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[388] | 1 | \relax |
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| 2 | \@writefile{toc}{\contentsline {section}{\numberline {1}Motivations}{1}} |
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| 3 | \@writefile{toc}{\contentsline {section}{\numberline {2}A toy MC}{1}} |
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| 4 | \@writefile{toc}{\contentsline {subsection}{\numberline {2.1}Dark current generation}{2}} |
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| 5 | \newlabel{eq:singleProba}{{1}{2}} |
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| 6 | \newlabel{eq:poissonLimit}{{2}{2}} |
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| 7 | \@writefile{lof}{\contentsline {figure}{\numberline {1}{\ignorespaces {\it left panel}: exponential generation of $\delta t$ with $1/\tau = 1$\nobreakspace {}MHz dark current noise; {\it right panel}: number of PMTs fired among 50 PMTs, per $\Delta t = 100$\nobreakspace {}ns windows. One expects a Poisson distribution with a mean of $N\Delta t/\tau = 5$ as it is shown. }}{2}} |
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| 8 | \newlabel{fig:PMTPoisson}{{1}{2}} |
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| 9 | \newlabel{eq:BinomialProb}{{3}{2}} |
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| 10 | \@writefile{toc}{\contentsline {subsection}{\numberline {2.2}Trigger simulation}{2}} |
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| 11 | \@writefile{lof}{\contentsline {figure}{\numberline {2}{\ignorespaces {\it left panel}: Digital sum of the time evolution of $N=81,000$ PMTs with a dark current of $6$\nobreakspace {}kHz, computed for a time sliding window of $425$\nobreakspace {}ns every $5$\nobreakspace {}ns; {\it right panel}: zoom around the location of a trigger threshold at $250$ PMTs. }}{3}} |
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| 12 | \newlabel{fig:DigitalSum}{{2}{3}} |
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| 13 | \@writefile{lot}{\contentsline {table}{\numberline {1}{\ignorespaces Mean number of PMTs ($m$)fired among $N=81,000$ PMTs on a time sliding window of $\Delta t=425$\nobreakspace {}ns corresponding to the dark current (DC) rate ($f$) per PMT (this is $N\Delta t * f$). Then, setting a threshold to $m+3\sqrt m$, one reads the trigger rate (see text for the definition of a trigger).}}{4}} |
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| 14 | \newlabel{tab:TriggerRate}{{1}{4}} |
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