Quenching of scintillation light

Author(s):  
Daniel Robertson ◽  
Sam Beddar
Keyword(s):  
1984 ◽  
Vol 31 (1) ◽  
pp. 57-59 ◽  
Author(s):  
G. E. Theodosiou ◽  
W. Kononenko ◽  
W. Selove ◽  
D. Owen ◽  
B. Cox ◽  
...  
Keyword(s):  

2021 ◽  
Vol 81 (4) ◽  
Author(s):  
Diego Garcia-Gamez ◽  
Patrick Green ◽  
Andrzej M. Szelc

AbstractLiquid argon is being employed as a detector medium in neutrino physics and Dark Matter searches. A recent push to expand the applications of scintillation light in Liquid Argon Time Projection Chamber neutrino detectors has necessitated the development of advanced methods of simulating this light. The presently available methods tend to be prohibitively slow or imprecise due to the combination of detector size and the amount of energy deposited by neutrino beam interactions. In this work we present a semi-analytical model to predict the quantity of argon scintillation light observed by a light detector with a precision better than $$10\%$$ 10 % , based only on the relative positions between the scintillation and light detector. We also provide a method to predict the distribution of arrival times of these photons accounting for propagation effects. Additionally, we present an equivalent model to predict the number of photons and their arrival times in the case of a wavelength-shifting, highly-reflective layer being present on the detector cathode. Our proposed method can be used to simulate light propagation in large-scale liquid argon detectors such as DUNE or SBND, and could also be applied to other detector mediums such as liquid xenon or xenon-doped liquid argon.


1966 ◽  
Vol 21 (7) ◽  
pp. 1075-1080
Author(s):  
W. Schött ◽  
A. Flammersfeld

The scintillation light yield S of three anorganic [NaJ (Tl), KJ (Tl), CsJ (Tl)], of two organic (p-terphenyl, anthracene) crystals, and of plastic NE 102 by bombardement with deuterons in the energy range from 10,0—27,5 MeV, α-particles from 8,0—55,0 MeV, and electrons has been measured. The time constants of the electronic circuit have been chosen to τ1 = 0,5 sec and τ2 = 2,0 µsec. The pulse-height ratios SD/Sβ and Sα/Sβ are slightly different for the two time constants. The anorganic crystals have a higher pulse-height ratio for the short time constant, whereas the organic crystals and plastic show the inverse effect.


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