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VLVnT11 Workshop – Erlangen, 12-14 October 2011 VSiPMT for underwater neutrino telescopes Daniele Vivolo INFN – Section of Naples Outline Overview Overview Čerenkov light muon PMTs To date, a crucial role in this kind of experiments has been played by (PMTs). However they suffer of many : • fluctuations in the first dynode gain make single photon counting Moreover thedifficult; next generation of experiments will require further • the linearity inis photon stronglydetectors related to the gain and decreases as improvements the latter increases; New generation of photodetectors, based on inverse p–n junction: • the transit time spreads over large fluctuations; PINmechanical photodiodes: no gain; •• the structure is complex and expensive; •• sensitivity avalanche to photodiodes magnetic fields; (APD): gain of few hundreds; •• the need ofphotodiodes voltage dividers increases failure (GMrisks, avalanche in linear Geiger-mode complexity in the experiments APD, or SiPM): gain of 105 – 106. designs and power consumption. Structure of SiPM/1 Very high electric field (noise source of the device) (useful signal) Structure of SiPM/2 Structure of SiPM/3 the output signal is the of the Geiger mode signals of microcells. SiPM (at present silicon wafer costs and the thermal dark current limit the dimensions of the SiPM photo detector at few mm2) Our Purpose Hemispherical vacuum glass PMT standard envelope composed by: • a for Such a device acts both photon-electron asconversion a and as an with • an electric field that 5 6 gains of 10 - 10 , similar accelerates and focuses to all the dynode chain of a the photoelectrons to a classical small photomultiplier Preliminary work • • • . In this work I will describe the most relevant results of the first phase and I will present the results of our simulations. Characterization/1 Characterization/2 Characterization/3 The charge corresponding to different numbers of fired pixels shows well separated peaks. Gain b = (906 ± 9) 102 V-1 By changing the bias voltage we measured: ••• Moreover, since: by the value of slope for the electron charge the multiplying difference in the • the charge of the signal we get an estimation capacitance: amplitudes of signalsofofjunction 2 corresponding to the initial 1 p.e., 3 - 2 p.e. and 4 - 3 p.e. number of photoelectrons. •weThe estimated of the quenching is therefore: estimated, byvalue extrapolating from theresistor gain line the voltage value corresponding to G=0, Dynamic Range The dynamic range is limited by the condition that: The signal when Nph≈ Nmc If Nph x PDE << Nmc the signal is fairly Backscattering • Backscattering coefficient • Range in Si • Total released energy • Backscattering energy fraction • Average energy loss in Si The quartz window has an anti-reflective function: Backscattering coefficient is with quartz layer and without it Backscattering coefficient Backscattering coefficient Backscattering coefficient E [keV] Incidence angle [°] Backscattering energy fraction Backscattering energy fraction Backscattering energy fraction E [keV] Incidence angle [°] Total released energy [keV] Total released energy [keV] Total released energy E [keV] Incidence angle [°] Average energy loss in Si [MeV/cm] Average energy loss in Si [MeV/cm] Average energy loss in Si E [keV] Incidence angle [°] Range in Si [mm] Range in Si [mm] Range in Si E [keV] Incidence angle [°] Conclusions 50% at 75° 14.2% without anti-reflection quartz window 68% at 75° Conclusions