Characterization of CF 4 primary scintillation Andrey Morozov.

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Presentation transcript:

Characterization of CF 4 primary scintillation Andrey Morozov

What, why and how? Light emission and photon yield Effect of applied electric field Effect of He admixture Quenching effects (gas aging) Spectral studies Photon flux measurements Time resolved measurements CF 4 primary scintillation:

Spectral studies

Spectral studies: Setup Monochromator PMT Am-241 α-source Al reflector R=0.80 ± 0.08 Excitation volume Quartz window Grid (0 – 6 kV) Second order filter Photon counting CF 4

CF 4 primary scintillation: Raw spectra ! Spectra have to be corrected for: 1) Response of the monochromator and PMT 2) Geometrical factor of the detection 3) Gas aging

Monochromator+PMT response measurements Monochromator PMT ES: Entrance slit IF: Optional interference filters L: Lens NF: Neutral filter(s) D: Diaphragm Tungsten strip lamp (1900 K) 450 – 850 nm Tungsten halogen lamp 400 – 850 nm Deuterium lamp 200 – 400 nm ES IF L NF D

Spectra corrected for the instrumental response Spectra from different pressures are not to scale! Need direct photon flux measurements

Absolute photon flux measurements

Absolute photon flux measurements: setup PMT Extension tubes: PMT-to-source distance is adjustable from 80 to 300 mm Broad band filter (UV or visible) Light source is a half-sphere, radius: ~3 mm at 5 bar ~13 mm at 1 bar ~26 mm at 0.5 bar Optional interference filter Extension tubes At the limit given by the cell geometry!

Point-light-source approximation: If valid, no numerical simulations (unknown error bars!) are needed. Photon fluxes: F OBSERVED ∞ N SOURCE / R 2 then F OBSERVED ∙R 2 should be constant! Flux vs. PMT-to-source distance R Light source Detector

Flux vs. PMT-to-source distance PMT can “see” the whole light emitting volume! VISIBLE component UV component

Flux vs. PMT-to-source distance Missing double-event photoelectrons are taken into account! VISIBLE component UV component Point source approximation is definitely valid for R > 140 mm for all pressures! No scattering!

Fluxes for the UV and VIS components Two lines of flux measurements: Using broad-band filters and interference filters. Photon detection probability vs. wavelength? XP2020Q R1387

PMT Halogen or deuterium lamp Neutral filters Optical beam-line (2 m long) with diaphragms Interference filter Photon detection probability Interference filters:

Relative detection probabilities UV component PMT: Photonis XP2020Q Visible component PMT: Hamamatsu R1387 Max uncertainties (main contributors: the filters and lamps): 25% 35%

CF 4 emission spectra (all corrections are applied) Flux measurements have been used to scale the spectra from different pressures

Photon yield

Photon yield calculation Y = Number_of_photons / (α-Rate ∙ Average_Energy) From photon flux measurements Number of α-particles entering the gas per second multiplied by the average deposited energy Photon yield: Number of photons (in 4π) produced per MeV of energy deposited in the gas.

Photon yield (UV component, integrated) Uncertainties Broadband: 16% sum in quadrature (40% sum) IF-300 nm: 21% sum in quadrature (55% sum)

Photon yield (visible component, integrated) Uncertainties Broadband: 19% sum in quadrature (50% sum) IF-300 nm: 5 → 1bar: 26% → 72% sum in quadrature (67% → 120% sum)

Photon yield: cross-check P bar Yield ratios UV / vis Spectral ratios UV / vis 12.8 ± 1.0~2.5 ± ± ± ± ± ± ± ± ± 0.05 The ratios of yields in the UV and visible are compared with the flux ratios from the calibrated emission spectra Overlap!

Time spectra

Time spectra: setup PMT Optical filter Silicon detector (PIPS Canberra) 0 – 300 V Photon: “Stop” α-particle: “Start” Alpha source (Ortec) Electronics: Start and stop → fast preamps → CF triggers → Time-to-amplitude converter → Multi-channel analyzer

Time spectra: UV component Two distinctive decay structures (both ? exponential) Indications of a very weak non-exponential tail Weak pressure dependence

Time spectra: Visible component Strongly non-exponential decay Very likely there is a strong contribution from recombination Clear pressure dependence

Effect of the electric field

Electric field: Spectra No effect for low pressures! For medium-high pressures: Very strong reduction of the visible component and an increase of the UV component with the field! At 5 bar: Strong reshaping of the UV component with the field!

Electric field: UV component

Electric field: Visible component

Electric field: Time spectra of the UV component Very small difference!

E-field dependence: Visible component Very different behavior at high and low pressures! 3 bar 1 bar

E-field dependence: Why UV and visible behave differently? CF 3 + CF 4 + Recombination UV emission CF 3 * Direct excitation Quenching Visible emission Electric field suppresses recombination UV emission benefit from that while visible emission should be reduced

Effect of helium: spectra and flux measurements Visible component (pressures are in bar) 3 CF He: same as 3 CF 4 2 CF He: same as 2 CF 4 1 CF He: same as 1 CF 4 UV component (pressures are in bar) 3 CF He: same as 3 CF 4 2 CF He: 20% higher than 2 CF 4 1 CF He: 40% higher than 1 CF 4 Absolute flux measurements:

Gas aging studies: Time spectra UV component Visible component Both components show significant aging!

N 2 quenching UV component No effect! Visible component Strong effect! Visible component is strongly affected by nitrogen admixtures! Bad news, since CF 4 purifiers (effective) do not remove nitrogen.

Thank you!