Sensitivity of DUNE to long-baseline neutrino oscillation physics

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Sensitivity of DUNE to long-baseline neutrino oscillation physics

Transcript Of Sensitivity of DUNE to long-baseline neutrino oscillation physics

PoS(EPS-HEP2017)122

Sensitivity of DUNE to long-baseline neutrino oscillation physics
Justo Martín-Albo, for the DUNE Collaboration∗ † Department of Physics, University of Oxford (United Kingdom) E-mail: [email protected]
DUNE is an international project, currently in its design phase, for neutrino physics and protondecay searches. It will consist of two detectors exposed to a megawatt-scale muon neutrino beam that will be produced at Fermilab (Illinois, USA). One detector will record particle interactions near the source of the beam, while a second, much larger, detector comprising four 10-kilotonne liquid argon TPCs will be installed at a depth of 1.5 km at SURF (South Dakota, USA), about 1300 kilometres away of the neutrino source. Among the primary scientific goals of DUNE is the precision measurement of the parameters that govern neutrino mixing, including those still unknown: the octant in which the θ23 mixing angle lies, the neutrino mass ordering and the value of the CP violation phase. This paper discusses the sensitivity of the DUNE experiment to these parameters.

EPS-HEP 2017, European Physical Society conference on High Energy Physics 5-12 July 2017 Venice, Italy
∗Speaker. †Now at Harvard University (Massachusetts, USA).
c Copyright owned by the author(s) under the terms of the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License (CC BY-NC-ND 4.0).

https://pos.sissa.it/

Sensitivity of DUNE to LBL oscillation physics

Justo Martín-Albo, for the DUNE Collaboration

PoS(EPS-HEP2017)122

1. Introduction

Over the last two decades, oscillation experiments have established that neutrinos are massive particles and that the three neutrino states participating in the weak interaction (ν , with = e, µ, τ) are linear combinations of three mass states (νi, with i = 1, 2, 3) that control free-particle evolution:

∑ ν = U∗i νi . i

(1.1)

Here, U is a 3 × 3 unitary matrix that is usually parametrized in terms of 3 Euler angles (θ12, θ13, θ23) and up to 3 phases (δ , α1, α2), depending on the Dirac or Majorana nature of neutrino masses. The three mixing angles have been measured to varying degrees of accuracy, but the value of the
Dirac CP-violation phase, δ , also potentially measurable in neutrino oscillation experiments, is
currently unknown.
Oscillation experiments are not sensitive to the absolute neutrino mass scale; they can only measure the differences between the squared neutrino masses, ∆m2i j ≡ m2i − m2j . Experiments using solar and reactor neutrinos have measured one mass difference, the so-called solar mass splitting: ∆m2sol 7.5 × 10−5 eV2. Atmospheric and accelerator-based oscillation experiments have measured another mass difference, the atmospheric mass splitting: ∆m2sol 2.5 × 10−3 eV2 ∆m2sol. These results do not let us differentiate between two possibilities for the ordering of neutrino masses, usually referred to as normal and inverted orderings. In the former, ∆m2sol is the difference between the squared masses of the two lightest mass states, while in the latter it corresponds to the difference
between the two heaviest states.
The Deep Underground Neutrino Experiment (DUNE) [1, 2], a new-generation long-baseline
neutrino oscillation experiment, will perform precision measurements of the neutrino mixing parameters that govern νµ → νe and ν µ → νe oscillations to fill in the missing pieces, namely:

• Measurement of the CP-violation phase, where a value differing from zero or π would represent the discovery of CP-violation in the leptonic sector, providing a possible explanation for the matter-antimatter asymmetry in the universe.

• Determination the neutrino mass ordering.

• Precision tests of the three-flavour neutrino oscillation paradigm, including the measurement of the mixing angle θ23 and the determination of the octant in which this mixing angle lies.

The primary scientific program of DUNE includes as well proton-decay searches and neutrino astrophysics, topics discussed elsewhere in these proceedings [3].

2. The DUNE detectors and the LBNF beam
DUNE will consist of two detectors [4] exposed to a new wide-band muon neutrino beam generated at the so-called Long Baseline Neutrino Facility (LBNF) beamline [5] that will be built at the Fermi National Accelerator Laboratory (Illinois, USA). Neutrinos will be produced when protons extracted from Fermilab’s Main Injector interact with a solid target to produce mesons which will be subsequently focused by magnetic horns into a 194 m long decay pipe where they

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Sensitivity of DUNE to LBL oscillation physics

Justo Martín-Albo, for the DUNE Collaboration

PoS(EPS-HEP2017)122

Figure 1: Approximated dimensions of the caverns that will be excavated at SURF to host the DUNE FD.
decay into muons and neutrinos. The neutrino beam is aimed 4850 ft (∼ 1500 m) underground at the Sanford Underground Research Facility (SURF) in South Dakota, about 1300 km away, where the so-called far detector (FD) will be located. The LBNF beamline is designed for initial operation at a proton-beam power of 1.2 MW, with the capability to support an upgrade to 2.4 MW. The parameters of the facility were determined taking into account the physics goals, spatial and radiological constraints, and the experience gained by operating the NuMI beam at Fermilab.
The FD will be composed of four gigantic 10-kiloton liquid argon time projection chambers (LArTPC), with the dimensions shown in Figure 1. The working principle of these detectors is as follows: charged-particles propagating through the LAr produce ionization and scintillation. The prompt scintillation light, registered by photo-detectors, provides the absolute time of the event. The ionization electrons are drifted with a constant electric field towards a segmented readout plane that records their amplitude and transverse positions. The longitudinal coordinate is obtained from the arrival time of the signals. Therefore, the LArTPC provides a three-dimensional measurement of the trajectory and energy-deposition pattern of the detected particles. The technology provides excellent tracking and calorimetry performance, and thus it is ideal for massive neutrino detectors such as the DUNE far detector, which require high signal efficiency and effective background discrimination, an excellent capability to identify and precisely measure neutrino events over a wide range of energies, and an excellent reconstruction of the kinematical properties with a high resolution. The full imaging of events will allow study of neutrino interactions and other rare events with an unprecedented resolution. The huge mass will grant the collection of a vast number of events, with sufficient statistics for precision studies.
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Sensitivity of DUNE to LBL oscillation physics

Justo Martín-Albo, for the DUNE Collaboration

PoS(EPS-HEP2017)122

The DUNE Collaboration is developing two different designs for the FD. The reference design adopts a single-phase readout, where the readout planes are immersed in the LAr volume. The alternative design is based on a dual-phase configuration, in which the ionization charges are extracted, amplified and detected in a layer of gaseous argon above the liquid volume. In the reference design, a 10-kton TPC module has an active volume 12 m high, 14.5 m wide and 58 m long. The TPC is instrumented with anode plane assemblies (APAs), which are 6.3 m high and 2.3 m wide, and cathode plane assemblies (CPAs) 3 m high by 2.3 wide. They are arranged in stacks forming walls (three CPAs interleaved by two APAs) and providing drift modules separated by 3.6 m each along the beam direction. The CPAs are held at −180 kV, such that ionization electrons drift a maximum distance of 3.6 m in an electric field of 500 V/cm. The ultimate validation of the engineering solutions for both designs of the FD is foreseen in the context of the neutrino activities at CERN, where full-scale engineering prototypes are being assembled and commissioned [6].
To meet the ultimate systematic precision needed to fulfil the DUNE physics goals, another detector will be installed about 600 meters away from the start of the neutrino beamline. This so-called near detector (ND) must precisely characterize the neutrino beam energy and composition and measure to unprecedented accuracy the cross sections and particle yields of the various neutrino scattering processes. As the ND will be exposed to an intense flux of neutrinos, it will collect an extraordinarily large sample of neutrino interactions, allowing for an extended science program, including searches for heavy sterile neutrinos or non-standard interactions. The DUNE ND is currently under design, with several detector technologies being considered.

3. Sensitivity of DUNE
DUNE plans to carry out a detailed study of neutrino mixing, resolve the neutrino mass ordering and search for CP violation in the lepton sector by studying the oscillation spectra of high-intensity νµ and ν µ beams measured over a long baseline. The electron neutrino appearance probability, P(νµ → νe), is sensitive to both the value of the δ phase and the neutrino mass ordering. It shows a neutrino-antineutrino asymmetry introduced by both CP violation (for δ = 0 or π) and matter effects (the origin of the latter effect is simply the presence of electrons and absence of positrons in the Earth). In the few-GeV energy range, the asymmetry from matter effects increases with baseline as the neutrinos pass through more matter during their propagation, increasing as well the sensitivity to the neutrino mass ordering. For baselines longer than ∼ 1200 km, the degeneracy between the asymmetries from matter and CP-violation effects can be resolved. The experiment must be capable of measuring not only the rate of electron neutrino appearance, but of mapping out the oscillation energy spectrum down to energies of at least 500 MeV, In this way, DUNE will be able to unambiguously determine the neutrino mass ordering and measure the value of δ .
The experimental sensitivities presented here are estimated using GLoBES [7, 8]. GLoBES takes neutrino beam fluxes, cross sections and a detector-response parameterization as inputs. The cross-section inputs were generated using GENIE [9, 10]. The neutrino oscillation parameters and their uncertainty were taken from the Nu-Fit [11] global fit to neutrino data. Sensitivities to the neutrino mass ordering and the degree of CP violation are obtained by simultaneously fitting a simultaneous four different oscillated spectra: νµ → νµ , νµ → νe, ν µ → ν µ and ν µ → νe.
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PoS(EPS-HEP2017)122

Sensitivity of DUNE to LBL oscillation physics

Justo Martín-Albo, for the DUNE Collaboration

Figure 2 shows the significance with which the MH can be determined as a function of the value of δCP, for an exposure which corresponds to seven years of data (3.5 years in neutrino mode plus 3.5 years in antineutrino mode) with a 40 kton detector and a 1.07 MW (80 GeV) beam. For this exposure, the MH is determined with a minimum significance of ∆χ2= 5 for nearly 100% of δCP values for the reference beam design. Figure 3 shows the significance with which the CP violation (δCP = 0 or π) can be determined as a function of the value of δCP for an exposure of 300 kt × MW × year, which corresponds to seven years of data (3.5 years in neutrino mode plus 3.5 years in antineutrino mode) with a 40 kton detector and a 1.07 MW 80 GeV beam.
References
[1] DUNE collaboration, R. Acciarri et al., LBNF/DUNE Conceptual Design Report, Volume 1: The LBNF and DUNE Projects, 1601.05471.
[2] DUNE collaboration, R. Acciarri et al., LBNF/DUNE Conceptual Design Report, Volume 2: The Physics Program for DUNE at LBNF, 1512.06148.
[3] I. Gil-Botella, Astroparticle Physics at DUNE, in EPS-HEP 2017, Venice, Italy, 2017.
[4] DUNE collaboration, R. Acciarri et al., LBNF/DUNE Conceptual Design Report, Volume 4: The DUNE Detectors at LBNF, 1601.02984.
[5] J. Strait et al., LBNF/DUNE Conceptual Design Report, Volume 3: Long-Baseline Neutrino Facility for DUNE, 1601.05823.
[6] DUNE collaboration, B. Abi et al., The Single-Phase ProtoDUNE Technical Design Report, 1706.07081.
[7] P. Huber, M. Lindner and W. Winter, Simulation of long-baseline neutrino oscillation experiments with GLoBES (General Long Baseline Experiment Simulator), Comput. Phys. Commun. 167 (2005) 195, [hep-ph/0407333].
[8] P. Huber, J. Kopp, M. Lindner, M. Rolinec and W. Winter, New features in the simulation of neutrino oscillation experiments with GLoBES 3.0: General Long Baseline Experiment Simulator, Comput. Phys. Commun. 177 (2007) 432–438, [hep-ph/0701187].
[9] C. Andreopoulos et al., The GENIE Neutrino Monte Carlo Generator, Nucl. Instrum. Meth. A 614 (2010) 87–104, [0905.2517].
[10] C. Andreopoulos, C. Barry, S. Dytman, H. Gallagher, T. Golan, R. Hatcher et al., The GENIE Neutrino Monte Carlo Generator: Physics and User Manual, 1510.05494.
[11] I. Esteban, M. C. Gonzalez-Garcia, M. Maltoni, I. Martinez-Soler and T. Schwetz, Updated fit to three neutrino mixing: exploring the accelerator-reactor complementarity, JHEP 01 (2017) 087, [1611.01514].

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PoS(EPS-HEP2017)122

Sensitivity of DUNE to LBL oscillation physics

Justo Martín-Albo, for the DUNE Collaboration

Mass Hierarchy Sensitivity

30 DUNE Sensitivity
Inverted Ordering sin22θ13 = 0.085 ± 0.003
25 θ23: NuFit 2016 (90% C.L. range)

7 years (staged) 10 years (staged) sin2θ23 = 0.587 ± 0.042

Mass Hierarchy Sensitivity

30 DUNE Sensitivity
Normal Ordering sin22θ13 = 0.085 ± 0.003
25 θ23: NuFit 2016 (90% C.L. range)

7 years (staged) 10 years (staged) sin2θ23 = 0.441 ± 0.042

20

20

∆χ2

∆χ2

15

15

10

10

5

5

0 −1 −0.8 −0.6 −0.4 −0.2 0 0.2 0.4 0.6 0.8 1
δCP/π

0 −1 −0.8 −0.6 −0.4 −0.2 0 0.2 0.4 0.6 0.8 1
δCP/π

Figure 2: Sensitivity of DUNE to the neutrino mass ordering as a function of the true value of δ for exposures of seven (green) or ten (orange) years (in agreement with the DUNE staging scenario) for equal running in neutrino and antineutrino mode. In the left (right) panel, a true inverted (normal) ordering is assumed. The dashed line is the sensitivity for the NuFit central value of θ23 and the width of the band represents the range of sensitivities for the 90% C.L. range in θ23 values.

σ = ∆χ2

CP Violation Sensitivity

10 DUNE Sensitivity
9 Inverted Ordering sin22θ13 = 0.085 ± 0.003
8 θ23: NuFit 2016 (90% C.L. range)

7 years (staged) 10 years (staged) sin2θ23 = 0.587 ± 0.042

7

6

5

4

3

2

1

0 −1 −0.8 −0.6 −0.4 −0.2 0 0.2 0.4 0.6 0.8 1
δCP/π

σ = ∆χ2

CP Violation Sensitivity

10 DUNE Sensitivity
9 Normal Ordering sin22θ13 = 0.085 ± 0.003
8 θ23: NuFit 2016 (90% C.L. range)

7 years (staged) 10 years (staged) sin2θ23 = 0.441 ± 0.042

7

6

5

4

3

2

1

0 −1 −0.8 −0.6 −0.4 −0.2 0 0.2 0.4 0.6 0.8 1
δCP/π

Figure 3: Sensitivity of DUNE to CP violation as a function of the true value of δ for exposures of seven (green) or ten (orange) years (in agreement with the DUNE staging scenario) for equal running in neutrino and antineutrino modes. In the left (right) panel, true inverted (normal) ordering is assumed. The dashed line is the sensitivity for the NuFit central value of θ23 and the width of the band represents the range of sensitivities for the 90% C.L. range in θ23 values.

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DuneRangeNeutrino MassNeutrinoDetector