realistic detector characteristics: Energy-dependence of the effective mass Angular and energy resolutions, systematic uncertainties

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Preliminary sensitivity studies

V12 V15 LoI

5 10 15 20 25 30 2 4 6 8 EΝ @GeVD ΡiceVeff @MtonD HΝΜL

Parametrization

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SLIDE 20

Atmospheric Fluxes

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Honda, Athar, Kajita, Kasahara and Midorikawa 2015

Zenith dependence Flavor ratios Averaged Flux from all directions

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Cross sections

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Formaggio and Zeller 2013 Abe et al. 2016 Ankowski et al. 2016 CC QE single pion Total

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SLIDE 22

Distinguishability of the CP phase

1 year of events Distinguishability parameter A metric to quickly estimate effect of different CP values 1 year of events

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S.R., Smirnov 2015

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SLIDE 23

CP-asymmetric Domains

  • 1.0
  • 0.8
  • 0.6
  • 0.4
  • 0.2

0.0 5 10 15 20 cos qz En HGeVL

Determined by the solar, atmospheric and interference magic lines

Solar atmospheric interference

Using average density profile

Probability is roughly independent of CP along the magic lines proportional to the

  • scillation phases for

corresponding mass- splitting-square

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Presence of both and fluxes reduces CP asymmetry - Charge suppression

Distinguishability in Muon Channels

Presence of both and fluxes reduces CP asymmetry - Flavor suppression 1 year of events 1 year of events

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S.R., Smirnov 2015

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Distinguishability in Electron Channels

1 year of events

Electron ( ) channel gives sharper distinguishability

1 year of events No flavor suppression: contribution from only, is independent of CP

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S.R., Smirnov 2015

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SLIDE 26

Smeared with Energy and Angular Resolutions

  • Substantial reduction of CP distinguishability - merging of small regions
  • Systematic broadening of negative CP asymmetric region
  • Large zenith angle range of same sign distinguishability at low energies

1 year of events 1 year of events

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S.R., Smirnov 2015

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SLIDE 27

Smeared with Energy and Angular Resolutions

  • Substantial reduction of CP distinguishability - merging of small regions
  • Systematic broadening of negative CP asymmetric region
  • Large zenith angle range of same sign distinguishability at low energies

1 year of events 1 year of events

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S.R., Smirnov 2015

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SLIDE 28

Correlated systematic uncertainties

  • Flux times cross-section normalization: 10%
  • Flux tilt factor (spectral index): 0.1
  • Muon to electron neutrino flux ratio: 5%

Similar to method

  • f pull in chi^2

pull variables: Minimize with respect to the pull variables Vary parameters from standard values and calculate event distributions in the energy-angle (ij) bins standard values:

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Estimated Sensitivity to CP

✦ Systematics dominate ✦ Comparable sensitivity for muon and

electron neutrino channels

✦ Flavor misidentification at 20% level can

reduce the sensitivity by a factor ~ 2-3

Assumed true CP = 0

4 year sensitivity - Super-PINGU/ORCA All correlated (4) and 2.5% additional uncorrelated uncertainties

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Lower values are for 20% misidentification

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Summary and Outlook

✦ The effect of CP phase dominates below 1-3 resonance - A systematic

shift of probabilities in the ~0.3-2.0 GeV range and in wide zenith angle range (mantle region)

✦ CP measurement requires lowering threshold to < 0.5-1 GeV range ✦ Averaging over fast 1-3 oscillation does not wash out signal ✦ Integration over zenith angle does not decrease CP sensitivity ✦ Water/ice Cherenkov detectors with few Mt volume and sub-GeV

threshold can measure CP with competitive significance

✦ Crude, first estimates with Super-PINGU/ORCA ✦ Many improvements are expected to enhance sensitivity ✤ Atmospheric flux uncertainties - Direct measurement may improve ✤ Cross section uncertainties at < 3 GeV - Recent new activity in

measurement

✤ Event reconstruction, flavor identification - Expect improvements with

dedicated simulations

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SLIDE 31

Back up slides

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SLIDE 32

Estimated Sensitivity to CP

True CP = pi True CP = 3pi/2 True CP = 0

All correlated (4) and 2.5% additional uncorrelated uncertainties

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SLIDE 33

Oscillation Parameters

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G.L.Fogli, E.Lisi, A.Marrone, D.Montanino, A.Palazzo, et al. "Global analysis of neutrino masses, mixings and phases : entering the era of leptonic CP violation searches." Phys.Rev. D86, 013012 (2012) [arXiv:1205.5254]

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SLIDE 34

Neutrino Oscillograms of the Earth

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Equal probability contours in the energy-zenith angle plane

MSW 1-3 resonance dip MSW 1-3 resonance pick Parametric resonances sensitivity to mass-ordering in muon channel

PREM

Akhmedov, S.R., Smirnov 2013

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SLIDE 35

Energy, angular resolutions

PINGU Letter of Intention, arXiv:1401.2046

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SLIDE 36
  • 1.0
  • 0.8
  • 0.6
  • 0.4
  • 0.2

cos θz 0.4 0.6 0.8 1.0 1.2 1.4 1.6

  • 1.0
  • 0.8
  • 0.6
  • 0.4
  • 0.2

cos θz 0.5 1.0 1.5

  • 1.0
  • 0.8
  • 0.6
  • 0.4
  • 0.2

cos θz 0.5 1.0 1.5 2.0 2.5 3.0

Energy, angular resolutions

Model 2-D energy and angular resolutions with Gaussian functions of varying width

0.5 1.0 1.5 2.0 Eν (GeV) 0.5 1.0 1.5 2 4 6 8 10 Eν (GeV) 0.1 0.2 0.3 5 10 15 20 25 30 Eν (GeV) 0.05 0.10 0.15

10 GeV 3 GeV 0.5 GeV

Energy resolution Angular resolution

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SLIDE 37

Energy and angular resolutions

Reconstruction in Super-PINGU is expected to be better than PINGU Number photons collected from an event ~ density of DOM

  • r for a fixed volume

Statistical error PINGU and Super-PINGU Width of the Gaussian reconstruction functions scales as (median errors) Deep Core and PINGU

Darren Grant in NEUTRINO 2014

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SLIDE 38

Smeared with Energy and Angular Resolutions

  • Substantial reduction of CP distinguishability - merging of small regions
  • Systematic broadening of negative CP asymmetric region
  • Large zenith angle range of same sign distinguishability at low energies

1 year of events 1 year of events

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Smeared with Energy and Angular Resolutions

  • Substantial reduction of CP distinguishability - merging of small regions
  • Systematic broadening of negative CP asymmetric region
  • Large zenith angle range of same sign distinguishability

1 year of events 1 year of events

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SLIDE 40

Dependence on theta_{23}

Mild dependence on theta_{23} in the

1 year of events

channel

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SLIDE 41

Dependence on theta_{23}

Almost no dependence on theta_{23} in the

1 year of events

channel

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SLIDE 42

Dependence on theta_{23}

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Sensitivity to CP - Super-PINGU/ORCA

Total distinguishability (~ sensitivity) f = uncorrelated systematics (~2.5-5%) channel - 1yr

Threshold - 0.5 GeV, 1.5 GeV

channel - 1yr

Threshold - 0.5 GeV, 1.5 GeV

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S.R., Smirnov 2015

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Sensitivity to CP - PINGU

channel - 1yr

Threshold - 1.5 GeV, 3 GeV

channel - 1yr

Threshold - 1.5 GeV, 3 GeV

At the same 1.5 GeV threshold PINGU is a factor ~2-5 times less sensitive than Super-PINGU

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SLIDE 45

Details of Systematic Effects

Effects of removing individual systematics

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