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	Thesis: Introduction: Random Writes
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		|  | @ -13,21 +13,23 @@ | |||
| %<<< | ||||
| % Intro Cosmic Ray | ||||
| In the beginning of the $\mathrm{20^{th}}$~century, various types of radiation were discovered. | ||||
| With the balloonflight of Victor Hess \Todo{ref} in \Todo{year}, one type was determined to come from beyond the atmosphere and named ``Cosmic Rays''. | ||||
| With the balloonflight of Victor Hess \Todo{ref} in 1912, one type was determined to come from beyond the atmosphere and therefore labelled ``Cosmic Rays''. | ||||
| With many discoveries following, the field of (astro-)particle physics evolved. | ||||
| \\ | ||||
| % Current state, (nudge to radio) | ||||
| Large collaborations are now detecting cosmic rays with a variety of methods over a large range of energy\Todo{ref figure}. | ||||
| Large collaborations are now detecting cosmic rays with a variety of methods over a large range of energy (see Figure~\ref{fig:cr_flux}). | ||||
| Still, questions on their origin remain.\Todo{list questions or remove} | ||||
| \\ | ||||
| 
 | ||||
| % Radio | ||||
| In the last decade, the detection using radio antennas has received significant attention \Todo{ref}, such that collaborations such as \gls{GRAND} are building observatoria that fully rely on radio measurements. | ||||
| % | ||||
| For such radio arrays, the analyses require an accurate timing of signals within the array. | ||||
| Generally, \gls{GNSS} is used to synchronise the detectors. | ||||
| However, advanced analyses require an even higher accuracy. | ||||
| Generally, \glspl{GNSS} are used to synchronise the detectors. | ||||
| However, advanced analyses require an even higher accuracy than currently achieved with these systems. | ||||
| \\ | ||||
| This thesis investigates a relatively straightforward method (and its limits) to obtain this required timing accuracy for radio arrays. | ||||
| \\ | ||||
| In this thesis, methods (and their limits) to obtain this accuracy for radio arrays are investigated. | ||||
| 
 | ||||
| % >>> | ||||
| \section{Cosmic Particles}%<<<<<< | ||||
|  | @ -41,12 +43,12 @@ In this thesis, methods (and their limits) to obtain this accuracy for radio arr | |||
| %\hrule | ||||
| 
 | ||||
| % Cosmic Particles = CR + Photon + Neutrino | ||||
| There is a variety of extra terrestrial particles with which the Earth is bombarded.\Todo{rephrase} | ||||
| There is a variety of extra terrestrial particles with which the Earth is bombarded. | ||||
| These can be classified into three main types: charged nuclei (typically protons $Z=1$ up to iron $Z=26$), photons and neutrinos, each with different propagation effects. | ||||
| \\ | ||||
| The charged nuclei are the bulk of the measured particles. | ||||
| The various magnetic fields that they travel through deflect\Todo{word} them due to their charge. | ||||
| They do not point back to their sources because of this. | ||||
| The various magnetic fields that they travel through deflect them due to their charge. | ||||
| Because of this, they do not point back to their sources. | ||||
| \\ | ||||
| Photons do not suffer from being charged, and thus have the potential to identify their sources. | ||||
| However, they can be absorbed and created by multiple mechanisms.\Todo{rephrase/expand} | ||||
|  | @ -79,6 +81,7 @@ Being charged, the nuclei will gyrate in magnetic fields. | |||
| With an approximate size of $ $\Todo{size} and an average magnetic field of $5\mathrm{\;\mu G}$\Todo{}, the Milky Way can only contain particles up to an energy of about $10^{17}\eV$\Todo{fill}. | ||||
| Still, particles with higher energies have been observed (see Figure~\ref{fig:}). | ||||
| These higher energy particles must thus come from beyond our galaxy. | ||||
| \Todo{rewrite paragraph} | ||||
| \\ | ||||
| Likewise, with an rapidly increasing flux for lower energies, one component can be assorted\Todo{rephrase} as coming from within the galaxy. | ||||
| \\ | ||||
|  | @ -120,6 +123,7 @@ This muonic component is a reliable part to measure.\Todo{rephrase} | |||
| These different components have a different width.\Todo{rephrase} | ||||
| The hadronic component is greatly collimated, while the electromagnetic component. | ||||
| \\ | ||||
| \Todo{rewrite paragraph} | ||||
| 
 | ||||
| \begin{figure}%<<< airshower:depth | ||||
| 	\centering | ||||
|  | @ -135,7 +139,7 @@ The hadronic component is greatly collimated, while the electromagnetic componen | |||
| Processes in an air showers also generate radiation that can be picked up as coherent radio signals. | ||||
| %% Geo Synchro | ||||
| Due to the magnetic field of the Earth, the electrons in the air shower generate radiation. | ||||
| Termed geomagnetic emission in Figure~\ref{fig:airshower:polarisation}, this has a polarisation that is dependent on the magnetic field vector $B$ and the air shower velocity $v$. | ||||
| Termed geomagnetic emission in Figure~\ref{fig:airshower:polarisation}, this has a polarisation that is dependent on the magnetic field vector $\vec{B}$ and the air shower velocity $\vec{v}$. | ||||
| \Todo{expand?} | ||||
| \\ | ||||
| %% Askaryan / Charge excess | ||||
|  | @ -149,6 +153,7 @@ Additionally, the shower travels faster than the speed of light in the atmospher | |||
| This generates an | ||||
| The detection of the radio signals is limited to an | ||||
| This is limited by the so-called Cherenkov angle. | ||||
| \Todo{finish paragraph} | ||||
| 
 | ||||
| 
 | ||||
| \begin{figure}%<<< airshower:polarisation | ||||
|  | @ -169,9 +174,10 @@ This is limited by the so-called Cherenkov angle. | |||
| 		\label{fig:airshower:polarisation:askaryan} | ||||
| 	\end{subfigure} | ||||
| 	\caption{ | ||||
| 		From \protect \cite{Schoorlemmer:2012xpa} \protect\cite{Huege:2017bqv} | ||||
| 		From \protect \cite{Schoorlemmer:2012xpa, Huege:2017bqv} | ||||
| 		\protect \Todo{Krijn?} | ||||
| 		Radio Emission mechanisms: \subref{fig:airshower:polarisation:geomagnetic} geomagnetic and \subref{fig:airshower:polarisation:askaryan} charge-excess) | ||||
| 		The Radio Emission mechanisms and the resulting polarisations of the radio signal: \subref{fig:airshower:polarisation:geomagnetic} geomagnetic and \subref{fig:airshower:polarisation:askaryan} charge-excess) | ||||
| 		See text for explanation. | ||||
| 	} | ||||
| 	\label{fig:airshower:polarisation} | ||||
| \end{figure}%>>>>>> | ||||
|  | @ -188,13 +194,13 @@ With distances up to $1.5\;\mathrm{km}$ (\gls{Auger}), the detectors therefore h | |||
| \\ | ||||
| 
 | ||||
| These standalone detectors typically receive their timing from a \gls{GNSS}. | ||||
| Previously, for timing of water-Cherenkov detectors, this timing accuracy was better than the resolved data\Todo{rephrase}. | ||||
| Previously, for timing of water-Cherenkov detectors, this timing accuracy was better than the resolved data. | ||||
| Even for the first analyses of radio data, this was sufficient. | ||||
| However, for advanced analyses such as radio interferometry, the timing accuracy must be improved. | ||||
| \\ | ||||
| 
 | ||||
| % Structure summary | ||||
| In this thesis, a solution to enhance the timing accuracy of air shower radio detectors is worked out\Todo{word}. | ||||
| In this thesis, a solution to enhance the timing accuracy of air shower radio detectors is demonstrated. | ||||
| First, an introduction to radio interferometry is given in Chapter~\ref{sec:interferometry}. | ||||
| This will be used later on and gives an insight into the timing accuracy requirements. | ||||
| \\ | ||||
|  | @ -202,7 +208,7 @@ Chapter~\ref{sec:waveform} reviews typical techniques to analyse waveforms to ob | |||
| \\ | ||||
| Chapter~\ref{sec:disciplining} introduces the concept of a beacon transmitter to synchronise an array of radio antennas and constrains the achievable timing accuracy using the techniques described in the preceding chapter. | ||||
| \\ | ||||
| Chapter~\ref{sec:single_sine_sync} shows\Todo{word} how a sine wave beacon can synchronise an array while using the radio interferometric approach to resolve\Todo{word} an airshower. | ||||
| Chapter~\ref{sec:single_sine_sync} establishes a method to synchronise an array using a single sine wave beacon while using the radio interferometric approach to resolve\Todo{word} an airshower. | ||||
| \\ | ||||
| Finally, Chapter~\ref{sec:gnss_accuracy} investigates the limitations of the current hardware of \gls{GRAND} and its ability to record and reconstruct a beacon signal. | ||||
| \end{document} | ||||
|  |  | |||
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