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Thesis: change sectioning Single Sine
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@ -116,9 +116,10 @@ Of course, a limit on the number of periods is required to prevent over-optimisa
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In general, they can be constrained using estimates of the accuracy of other timing mechanisms (see below).
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\\
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With a restricted set of allowed period shifts, we can alternate optimising the calibration signal's origin and optimising the set of period time delays of the array.
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\\
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% >>>
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\section{Lifting the Period Degeneracy with an Air Shower}% <<<
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%\section{Lifting the Period Degeneracy with an Air Shower}% <<<
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% <<<<
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% Airshower gives t0
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In the case of radio detection of air showers, the very signal of the air shower itself can be used as the calibration signal.
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@ -128,7 +129,7 @@ The best period defects must thus be recovered from a single event.
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When doing the interferometric analysis for a sine beacon synchronised array, waveforms can only be delayed by an integer amount of periods, thereby giving discrete solutions to maximising the interferometric signal.
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\Todo{add size of shower at plane vs period defects in meters}
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\subsection{Air Shower simulation}
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\section{Air Shower simulation}
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% simulation of proton E15 on 10x10 antenna
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To test the idea of combining a single sine beacon with an air shower, we simulated a set of recordings of a single air shower that also contains a beacon signal.
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\footnote{\url{https://gitlab.science.ru.nl/mthesis-edeboone/m-thesis-introduction/-/tree/main/airshower_beacon_simulation}}
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@ -230,7 +231,7 @@ Shifting the waveforms to remove these small clocks defects, we are left with re
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\end{figure}%>>>
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% >>>>
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\subsection{\textit{k}-finding} % <<<
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\section{\textit{k}-finding} % <<<
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% unknown origin of air shower signal
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Up until now, the shower axis and thus the origin of the air shower signal have not been resolved.
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@ -331,7 +332,7 @@ Afterwards, a new grid zooms in on the power maximum and the process is repeated
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\clearpage
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%\phantomsection
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\subsection{Strategy / Result} %<<<
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\section{Strategy / Result} %<<<
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Figure~\ref{fig:grid_power_time_fixes} shows the effect of the various synchronisation stages on both the alignment of the air shower waveforms, and the interferometric power measurement near the true shower axis.
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Phase synchronising the antennas gives a small increase in observed power, while further aligning the periods after the optimisation process significantly enhances this power.
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