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z6PFN`k`jkPCB#H|#1On<oLmSY(0^Ca2MGz`x|}_Y{G5ltf$xdnFx)$LB$cFa|35Hq Blj;Bf literal 0 HcmV?d00001 diff --git a/Docs/Vortex_ring.tex b/Docs/Vortex_ring.tex new file mode 100644 index 000000000..696b230f9 --- /dev/null +++ b/Docs/Vortex_ring.tex @@ -0,0 +1,95 @@ +\documentclass[a4paper,10pt]{article} +\usepackage[utf8x]{inputenc} +\usepackage{amsmath} +% \usepackage{showkeys} % affiche les labels et references +\usepackage[T1]{fontenc} +\usepackage{multirow} +\usepackage{amsthm,amssymb} +\setlength{\parskip}{12pt} %taille du saut entre deux paragraphes +\usepackage{graphicx} +\graphicspath{{./images/}} +\usepackage{pdfsync} % permet de cliquer sur le pdf pour avoir l endroit ou il y a le code latex +\overfullrule 5pt %Pour d\'esigner les listes couples d'un *full carre noir la ou l on sort + +\usepackage[pdftex]{hyperref} +\hypersetup{ + pdftitle={Vorticity_ring}, + pdfauthor={Mimeau Chloe}, + pdfcreator={PARMES}, + pdfkeywords={Vorticity, Ring}, + pdfsubject={Vorticity} +% pagebackref=false, +%colorlinks=false,citecolor=red, +%linkcolor=blue, +%plainpages=false, +%breaklinks=true, +% pdfpagelabels=true +} + + +\theoremstyle{plain} +\newtheorem{Theoreme}{Th\'eor\`eme}[section] +%opening +\title{Setup pour test de l'anneau de vorticité} +\author{} +\date{} + +\begin{document} + +\maketitle + + +L'initialisation de ce test se fait avec un anneau défini par une gaussienne, comme présenté dans Shariff et al. (1994) : +\begin{equation} + \omega_{\theta}(\mathbf{x}, t=0)=\dfrac{\Gamma_0}{\pi \sigma^2}e^{-(s/\sigma)^2} +\end{equation} + +où $\Gamma_0$ représente la circulation à l'état initial, $\sigma$ le rayon interne du tore et où $s^2=(z-z_c)^2 + (\rvert(x, y) − (x_c, y_c)\rvert - R^2)$, avec $(x_c,y_c,z_c)$ les coordonnées du centre du tore. +$\theta$ correspond ici à la deuxième coordonnée torique (rappel : coordonnées toriques : $(\vec e_R, \vec e_{\theta}, \vec e_{\phi})$, cf Figure, gauche) + +Le passage des coordonnée toriques aux coordonnées cartésiennes de la vorticité se fait de la façon suivante (cf Figure, droite): +\begin{equation} + \vec e_{\theta} = -\vec e_x \ sin(\theta) + \vec e_y \ cos(\theta) +\end{equation} + +ainsi : +\begin{align} + & \omega_x = - \omega_{\theta} \ sin(\theta) \\ + & \omega_y = \omega_{\theta} \ cos(\theta) \\ + & \omega_z = 0 +\end{align} + +Soit $\vec v = (v_x,v_y,v_z) = (x-x_c, y-y_c,0)$, on peut alors exprimer $cos(\theta)$ et $sin(\theta)$ en fonction de $\mathbf{x}$ :\\ +\begin{align} + & cos(\theta) = \dfrac{v_x}{\| \vec v \|} \\ + & sin(\theta) = \dfrac{v_y}{\| \vec v \|} +\end{align} + +Les coordonnées cartésiennes de la vorticité sont donc données par: +\begin{align} + & \omega_x = - \omega_{\theta} \ \dfrac{v_y}{\| \vec v \|} \\ + & \omega_y = \omega_{\theta} \dfrac{v_x}{\| \vec v \|} \\ + & \omega_z = 0 +\end{align} + +\begin{figure}[ht] +\centering + \includegraphics[width=1.0\linewidth]{tore.pdf} +\caption{(gauche) Systèmes de coordonnées cartésiennes et toriques sur un anneau 3D, (droite) Systèmes de coordonnées cartésiennes et toriques dans le plan (xOy).} +\label{tore} +\end{figure} + +Paramètres numériques choisis pour les simulations : + + +$\Omega$ = $[0,6] \times [0,6] \times [0,6]$\\ +$(x_c,y_c,z_c)$ = $(3,3,3)$\\ +resolution = $128^3$ ou $256^3$ \\ +pour $Re_{\Gamma} = 750$, $\Gamma_0$=0.0075 et $\nu=10^-5$\\ +pour $Re_{\Gamma} = 7500$, $\Gamma_0$=0.0075 et $\nu=10^-6$\\ +$R=3\sigma$=1.5\\ + + + + +\end{document} diff --git a/Docs/tore.pdf b/Docs/tore.pdf new file mode 100644 index 000000000..0b8f0e3c4 --- /dev/null +++ b/Docs/tore.pdf @@ -0,0 +1,1764 @@ +%PDF-1.5 %âãÏÓ +1 0 obj <</Metadata 2 0 R/OCProperties<</D<</ON[8 0 R 65 0 R 121 0 R 173 0 R 225 0 R 277 0 R]/Order 278 0 R/RBGroups[]>>/OCGs[8 0 R 65 0 R 121 0 R 173 0 R 225 0 R 277 0 R]>>/Pages 3 0 R/Type/Catalog>> endobj 2 0 obj <</Length 47106/Subtype/XML/Type/Metadata>>stream +<?xpacket begin="" id="W5M0MpCehiHzreSzNTczkc9d"?> +<x:xmpmeta xmlns:x="adobe:ns:meta/" x:xmptk="Adobe XMP Core 5.0-c060 61.134777, 2010/02/12-17:32:00 "> + <rdf:RDF xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"> + <rdf:Description rdf:about="" + xmlns:dc="http://purl.org/dc/elements/1.1/"> + <dc:format>application/pdf</dc:format> + <dc:title> + <rdf:Alt> + <rdf:li xml:lang="x-default">Print</rdf:li> + </rdf:Alt> + </dc:title> + </rdf:Description> + <rdf:Description rdf:about="" + xmlns:xmp="http://ns.adobe.com/xap/1.0/" + xmlns:xmpGImg="http://ns.adobe.com/xap/1.0/g/img/"> + <xmp:MetadataDate>2013-02-22T19:24:58+01:00</xmp:MetadataDate> + <xmp:ModifyDate>2013-02-22T19:24:58+01:00</xmp:ModifyDate> + <xmp:CreateDate>2013-02-22T18:21:01+01:00</xmp:CreateDate> + <xmp:CreatorTool>Adobe Illustrator CS5</xmp:CreatorTool> + <xmp:Thumbnails> + <rdf:Alt> + <rdf:li rdf:parseType="Resource"> + <xmpGImg:width>256</xmpGImg:width> + <xmpGImg:height>108</xmpGImg:height> + <xmpGImg:format>JPEG</xmpGImg:format> + <xmpGImg:image>/9j/4AAQSkZJRgABAgEASABIAAD/7QAsUGhvdG9zaG9wIDMuMAA4QklNA+0AAAAAABAASAAAAAEA
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247760 %%EOF \ No newline at end of file -- GitLab