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feat: temptative distributed code
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@@ -203,8 +203,8 @@ This was done in Julia by using the \texttt{Threads.@threads} macro, which autom
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However, in the case of looping over multiple roots, this didn't improve the performance, as the overhead of the multithreading was too big compared to the actual computation time,
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as the systems were too small to benefit from this kind of parallelization, as can be seen by the results in Appendix \hyperref[sec:mt]{B}.
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\subsection{MPI}
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Next, we tried to use MPI to parallelize the tracking of the roots.
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\subsection{Distributed}
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Next, we tried to use \textit{Distributed.jl} to parallelize the tracking of the roots.
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This was done by using the \texttt{MPI.jl} \cite{JuliaMPI} package, which provides a Julia interface to the MPI library.
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\section{Appendix A: Implementation}
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@@ -267,5 +267,4 @@ Here are the plots for the solutions of four different 2x2 systems, with the sin
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\thebibliography{2}
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\bibitem{BertiniBook} Bates, Daniel J. \textit{Numerically solving polynomial systems with Bertini}. SIAM, Society for Industrial Applied Mathematics, 2013.
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\bibitem{JuliaMPI} Simon Byrne, Lucas C. Wilcox, and Valentin Churavy (2021) "MPI.jl: Julia bindings for the Message Passing Interface". JuliaCon Proceedings, 1(1), 68, doi: 10.21105/jcon.00068
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\end{document}
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