Lifetime measurement of
- -Ps in NaI(Tl) scintillator
Diana Seitova Hayato Nishimiya Yasunori Sawada Yuta Sato
Friday, December 25, 2015 Fourth-year students in the Department of Physics Osaka Univ.
Lifetime measurement of o-Ps in NaI(Tl) scintillator Diana Seitova - - PowerPoint PPT Presentation
Lifetime measurement of o-Ps in NaI(Tl) scintillator Diana Seitova Hayato Nishimiya Yasunori Sawada Yuta Sato Friday, December 25, 2015 Fourth-year students in the Department of Physics Osaka Univ. Overview 1 . Introduction 2 .
Diana Seitova Hayato Nishimiya Yasunori Sawada Yuta Sato
Friday, December 25, 2015 Fourth-year students in the Department of Physics Osaka Univ.
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para
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←Silica aerogels with hydroxyl surface are extremely hygroscopic
by Y.S. by Y.S.
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To reduce these reaction, We use SiO2 aerogel
(low density of electron)
Purely leptonic, no contamination in low energy !
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(Density and grain size are unknown.) (thickness = 350μm)
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Experimental Scheme
by Y.S.
Trigger (Start) TDC Stop ~50mm
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by Y.S.
Silica aerogel sensitive volume PMT NaI(Tl)
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measuring the plateau curve.
0.2 0.4 0.6 0.8 1000 1400 1800 2200 2600
Voltage [V] SCA[012]/SCA[12] Gain Adjustment of NaI(Tl) #0
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・The threshold voltage for discriminator is the minimum value of the specification.
HV (V)
1200 NaI #0 1600 NaI #1 1600 NaI #2 1450 V_TH (mV)
60 NaI #0 30 NaI #1 30 NaI #2 30
・We determined the voltages to apply to PMTs, seen from plateau curve.
※For trig plastic, chosen voltages signal being visible. ※For trig plastic, chosen the level to remove noise.
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Block diagram for TDC calibration
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TDC value [ch]
20 40 60 80 100 120 140
delay time [nsec]
10 20 30 40 50 y = 3.7862x - 60.319
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Block diagram for ADC calibration.
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ADC Calibration with energy
ADC
Counts
NaI #0
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Energy [keV] NaI #0 [ch] NaI #1 [ch] NaI #2 [ch] 106.8±0.0 53.82±0.01 109.5±0.0 511.0 1167±0.3 1035±0.3 1221±0.3 661.7 1498±0.4 1302±0.4 1579±0.5
E0[keV ] = (0.477 ± 0.005) × ADC[ch] − 50 ± 6 E1[keV ] = (0.528 ± 0.008) × ADC[ch] − 30 ± 7 E2[keV ] = (0.453 ± 0.008) × ADC[ch] − 48 ± 9
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First, ・We must check whether ortho-positronium is really formed in Silica aerogel. We collected 3 million events in 12/18 ~ 20 using Aerogel, And for comparison, collected 1 million events in 12/21 without aerogel.
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Time[ns]
Counts
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Energy[keV]
Counts
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Energy[keV]
Time[ns]
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Time[ns]
Counts
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Energy[keV]
Counts
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Energy[keV]
Time[ns]
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h ∝ Energy Time = A Energy + B
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NaI#0 NaI#1 NaI#2 Fitting range : 200~500keV
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Energy[keV] Time[ns]
NaI#0 NaI#1 NaI#2
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Time[ns] Energy[keV]
NaI#0 NaI#1 NaI#2
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Time[ns] Energy[keV]
Blue : aerogel Red : without aerogel NaI#0 NaI#1 NaI#2
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Time[ns] Counts
Blue : aerogel Red : without aerogel NaI#0 NaI#1 NaI#2
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Counts Time[ns]
Blue : aerogel Red : without aerogel NaI#0 NaI#1 NaI#2
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Counts Time[ns] : Fitting range
・NaI#0 (Fit : 130~210ns)
aerogel : 141±16 [ns] without aerogel : 132±28 [ns] aerogel : 146±17 [ns] without aerogel : 118±26 [ns] aerogel : 140±15 [ns] without aerogel : 160±38 [ns]
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Blue : aerogel Red : without aerogel NaI#0 NaI#1 NaI#2
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Counts Time[ns]
・Peak Energy aerogel : 919.5±6.0keV Blue : aerogel Red : without aerogel without aerogel: 917±17keV
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cut:200~450keV for each channel
between with aerogel and without aerogel.
expected peak(around 1MeV)
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So many events around 500keV
NaI#2 NaI#1 NaI#0
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counts Energy(keV)
There are many gap around scintillator →We will change the position of leads block
strange peak around 350ns NaI#0 NaI#2 NaI#1
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Time(ns) counts
strange peak around 250ns NaI#0 NaI#1 NaI#2 Time walk version
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Time(ns) counts
NaI#0:NaI#1 NaI#0:NaI#1(time walk) There is no correlation between two NaI’s
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NaI(1) Time(ns) NaI(0) Time(ns)
The problem is caused by This part
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Blue : aerogel Red : without aerogel
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We have little time for analysis. To get certain difference between with aerogel and without aerogel, We will analyze more than now
Energy[keV]
counts
a vacuum condition.
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[1]今坂俊博, 原口弘, 森哲平, “大気中でのオルソポジトロニウムの寿命測定” (2015) [2]宮崎康一, 山内洋子, 矢島和希, “大気中でのオルソポジトロニウムの寿命測定” (2014)
Positron Deposition Energy in plastic
Positron Deposition Energy in plastic
At ground state,
n photons have odd C-parity ; Conservation of C-parity
paraPs(S = 0) → 2γ, 4γ, 6γ, ...