0- Double-beta Decay, WIMPs, and Xenon: Will the Search Converge? - - PowerPoint PPT Presentation
0- Double-beta Decay, WIMPs, and Xenon: Will the Search Converge? - - PowerPoint PPT Presentation
0- Double-beta Decay, WIMPs, and Xenon: Will the Search Converge? David Nygren LBNL / Stockholm U Conclusion A high-pressure xenon gas TPC can offer superior performance to LXe for both direct WIMP search and 0- search
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Conclusion
A high-pressure xenon gas TPC can offer superior performance to LXe for both direct WIMP search and 0-ν ββ search simultaneously How can this be?
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0-ν ββ ββ: TPC Performance Goals
- 1. Rejection at 100.0% level of charged backgrounds
from surfaces, based on 100.0% active, 100.0% closed, deadtime-free virtual fiducial surface
- 2. Rejection of γ backgrounds using topological
discriminants, to the highest possible level
- 3. Attractive scaling behavior to at least 1 ton
- 4. Energy resolution at 2480 keV:
δE/E <1% FWHM
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“Conventional” TPC Geometry
- HV plane
Readout plane B Readout plane A .
ions
Fiducial Surface Fiducial Surface
Slide: J J Gomez - NEXT project 5
Topology: spaghetti, with meatballs
ββ events: 2 γ events: 1 Gotthard TPC: ~ x30 rejection
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Scaling: 1000 kg Xe: ρ ~ 0.1 g/cm3 (~20 bars) ∅ = 225 cm, L =125 cm
A. Sensitive volume B. HV cathode plane C. Readout planes D. Flange for services E. Filler and neutron absorber, polyethylene, … F. Field cages and HV insulator, (rings are exaggerated here)
L
Slide: J J Gomez - NEXT project
Energy resolution: 1% FWHM, or better!
δE/E: 1% FWHM Exposure: 0.5 ton-year mββ = 60 meV
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WIMP: TPC Performance Goals
- 1. Recoil energy range: 0 < Erecoil < 50 keV
Lowest possible threshold: Emin < 3 keV ?
- 2. Maximum rejection of γ backgrounds:
Ionization/scintillation (S2 /S1) ratios are quite different for nuclear and electron recoils What do the data show?
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Slide: Elena Aprile
Xenon10
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Gamma events (e - R) Neutron events (N - R) Why do the γ events show large S2/S1 fluctuations at all energies, but nuclear recoil events do not?
Log10 S2/S1
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For electrons in LXe, fluctuations in energy partitioning are large
ionization ⇔ scintillation
- a. Landau fluctuations (δ-rays) lead to a highly
non-gaussian distribution of ionization +
- b. High atomic density in LXe, and the
existence of a conduction band ⇒ exaggerated fluctuations in recombination Slow-moving nuclear recoils do not create δ-rays
Slide: Giorgio Gratta - EXO 12
1 kV/cm
Strong anti-correlations in LXe are due to anomalously large fluctuations in energy partition between ionization and scintillation
~570 ~570 keV keV
Bi-207 source
EXO: predicted energy resolution: ~3.4 % FWHM @ Q(ββ) EXO data
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Big Impact for WIMP Search in LXe!
Scintillation (S1) & Ionization (S2) are the signals used to reject electron recoils: S2/S1 But, in LXe, since S2 and S1 fluctuations are anti-correlated and anomalously large
Bad news for discrimination power in LXe!
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Gamma events (e-R) Neutron events (N-R) The large fluctuations and anti-correlation
- f S2/S1 leads to a
reduced efficiency for nuclear recoil events
Log10 S2/S1
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Xenon: Strong dependence of energy resolution on density!
For ρ >0.55 g/cm3, energy resolution deteriorates rapidly
Ionization signal only
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Xenon: Strong dependence of energy resolution on density!
For ρ <0.55 g/cm3, ionization energy resolution is “intrinsic”
Ionization signal only
Here, the fluctuations are normal Bad!
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Density ρ < 0.55 g/cm3
- Anomalous fluctuations are absent
- S2/S1 has normal fluctuations, much better γ rejection
- Good news for direct recoil WIMP search !
- Energy resolution is “intrinsic”
- What is intrinsic resolution, and how do I get it?
- δE/E = σN /N x 2.35 (FWHM) σN =(FN)1/2
- F is the Fano factor, a constraint on fluctuations
- N is the number of electron-ion pairs: N = E/W
- Intrinsic resolution from ionization signal only
- I don’t need to measure primary scintillation precisely
- Good news for 0-ν ββ
ββ search !
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“Intrinsic” Energy Resolution for Ionization at 136Xe Q-value
Q-value (136Xe → 136Ba) = 2480 KeV W = ΔE per ion/electron pair in xenon gas = 21.9 eV, but W depends on Electric field strength, might be ~24.8 eV N = number of ion pairs = Q/W N = 2480 x 103 eV/24.8 eV = ~100,000 electron/ion pairs σN = (FN)1/2 F is the Fano factor - constraint on fluctuations F = 0.13 - 0.17 (measured for xenon gas) - take F = 0.15 σN = (FN)1/2 ~124 electrons rms @ 2480 keV
124: This is a rather small number!
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“Intrinsic” Energy Resolution for Ionization at 136Xe Q-value
δE/E = 2.35 x (FW/Q)1/2 δE/E ~2.8 x 10-3 FWHM @ 2480 keV
(xenon gas - ionization intrinsic fluctuations only)
Germanium diodes, in practice, δE/E = 1 - 2.4 x 10-3 FWHM Fano factor for LXe: ~20 ⇒ δE/E ≥ 33 x 10-3 FWHM
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High-pressure xenon gas TPC
- Fiducial volume surface:
– Single, continuous, fully active, variable,... – 100.000% rejection of charged particles (surfaces) – but: TPC needs t0 to place event in z coordinate
- Excellent tracking capability:
– Available in gas phase only! – Topological discrimination against single electrons (meatballs) – X-ray fluorescence can tag γ photo-conversion events
- Can HPXe TPC deliver the energy resolution?
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Generalization
- If fluctuations are uncorrelated, then
σN = ((F + L + G)N)1/2 F = Fano factor = 0.15 L = loss of primary ionization (set to 0) G = fluctuations & noise in gain process Goal: Make sure that G is smaller than F If F = 0.15, Is this possible ??
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Avalanche Charge Gain
- Avalanche: exponential amplification
Early fluctuations are amplified exponentially
- for wire (E ~1/r)
0.6 < G < 0.9 *
- σN = ((0.15 + 0.8)N) 1/2 = 328
- δE/E = ~7.0 x 10-3 FWHM
The benefit from a small Fano factor is lost! Micromegas should do better, but, in general… Avalanche devices can’t deliver G < F!
*Alkhazov G D Nucl. Inst. & Meth. 89 (1970) 155 (for cylindrical proportional counters)
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HPXe TPC: G < F ?
- Answer: Yes, with electroluminescence!
δE/E = 4 x 10-3 FWHM (in principle, @ 2480 keV) Why Electroluminescence? Amplification is linear with Voltage Fluctuations are very small
- With EL, it is possible to realize G = ~0.1
- Each electron is counted with ~10% precision
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- H. E. Palmer & L. A. Braby
- Nucl. Inst. & Meth. 116 (1974) 587-589
Electroluminescence (EL)
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55Fe Resolution: 8.4% FWHM
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55Fe Resolution: 8.4% FWHM
From this spectrum: G ~0.19
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Fluctuations in EL
G for EL contains three terms:
1. Fluctuations in nuv (UV photons per e): σuv = K/√nuv
– nuv ~ HV/Eγ = 6600/10 eV ~ 660 K < 1 ?
2. Fluctuations in npe (detected photons/e): σpe = 1/√npe
– npe ~ solid angle x QE x WLS x nuv = 0.1 x 0.25 x 0.5 x 660 ~ 8
3. Fluctuations in PMT single PE response: σpmt ~ 0.5 G = σ2 = 1/(nuv) + (1 + σ2
pmt)/ npe)
The more photo-electrons, the better!
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Fluctuations in EL
G for EL contains three terms:
1. Fluctuations in nuv (UV photons per e): σuv = K/√nuv
– nuv ~ HV/Eγ = 6600/10 eV ~ 660 K < 1 ?
2. Fluctuations in npe (detected photons/e): σpe = 1/√npe
– npe ~ solid angle x QE x WLS x nuv = 0.1 x 0.25 x 0.5 x 660 ~ 8
3. Fluctuations in PMT single PE response: σpmt ~ 0.5 G = σ2 = 1/(660) + (1 + σ2
pmt)/8) ~ 0.19
The more photo-electrons, the better!
Beppo-SAX satellite: a HPXe TPC in space!
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Electro-Luminescent Readout
- To keep G < F = 0.15, then: G = (1 + 0.5)/npe
npe > 10/electron For 2480 keV, Ne = 1 x 105 ⇒ Σnpe > 1,000,000
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Electro-Luminescent Readout
How to detect this much signal? Readout planes are PMT arrays Answer : Use both TPC readout planes
– If EL signal is generated in plane “A” – do “tracking” in Plane “A” – but: record “energy” in plane “B”
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Electro-Luminescent Readout
How to detect this much signal? Readout planes are PMT arrays Answer : Use both TPC readout planes
– If EL signal is generated in plane “B” – do “tracking” in Plane “B” – but: record “energy” in plane “A”
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TPC Signal
Transparent -HV plane Readout plane B Readout plane A .
ions
record energy signal here…
Signal: WIMP or ββ event
EL signal created here
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How to generate EL @ 20 bars?
- Answer: multi-wire plane with ~5 mm pitch
– Optical gain of 300, but no charge gain – Wire diameter: 0.2 - 0.3 mm - robust! – Luminous region: <1 mm – 1/r field: negligible degradation of resolution! – G ~0.08 may be possible…
δE/E < 4 x 10-3 FWHM @ 2480keV
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Electron drift in xenon gas
- Drift velocity is very slow: ~1 mm/µs
- ββ event is ~100 mm, only ~1 mm of track is
making light - the signal spans up to 100 µs
- The “energy” signal is spread out over the
entire readout plane “B”, ~1000 PMTs
- These two factors greatly reduce the dynamic
range needed for readout of the signals ⇒ No problem to read out <5 kev to >5000 keV
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By realizing that the key idea is counting electrons, we arrive at a new, attractive detector concept: Superior S2/S1 discrimination for γ backgrounds Near-intrinsic energy resolution in HP-Xe EL TPC Ionization signal alone is sufficient to achieve this Enriched/depleted xenon: SD/SI (WIMP search) Enriched/depleted xenon: Signal/background (ββ) WIMP + ββ search: superior performance!
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A novel technique emerges
Electroluminescent readout is essential to achieve near intrinsic energy resolution in xenon Separated-function readout planes provide tracking and integration of energy signal All signals are detected as/converted to UV light: S1 , t0, S2 , tracking, & Eββ Dynamic range OK: keV - MeV energy range
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Reality checks…
- Need to show that all this can work!
– What is S2/S1 in HPXe from 3 - 60 keV? – δE/E + tracking at MeV energies? – Radiopurity and background rejection?
- Milestone: a reasonably large system
– HPXe with 49 PMTs per readout plane – We (almost) know how to do this now! – “NEXT” & “DUET” efforts underway now
Slide: James White 41
7-PMT, 20 Bar Test Cell @ TAMU
Slide: James White 42
7-PMT,20 bar Test Cell
James White 43
241Am
Gammas
60 keV 30 keV (1st Look – PMT gains not yet calibrated)
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In conclusion…
WIMPs and 2-beta, no-ν We’ve experiments to do! High High risk risk is the name Of this quite serious game - So why do just one, but not two?
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