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Add figures in the report (need captions!)

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Jip J. Dekker 2018-05-18 16:22:16 +10:00
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1 changed files with 19 additions and 4 deletions
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wk11/week11.tex
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@ -47,6 +47,14 @@ f(1,0,0) & = & 1\\
\text{otherwise }f(\_,\_,\_) & = & 0
\end{eqnarray*}
\begin{figure}[H]
\includegraphics[scale=0.55]{plots}
\centering
\captionsetup{width=0.80\textwidth}
\caption{ADD PLEASE}
\label{fig:plot}
\end{figure}
\subsection*{Why do different patterns appear with different update
rules?}\label{why-do-different-patterns-appear-with-different-update-rules}
@ -79,7 +87,7 @@ Independent method allows any cell to be updated at any time
models is to scan through an array updating each cell in turn, based on
the current values of its neighbours. Which of the update schemes
demonstrated corresponds to
this?}\label{a-common-mistake-in-writing-programs-to-run-simulation-models-is-to-scan-through-an-array-updating-each-cell-in-turn-based-on-the-current-values-of-its-neighbours.-which-of-the-update-schemes-demonstrated-corresponds-to-this}
this?}
The cycle option corresponds to updating each cell based on the current
state of its neighbours. This can be verified by looking at the pattern
@ -94,7 +102,7 @@ possible rules being active i.e.
\subsection*{Suggest cases where the clock scheme or random asynchronous
updating might bean appropriate way to model a system in the real
world?}\label{suggest-cases-where-the-clock-scheme-or-random-asynchronous-updating-might-bean-appropriate-way-to-model-a-system-in-the-real-world}
world?}
In cases where we are modelling systems over continuous time, then the
clock scheme or random asynchronous updating would be appropriate to
@ -111,12 +119,19 @@ simulate the system at varying densities between 0\% and 20\% and use
the graphs showing the energy released from the system over time to
gauge how where the runaway reaction occurs.
\begin{figure}[H]
\includegraphics[scale=0.70]{plots2}
\centering
\captionsetup{width=0.80\textwidth}
\caption{ADD PLEASE}
\label{fig:plot2}
\end{figure}
We take measurements of the energy released at densities of 0\%, 5\%,
8\%, 10\%, 11\%, 12\%, 13\%, 15\%, 17\% and 20\%, sampling at shorter
intervals of density closer to the density at which the maximum reading
of the energy released exceeds 10 .
of the energy released exceeds 10.
This breakout first happens at 12, and so we deem this to be the
critical density of the system.
\\
\end{document}