Search of axions from a nuclear power reactor with a high-purity - - PowerPoint PPT Presentation

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Search of axions from a nuclear power reactor with a high-purity - - PowerPoint PPT Presentation

Search of axions from a nuclear power reactor with a high-purity germanium detector Hsi-Ming Chang Department of Physics, National Taiwan University Institute of Physics, Academia Sinica TEXONO Collaboration TAUP 2007 Sep. 11, 2007 @ Sendai


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Search of axions from a nuclear power reactor with a high-purity germanium detector

Hsi-Ming Chang Department of Physics, National Taiwan University Institute of Physics, Academia Sinica TEXONO Collaboration TAUP 2007

  • Sep. 11, 2007 @ Sendai
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SLIDE 2

Outline

Outline

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Introduction to Axions

Axion Production & Detection

Data analysis

Physics Results This work is published in PRD 75, 052004 (2007), a by-product of Taiwan EXperiment On NeutrinO.

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SLIDE 3

Introduction to Axion

Introduction to Axion

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Strong CP Problem: Neutron EDM < 10−25 e cm, Why QCD does not seem to break the CP-symmetry?

PQWW Axion (ma 100 keV):

A hypothetical particle to solve stong CP problem.

Excluded after extensive searches.

Invisible Axion:

Evade previous experimental searches.

Mass window 10−6 ma 10−2 (eV), from cosmological and astrophysical arguments.

Popular models: DFSZ, KSVZ.

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SLIDE 4

Reactor as Source

Axion Production & Detection Reactor as Source Branching Ratio Γa/Γγ Complications Reactor Building Detector & Shielding Axion Detection Event Rate Formula

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■ Axions could be emitted via magnetic transition. ■ Inspired by F. T. Avignone III et al., PRD37, 618 (1988). ⇒ Radioactive 65Zn source & HPGe detector. ■ Reactor is the most powerful radioactive source we can control!

Slow neuton capture: n + (Z, A) → (Z, A + 1) + γ (or axion).

Nuclear de-excitation: (Z, A)∗ → (Z, A) + γ (or axion). ■ The photon fluxes φγ at detector: Energy Mode φγ (keV) (1010 cm−1s−1) np→dγ 2230 Isovector M1 22.1

7Li∗

478 M1 24.7

91Y∗

555 M4 2.10

97Nb∗

743 M4 4.81

135Xe∗

526 M4 0.85

137Ba∗

662 M4 0.37 ■ Axion flux is φa = φγ

Γa Γγ .

■ Solar axion flux ∼ 1012( ma

eV )2 cm−2sec−1, with average energy ∼4 keV.

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SLIDE 5

Reactor as Source

Axion Production & Detection Reactor as Source Branching Ratio Γa/Γγ Complications Reactor Building Detector & Shielding Axion Detection Event Rate Formula

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■ Axions could be emitted via magnetic transition. ■ Inspired by F. T. Avignone III et al., PRD37, 618 (1988). ⇒ Radioactive 65Zn source & HPGe detector. ■ Reactor is the most powerful radioactive source we can control!

Slow neuton capture: n + (Z, A) → (Z, A + 1) + γ (or axion).

Nuclear de-excitation: (Z, A)∗ → (Z, A) + γ (or axion). ■ The photon fluxes φγ at detector: Energy Mode φγ (keV) (1010 cm−1s−1) np→dγ 2230 Isovector M1 22.1

7Li∗

478 M1 24.7

91Y∗

555 M4 2.10

97Nb∗

743 M4 4.81

135Xe∗

526 M4 0.85

137Ba∗

662 M4 0.37 ■ Axion flux is φa = φγ

Γa Γγ .

■ Solar axion flux ∼ 1012( ma

eV )2 cm−2sec−1, with average energy ∼4 keV.

Kinematics Constraint!

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SLIDE 6

Branching Ratio Γa/Γγ Complications

Axion Production & Detection Reactor as Source Branching Ratio Γa/Γγ Complications Reactor Building Detector & Shielding Axion Detection Event Rate Formula

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The axion-to-photon branching ratio for M1 transition is: Γa Γγ = 1 2πα 1 1 + δ2 (pa ǫa )3 „ g0

aNNβ + g1 aNN

(µ0 − 1

2)β + (µ1 − η)

«2 . δ: E2/M1 mixing ratio ≈ 0. µ0 (µ1): Isoscalar (isovector) magnetic moment = 0.88 (4.71). η, β: Matrix elements from nuclear physics. ■ Numerical calculations of η and β are needed. ■ Even if η and β are known, two free parameters g0

aNN and g1 aNN still

remain. How to circumvent the complications? ■ It happens that np→dγ is an isovetor M1 transition: „Γa Γγ «

np

≡ Γa Γγ (np → dγ) ≈ 1 2πα(pa ǫa )3(g1

aNN

µ1 )2 ∝ (g1

aNN)2 .

■ In analysis, gaNN can be parametrized as a function of ma with axion models.

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SLIDE 7

Reactor Building

Axion Production & Detection Reactor as Source Branching Ratio Γa/Γγ Complications Reactor Building Detector & Shielding Axion Detection Event Rate Formula

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Power: 2.9 GW.

νe flux: 6 × 1012 cm−2·s−1 .

30 mwe overburden.

Data Size:

  • ON: 459.0 days.
  • OFF: 96.3 days.

in two ON/OFF periods.

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SLIDE 8

Detector & Shielding

Axion Production & Detection Reactor as Source Branching Ratio Γa/Γγ Complications Reactor Building Detector & Shielding Axion Detection Event Rate Formula

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HPGe detector:

Mass: 1 kg.

Threshold: 5 keV.

CsI and NaI: anti-Compton system.

28m from reactor core.

Outer Shielding: 1. Plastic scintillator: cosmic-ray veto. 2. Lead: block γ’s from outside. 3. Stainless steel: support the structure. 4. B-loaded polyethylene: neutron capturer. 5. OFHC copper: reduce the γ’s from lead or polyethylene.

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SLIDE 9

Axion Detection

Axion Production & Detection Reactor as Source Branching Ratio Γa/Γγ Complications Reactor Building Detector & Shielding Axion Detection Event Rate Formula

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a Ge γ Primakoff conversion (gaγγ) e a γ e a + γ Compton conversion (gaee)

500 1000 1500 2000

ma keV

0.5 1 1.5 2

Σ 1022 cm

2

gaΓΓ 1 GeV1 gaee 1 Primakoff 104 Compton

σPri = g2

aγγ · f(ma, ǫa)

⇒ sensitive at low ma

σCom = g2

aee · f(ma, ǫa)

⇒ sensitive at high ma (Here ǫa = 2230 keV)

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Event Rate Formula

Axion Production & Detection Reactor as Source Branching Ratio Γa/Γγ Complications Reactor Building Detector & Shielding Axion Detection Event Rate Formula

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The event rate in unit of day−1kg−1 is R = σ

  • φγ

Γa Γγ · Pdecay · Pmatter

  • Nǫ ,

Pdecay: Survival probability without decay. Pmatter: Survival probability without interaction. N: # of Ge atoms in kilogram target. ǫ: Efficiency of full-energy deposition at detector. R = R(ma , gaγγ/aee , gaNN) . Invoking the widely-used DFSZ model (gaNN ∝ ma) to reduce free parameter: R ∝ g2

aγγ/aeem2 a .

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Energy Spectra

Data Analysis Energy Spectra ON-OFF Residual Results

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10

  • 2

10

  • 1

1 10 200 400 600 800 1000 1200 1400 1600 1800 2000 2200 2400 2600 2800 3000

keV counts/day-kg-keV (a)

226Ra 214Pb 208Tl 228Ac 40K 208Tl

10

  • 2

10

  • 1

1 10 200 400 600 800 1000 1200 1400 1600 1800 2000 2200 2400 2600 2800 3000

keV counts/day-kg-keV (b)

ON OFF

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ON-OFF Residual

Data Analysis Energy Spectra ON-OFF Residual Results

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  • 0.6
  • 0.4
  • 0.2

0.2 0.4 0.6 460 480 500

Energy (keV) Events / (day-kg-keV)

  • 0.6
  • 0.4
  • 0.2

0.2 0.4 0.6 520 540

Energy (keV)

  • 0.6
  • 0.4
  • 0.2

0.2 0.4 0.6 540 560

Energy (keV)

  • 0.6
  • 0.4
  • 0.2

0.2 0.4 0.6 640 660 680

Energy (keV) Events / (day-kg-keV)

  • 0.6
  • 0.4
  • 0.2

0.2 0.4 0.6 720 740 760

Energy (keV)

  • 0.08
  • 0.06
  • 0.04
  • 0.02

0.02 0.04 0.06 0.08 2200 2250

Energy (keV)

—: overlaid best-fit Gaussians

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Results

Data Analysis Energy Spectra ON-OFF Residual Results

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Statistical results:

Energy Period A Period B (keV) (day−1kg−1) (day−1kg−1) 478

  • 0.88±0.75

0.14±0.41 526 0.26±0.67 0.38±0.16 555

  • 0.47±0.67
  • 0.33±0.15

662

  • 0.46±0.62
  • 0.02±0.50

743 0.14±0.55 0.22±0.37 2230

  • 0.10±0.17
  • 0.03±0.03

Energy P-A&P-B Combined Upper Bound (keV) (day−1kg−1) (day−1kg−1) 478

  • 0.09±0.36

0.49 526 0.37±0.15 0.62 555

  • 0.34±0.15

0.05 662

  • 0.19±0.39

0.46 743 0.19±0.31 0.69 2230

  • 0.04±0.03

0.02

7Li 91Y 97Nb 135Xe 137Ba

npdΓ

PA & PB combined

  • 1
  • 0.5

0.5 1

countsday1kg1

Systematics Uncertainty: < 20%, dominated by evaluation of φγ from np→dγ.

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SLIDE 14

ma − ga Space

Physics Results ma − ga Space Summary

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108 106 104 102 100 102 104 106 108

ma eV

1016 1014 1012 1010 108 106 104 102 100 102

gaΓΓ GeV1

HW HB Stars Microwave Cavity

CAST

SolarGermanium Laser Experiments Telescope Beam Dump R Zn TEXONO PQWW KSVZ DFSZ Int Kine Decay

108 106 104 102 100 102 104 106 108

ma eV

1016 1014 1012 1010 108 106 104 102 100 102

gaΓΓ GeV1

108 106 104 102 100 102 104 106 108

ma eV

1014 1012 1010 108 106 104 102 100

gaee

HW Red Giant Positronium Decay Beam Dump

Macro scopic Force

Zn TEXONO R DFSZ PQWW Kine Decay Int

108 106 104 102 100 102 104 106 108

ma eV

1014 1012 1010 108 106 104 102 100

gaee

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SLIDE 15

Summary

Physics Results ma − ga Space Summary

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There are 9 reactor axion papers among literature, and the latest one was in 1995. They all focused on standard (PQWW) axion.

We have new and more stringent results for general axions. PQWW, DFSZ and KSVZ models are excluded for ma ≈ 104eV - 106eV.

This approach defines exclusion boundary for ma ≈ 103 - 106eV among direct experiments.

The model-independent (not invoking the DFSZ gaNN − ma relation) upper bounds:

8 > < > : g2

aγγ ·

„ Γa Γγ «

np

< 5.9 × 10−17 GeV−2 gaγγ · g1

aNN < 7.7 × 10−9 GeV−1 ,

8 > < > : g2

aee ·

„ Γa Γγ «

np

< 1.7 × 10−20 gaee · g1

aNN < 1.3 × 10−10 .