diff --git a/README.md b/README.md index 150db27..3cfe09f 100644 --- a/README.md +++ b/README.md @@ -1,22 +1,22 @@ -# DO cartographie +TM_latex +======== -Compte rendu de projets réalisés en DO de cartographie. +Modèle de travail de maturité en latex pour le lycée. -## Objectifs +À lire avant toute chose la documentation qui se trouve dans le répertoire documentation du présent modèle. -Il s'agit de présenter un compte rendu d'ateliers de cartographie et informatique réalisés avec des élèves deux ans avant le bac (ou la maturité suisse). +Pratiquement +============ +Le modèle de travail de maturité se présente sous le forme d'un répertoire zippé. Il faut donc tout d'abord le décompresser et lire le fichier Lisez-moi.txt ou readme.md. -### Première partie +Puis, il faut tenter une première compilation du fichier main.tex pour détecter des erreurs dues à l'éventuelle absence de certains packages nécessaires et le cas échéant, il faut les installer et refaire la compilation jusqu'à ce qu'il n'y ait plus d'erreurs. -Un compte rendu du travail des élèves est présenté. +Alors seulement, le travail à proprement parlé peut commencer. -### Seconde partie +Compilation +=========== +Pour compiler le document, il n'est théoriquement pas nécessaire de faire appel à un éditeur latex dédié. On peut tout faire à l'aide d'une bonne vieille console ou d'un simple éditeur de texte. Mais, il est évidemment plus pratique d'avoir recours à un éditeur dédié à LaTeX comme Texmaker. -Des annexes techniques en lien avec le travail des élèves permettent d'envisager des travaux différents. +Comme déjà dit, le document à compiler est main.tex. À la fin, il est aussi nécessaire de préparer cette compilation pour permettre aux bibliographies d'être correctement intégrées dans le document. Pour cela, il faut indiquer à Texmaker d'utilier biber (menu Option, Configurer Texmaker, dans les commandes, sous Bib(la)tex, à la place de bibtex %-aux, mettre biber %.aux), puis faire une compilation rapide avec dans les options de Texmaker la compilation rapide LaTeX + Bib(la)tex + LaTeX (x2) + dvips + ps2pdf + Voir Pdf, sélectionné. Cela permettra de créer les fichiers nécessaires pour les bibliographies. -## Le document - -Le document final est *main.pdf*. En cliquant sur celui-ci vous pouvez le télécharger. - -## Licence -Ce document est placé sous licence GFDL ou CC By SA. +Vous pouvez rencontrer des difficultés de compilations dues au manques de certains modules. 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ed10478..f99f886 100644 --- a/chapitres/annexe2.tex +++ b/chapitres/annexe2.tex @@ -1,124 +1,151 @@ -\chapter{La projection de Mercator}\label{annexe:projectionmercator} +\chapter{Xia et Map Wraper} +Faire une carte ne suppose pas toujours une relation à un territoire réel. La carte peut être imaginaire. Cela résout et pose un problème. -Cette annexe a pour but de se familiariser avec les bases de la projection de Mercator. +Généralement un territoire imaginaire n'est pas pensé de manière courbe. Ainsi, les opérations de projection n'ont pas lieu d'être. Aucune géodésie n'est nécessaire. Parfois, même aucun système de coordonnées géographiques ou cartographiques n'est nécessaire ou alors il est inventé de manière assez simple pour qu'il ne s'agisse que d'une grille aisément représentable. On résout ainsi un problème complexe de cartographie. -Au préalable, c'est à la projection cylindrique équidistante ou projection équirectangulaire ou projection géographique que nous allons nous intéresser. +Par contre, cette absence à la géométrie du territoire pose un problème inattendu. En effet, les SIG (systèmes d'information géographiques) interactifs ne sont paradoxalement pas prévus pour utiliser un fond de carte plan qui ne provienne pas d'un ensemble de couches permettant le zoom. Ils sont donc inadaptés à la création de cartes imaginaires interactives. -\section{Équirectangulaire} -Sa simplicité apparente en fait un bon point de départ pour appréhender l'intérêt de la projection de Mercator. Un projection équirectangulaire \dots -\begin{quotation} -\textit{[\dots] se définit (partiellement) comme une projection de la surface du globe sur la surface d'un cylindre, dont l'axe se confond avec l'axe des pôles et contient les origines des vecteurs de projection. Les méridiens sont alors projetés sur des lignes verticales espacées de manière égale, et les parallèles sont aussi projetés sur des lignes horizontales équidistantes (espacement horizontal constant). Ce dernier point différencie cette projection de la projection de Mercator. De plus, contrairement à la projection de Mercator, la projection cylindrique équidistante n'est pas conforme. Elle n'est pas non plus équivalente, mais aphylactique (elle conserve les distances le long des méridiens, d'où le nom « projection cylindrique équidistante »).} \href{https://fr.wikipedia.org/wiki/Projection_cylindrique\_\%C3\%A9quidistante}{Wikipedia}. -\end{quotation} +\smallskip +Pour de telles cartes, il est impossible d'utiliser \emph{Umap}, par exemple, puisqu'aucun choix de fond de carte entièrement personnalisé n'y est possible. -La figure \ref{figure:equirectangulaire} présente la situation. -\begin{figure*} +\smallskip +Avec un degré de complexité important, \emph{QGIS} ou \emph{Leaflet} pourraient permettre une telle représentation (voir par exemple \cite{crssimple} pour des cartes astronomiques avec Leaflet). Mais l'investissement étant alors important, nous allons présenter ici deux autres solutions plus simples. + +\section{Xia} +L'idée est ici d'abandonner totalement les SIG et d'utiliser un logiciel de dessin. Les besoins de l'interactivité font que celui-ci doit être vectoriel, comme on va le voir. Le choix se porte donc naturellement sur \emph{Inkscape} et l'un de ses modules permettant d'exporter les zones interactives créées avec celui-ci sous la forme d'un site web : \emph{Xia}. + +\subsection{Installation} +L'installation de Xia est très simple puisque le module existe sous la forme d'un paquet \emph{deb} (il n'est pas dans les dépôt de Raspberrypi). Il suffit donc de le télécharger sur le site de Xia Fundraiders \cite{xiafunraiders} pour linux et d'utiliser \emph{apt}. + +\subsection{Utilisation} +Après avoir redémarré Inkscape, Xia est installé. + +\smallskip +Avant de voir précisément comment l'utiliser, il faut en comprendre le fonctionnement général. L'idée est de charger dans Inkscape une image de fond de type raster, du png, par exemple. C'est sur celle-ci que va se trouver toute la carte. Finalement, le fonctionnement de Xia-Inkscape est très proche de celui des SIG, puisque les couches de fond de carte sont des raster et que les éléments qu'on interroge sont vectoriels. + +Puis, à l'aide des outils d'Inkscape comme les formes (rectangles, ellipses, polygones fermés, arcs, \dots), on définit les zones que le survol de la souris permettra de mettre en évidence et qui présenterons au clic des informations dans le bandeau latéral. + +La figure \ref{fig:xiahtml1} présente la page d'accueil créée par Xia sur la base de la carte du parc d'attraction des rêves présenté au paragraphe \ref{par:parcdattractiondesreves}, page \pageref{par:parcdattractiondesreves}. + +\begin{figure} \centering -\includegraphics[width=\textwidth]{Equirectangular-projection} -\caption{Projection équirectangulaire (\href{https://commons.wikimedia.org/wiki/File:Equirectangular-projection.jpg}{Wikimedia commons}).\label{figure:equirectangulaire}} +\includegraphics[width=0.5\textwidth]{XiaHTML1ParcAttraction} +\caption{À l'ouverture du site\label{fig:xiahtml1}}. +\end{figure} + +On y voit le bandeau latéral dans lequel des informations générales sur le site peuvent documenter la carte et dans lequel viendront des informations sur les objets de la carte qui seront cliqués. + +On y voit aussi la carte sur laquelle se trouve en haut une image cliquable et un polygone opaque cliquable qui devient transparent au survol de la souris (voir figure \ref{fig:xiahtml2}). + +\begin{figure} +\centering +\includegraphics[width=0.5\textwidth]{XiaHTML2ParcAttraction} +\caption{Mise en évidence d'une zone au survol de la souris.\label{fig:xiahtml2}}. +\end{figure} + +Le polygone peut être rendu opaque sous Inkscape en lui attribuant un fond totalement blanc. + +\begin{figure*}[h] + \centering + \begin{subfigure}[b]{0.45\textwidth} % "0.45" donne ici la largeur de l'image + \centering \includegraphics[width=\textwidth]{XiaHTML4ParcAttraction} + \caption{Au survol.}\label{fig:xiahtml4} + \end{subfigure} + ~ % ce symbole ajoute un espacement horisontal entre les premières deux images + \begin{subfigure}[b]{0.45\textwidth} + \centering \includegraphics[width=\textwidth]{XiaHTML3ParcAttraction} + \caption{Au clic.}\label{fig:xiahtml3} + \end{subfigure} + \caption{Le polygone du labyrinthe.}\label{fig:projmerkator} \end{figure*} -Cette projection est intéressante, car, si elle est centrée sur l'équateur et le méridien de Greenwich (latitude et longitude nulles), la projection est mathématiquement très simple~: -\begin{align*} -x&=\lambda\\ -y&=\phi -\end{align*} -où \(\lambda\), \(\phi\), x et y sont respectivement la longitude, la latitude, la position sur l'abscisse et y la position sur l'ordonnée. +\smallskip +Ce qu'on ne voit pas avec la zone circulaire à gauche du labyrinthe, qui a été créée à l'aide de l'outil ellipse d'Inkscape et à laquelle on a attribué un fond entièrement noir. -Cette transformation ne conserve ni les angles, elle est non conforme, ni les aires, elle est non équivalente. Mais elle préserve les distances sur les méridiens, mais pas sur les grands cercles. La figure \ref{figure:indicatriceequirectangulaire} donne son indicatrice de Tissot (voir \href{https://fr.wikipedia.org/wiki/Projection\_cylindrique\_\%C3\%A9quidistante}{Wikipedia}), une représentation visuelle des déformations qu'elle produit. On voit que le rayon vertical des ellipses présentées demeure constant, alors que celui horizontal change. +De cette manière, cette zone devient transparente au survol et est cliquable mais non zoomable, contrairement à la zone du labyrinthe. + +En effet, on voit celle-ci au survol de la souris à la figure \ref{fig:xiahtml4} et à la figure \ref{fig:xiahtml3} le zoom se produisant quand on lui clique dessus. + +Parallèlement, on voit aussi sur la figure \ref{fig:xiahtml3} dans le bandeau latéral gauche, les informations associées à la zone du labyrinthe. + +\smallskip +Finalement, sur la figure \ref{fig:xiahtml5}, on peut voir une zone elliptique placée sous la zone de l'image en haut à gauche. On voit ainsi qu'il est possible d'ordonner la superposition des éléments graphiques créés avec Inkscape pour que certains soient entièrement cliquables et d'autres pas. \begin{figure} \centering -\includegraphics[width=\linewidth]{TissotEquirectangulaire} -\caption{Indicatrice de la transformation équirectangulaire (\href{https://commons.wikimedia.org/wiki/File:Tissot\_indicatrix\_world\_map\_equirectangular\_proj.svg?uselang=fr}{Wikimedia commons}).\label{figure:indicatriceequirectangulaire}} +\includegraphics[width=0.5\textwidth]{XiaHTML5ParcAttraction} +\caption{Une des îles sous l'image.\label{fig:xiahtml5}}. \end{figure} -\section{Mercator} -\subsection{Loxodromie} -Conçue à l'origine pour préserver les angles afin de permettre une navigation à cap constant sur une \emph{loxodromie}, la projection de Mercator est conforme. En effet, la courbe présentée sur la figure \ref{figure:loxodrome} est construite en parcourant le globe selon un angle \(\beta\) avec les méridiens qui est constant. +\subsection{Techniquement} +Voyons maintenant comment procéder pour obtenir ce résultat. + +On voit sur la figure \ref{fig:xiainkscape1} l'ensemble des formes géométriques superposées à l'image de fond constituant la carte. Celles-ci sont une ellipse pour l'île-montagne (en haut), un rectangle pour l'île des basses terres (en bas), un rectangle avec une rotation vers la droite pour le téléphérique entre les deux îles, l'image du dragon en haut, le polygone blanc en bas à droite, l'ellipse noire au milieu et le polygone transparent entourant le labyrinthe. Toutes ces formes ont été créées avec Inkscape et sont fermées. \begin{figure} \centering -\includegraphics[width=\linewidth]{Loxodrome} -\caption{Une loxodrome (\href{https://commons.wikimedia.org/wiki/File:Loxodrome.svg}{Wikimedia commons})\label{figure:loxodrome}} +\includegraphics[width=0.5\textwidth]{XiaInkscape1ParcAttraction} +\caption{Les formes utilisées.\label{fig:xiainkscape1}}. \end{figure} -Il faut relever qu'une loxodrome n'est pas une courbe minimisant la distance parcourue, comme le montre la figure \ref{figure:loxoorthodromie}, avec en jaune la loxodrome et en rouge l'orthodrome de distance minimale. +À l'instar du polygone blanc sélectionné, dont on voit à droite que les propriétés comportent un titre et une description, toutes ces formes ont ces deux catégories des propriétés remplies. Ce sont elles qui vont présenter leur contenu dans le bandeau latéral gauche une fois cliquées, comme on le voit dans la figure \ref{fig:xiahtml3}. + +\smallskip +Précisons enfin le comportement des trois éléments : polygone blanc, ovale noir et rectangle du téléphérique. + +En choisissant le blanc pour couleur de fond d'un élément, on permet un masquage de l'image de fond qui devient transparent au survol et dont les propriétés s'affichent au clic dans le bandeau latéral. + +En choisissant le noir pour couleur de fond d'un élément, on ne masque pas la zone sous-jascente et on permet un clic éventuellement déclencheur d'événements, comme un compteur par exemple, sans présenter les propriétés de l'objet. + +En ne choisissant pas de couleur de fond, on ne masque pas la zone sous-jascente et on permet un clic présentant les propriétés de l'objet. \begin{figure} \centering -\includegraphics[width=\linewidth]{LoxoOrthoDromie} -\caption{Loxo et ortho-dromie (\href{https://commons.wikimedia.org/wiki/File:Loxodromie2.png}{Wikimedia commons})\label{figure:loxoorthodromie}} +\includegraphics[width=0.5\textwidth]{XiaInkscape2ParcAttraction} +\caption{Les formes utilisées.\label{fig:xiainkscape2}}. \end{figure} -Avec une projection de Mercator (conforme), une loxodromie est transformée en ligne droite. Ainsi, avec une carte projetée selon Mercator, si on trace une droite à partir d'un point, on visualise sans difficultés où un déplacement à cap constant va nous mener. Il s'agit donc d'une carte très pratique pour la navigation. +\bigskip +Après avoir défini les zones cliquables et leur propriétés : titre et description, on peut réaliser l'étape finale, c'est-à-dire utiliser Xia à partir de ce qu'on a réalisé sur Inkscape. Avant cela, il semble bon d'enregistrer le travail en SVG. Cela fait, comme le montre la figure \ref{fig:xiainkscape2}, on se rend dans le menu \emph{Extensions}, sous \emph{Exporter} et on sélectionne \emph{Xia...}. + +\begin{figure} +\centering +\includegraphics[width=0.5\textwidth]{XiaInkscape3ParcAttraction} +\caption{Les formes utilisées.\label{fig:xiainkscape3}}. +\end{figure} + +La figure \ref{fig:xiainkscape3} montre la fenêtre de Xia qui s'ouvre alors. Elle est très simple car le seul onglet important est celui des \emph{Options}. + +\smallskip +Dans celui-ci on trouve tout d'abord une case à cocher intitulée \emph{Single file}. + +Si elle est cochée, celle-ci permet d'obtenir un fichier HTML uniq ue dont les librairies nécessaires pour que la page créée fonctionne sont appelée dynamiquement. Il sera alors donc nécessaire d'avoir une connexion internet pour les charger et la page sera dépendante des serveurs les fournissant. + +Si elle n'est pas cochée, alors Xia va construire une arborescence de site classique avec les librairies et votre site fonctionnera même sans connexion au réseau. Votre site sera alors plus lourd et sera construit autour de plusieurs fichiers. + +\smallskip +On trouve ensuite \emph{Select export} avec un menu déroulant présentant \emph{Sidebar}, \emph{Material}, \emph{Game1Click} et \emph{GameDragAndDrop}. Il s'agit de modèles pour différentes utilisation de Xia, notamment des jeux. Ici, seul le modèle \emph{Sidebar} nous intéresse. + +\smallskip +Enfin, on trouve \emph{Target folder}. Il s'agit du répertoire dans lequel Xia va mettre les fichiers. Celui-ci doit donc être créé préalablement. \medskip -Mais comment la construire ? Si avec une projection équirectangulaire la transformation mathématique est évidente, avec une projection de Mercator, c'est loin d'être le cas. - -Le travail de Mercator a été réalisé avant la découverte du calcul infinitésimal puisque sa carte a été publiée en 1569. Comme les relations mathématiques qui traduisent cette projection ne peuvent être déterminée qu'avec une équation différentielle, c'est par une construction réalisée par pas qu'elle a pu se faire. - -\subsection{Mathématiquement} -On peut obtenir la transformation de Mercator en partant du fait qu'elle est conforme. Comme les angles sont préservée, il existe une homothétie entre un rectangle sur la sphère et sa projection sur la carte. Même si un rectangle sur la sphère n'est pas une figure plane, d'un point de vue infinitésimal on peut considérer que c'est le cas. Une véritable homothétie existe donc entre le rectangle formé de petits arcs de cercles sur la sphère et le rectangle plan de la carte. - -Ainsi, si on note dx, dy les côtés du rectangle sur la carte et dl, dL les côtés en longitude, Latitude respectivement du rectangle sur le globe, la relation d'homothétie s'écrit alors~: -\begin{equation} -\frac{dy}{dx}=\frac{dL}{dl} -\end{equation} -En notant \(\phi\) la latitude et \(\lambda\) la longitude, on peut écrire \(/d\phi\) le côté \og vertical \fg{} et \(d\lambda\) le côté \og horizontal \fg{} du rectangle sur le globe. En posant R pour le rayon de la terre, on a alors que \(dl=R\cos(\phi)\cdot d\lambda\) et \(dL=R\cdot d\phi\). La relation d'homothétie devient alors~: -\begin{equation}\label{equation:homothetie} -\frac{dy}{dx}=\frac{R\cdot d\phi}{R\cos(\phi)\cdot d\lambda} -\end{equation} -En effet, si la longueur en latitude dL est directement proportionnelle à la variation de latitude, la longueur en longitude dl dépend de la latitude, puisque les méridiens se rejoignent aux pôles. Or, comme dl est exacte à l'équateur et nulle aux pôles, elle dépend du cosinus de la latitude, comme on peut le constater sur la figure \ref{figure:projmerkator}. En effet, la grandeur dl se retrouve à l'identique sur le plan équatorial et diminue au fur et à mesure qu'on s'approche du pôle ou du centre de la Terre, comme le cosinus de la latitude \(\phi\). - -La relation entre la distance horizontale dx sur la carte et celle en longitude \(d\lambda\) sur la sphère est quant à elle triviale. Elle définit l'écart en distance sur la carte entre deux méridiens, par exemple. Cela s'exprime par~: -\begin{equation}\label{equation:triviale} -dx=c\cdot d\lambda\;\Rightarrow\;\frac{dx}{d\lambda}=c -\end{equation} - -\begin{figure} -\centering -\caption{Grandeurs de la projection de Mercator.\label{figure:projmerkator}} -\def\svgwidth{\linewidth} -\input{images/ProjectionMerkatorSphere.eps_tex} -\end{figure} - -À partir des équations \ref{equation:homothetie} et \ref{equation:triviale}, on peut écrire~: -\begin{align} -\frac{dy}{d\phi}&=\frac{R\cdot dx}{R\cos(\phi)\cdot d\lambda}\;\Rightarrow\nonumber\\ -\frac{dy}{d\phi}&=\frac{c}{\cos(\phi)}=\frac{c}{\sin(\pi/2+\phi)}\nonumber\\ -&=\frac{c}{2\cdot\sin(\pi/4+\phi/2)\cos(\pi/4+\phi/2)}\nonumber\\ -&=c\cdot\frac{\frac{1}{2\cdot\cos^2(\pi/4+\phi/2)}}{\tan(\pi/4+\phi/2)}\nonumber\\ -&=c\cdot\frac{\frac{d(tan(\pi/4+\phi/2))}{d\phi}}{tan(\pi/4+\phi/2)} -\end{align} -En effectuant le changement de variable~: -\begin{equation} -z=tan(\pi/4+\phi/2) -\end{equation} -on peut écrire~: -\begin{align} -\frac{dy}{d\phi}&=c\cdot\frac{dz/d\phi}{z}\;\Rightarrow\nonumber\\ -dy&=dz/z\label{equation:aintegrer} -\end{align} -L'équation \ref{equation:aintegrer}, s'intègre facilement~: -\begin{align*} -\int_0^y dy &=c\cdot \int \frac{1}{z}dz\;\Rightarrow\\ -y&=c\cdot ln(z) -\end{align*} -et en resubstituant l'expression de z, on trouve finalement~: -\begin{equation} -\boxed{ -y(\phi)=c\cdot(ln(tan(\frac{\pi}{4}+\frac{\phi}{2}))) -} -\end{equation} +Ces éléments choisis, on exécute Xia en cliquant sur \emph{Appliquer}. Cela fait, on peut ouvrir le site en allant dans son répertoire et en ouvrant le fichier \emph{.html} qui s'y trouve. \medskip -Pour d'autres propriétés et quelques calculs très bien faits, consultez \cite{Rousseau}. +Remarquons que le nom du fichier HTML est celui des métadonnées des propriétés du document du menu fichier d'Inkscape. En remplissant celles-ci (les métadonnées) de manière plus approfondies, on construit aussi les informations sur le document accessibles via l’icône i entouré en bas à droite de la figure \ref{fig:xiahtml1}. -\section{Indicatrice} -Voici avec la figure \ref{figure:indicatricemercator} l'indicatrice de la transformation de Mercator qui montre bien la déformation en latitude et celle en longitude, cette dernière étant due au redressement des méridiens qui normalement convergent aux pôles (voir paragraphe \ref{cercles}). +À droite de celle-ci se trouvent aussi une icône permettant de mettre le site en plein écran et une autre pour le recharger. -\begin{figure}[ht] -\centering -\includegraphics[width=\linewidth]{TissotMercator} -\caption{Indicatrice de la transformation de mercator (\href{https://commons.wikimedia.org/wiki/File:Tissot\_indicatrix\_world\_map\_Mercator\_proj.svg}{Wikimedia commons}).\label{figure:indicatricemercator}} -\end{figure} \ No newline at end of file +\smallskip +Quant aux information apparaissant dans le bandeau latéral au chargement de la page d'accueil, ce sont celles des propriétés de la carte, c'est à dire de l'image de fond. + +\bigskip +La gestion des informations des informations apparaissant au chargement du site comme celles constituant les informations de chaque élément, peut être finement réalisée avec un langage descriptif \emph{MARKDOWN} supporté par Xia, permettant des titres, l'ajout de liens et d'images, \dots{} comme le montre la fin du manuel en français (voir \cite{xiafunraidersman}) qu'il faut bien étudier. + +\bigskip +Xia est un logiciel très intéressant pour créer des cartes sans géométrie. Évidemment, il est contraignant dans la forme produite et si on ne connaît pas le langage HTML, il sera impossible d'en changer. Cependant, son couplage avec Inkscape est très intéressant et sa facilité d'utilisation va permettre de réaliser des cartes cliquables tout-à-fait pertinente et dont la publication sur internet ne posera que peu de problèmes (attention, le code créé par Xia n'est pas responsive et les cartes qu'il produit peuvent ne pas fonctionner sur certains écrans). + +Si on accepte de mettre quelque peu la main dans le code HTML, les sites fournis par Xia seront une bonne base pour une personnalisation plus avancée qui passera par la maîtrise du HTML. + +\section{Map Wraper} \ No newline at end of file diff --git a/chapitres/annexe2.tex.bak b/chapitres/annexe2.tex.bak index ed10478..8406a8f 100644 --- a/chapitres/annexe2.tex.bak +++ b/chapitres/annexe2.tex.bak @@ -1,124 +1,151 @@ -\chapter{La projection de Mercator}\label{annexe:projectionmercator} +\chapter{Xia et Map Wraper} +Faire une carte ne suppose pas toujours une relation à un territoire réel. La carte peut être imaginaire. Cela résout et pose un problème. -Cette annexe a pour but de se familiariser avec les bases de la projection de Mercator. +Généralement un territoire imaginaire n'est pas pensé de manière courbe. Ainsi, les opérations de projection n'ont pas lieu d'être. Aucune géodésie n'est nécessaire. Parfois, même aucun système de coordonnées géographiques ou cartographiques n'est nécessaire ou alors il est inventé de manière assez simple pour qu'il ne s'agisse que d'une grille aisément représentable. On résout ainsi un problème complexe de cartographie. -Au préalable, c'est à la projection cylindrique équidistante ou projection équirectangulaire ou projection géographique que nous allons nous intéresser. +Par contre, cette absence à la géométrie du territoire pose un problème inattendu. En effet, les SIG (systèmes d'information géographiques) interactifs ne sont paradoxalement pas prévus pour utiliser un fond de carte plan qui ne provienne pas d'un ensemble de couches permettant le zoom. Ils sont donc inadaptés à la création de cartes imaginaires interactives. -\section{Équirectangulaire} -Sa simplicité apparente en fait un bon point de départ pour appréhender l'intérêt de la projection de Mercator. Un projection équirectangulaire \dots -\begin{quotation} -\textit{[\dots] se définit (partiellement) comme une projection de la surface du globe sur la surface d'un cylindre, dont l'axe se confond avec l'axe des pôles et contient les origines des vecteurs de projection. Les méridiens sont alors projetés sur des lignes verticales espacées de manière égale, et les parallèles sont aussi projetés sur des lignes horizontales équidistantes (espacement horizontal constant). Ce dernier point différencie cette projection de la projection de Mercator. De plus, contrairement à la projection de Mercator, la projection cylindrique équidistante n'est pas conforme. Elle n'est pas non plus équivalente, mais aphylactique (elle conserve les distances le long des méridiens, d'où le nom « projection cylindrique équidistante »).} \href{https://fr.wikipedia.org/wiki/Projection_cylindrique\_\%C3\%A9quidistante}{Wikipedia}. -\end{quotation} +\smallskip +Pour de telles cartes, il est impossible d'utiliser \emph{Umap}, par exemple, puisqu'aucun choix de fond de carte entièrement personnalisé n'y est possible. -La figure \ref{figure:equirectangulaire} présente la situation. -\begin{figure*} +\smallskip +Avec un degré de complexité important, \emph{QGIS} ou \emph{Leaflet} pourraient permettre une telle représentation (voir par exemple \cite{crssimple} pour des cartes astronomiques avec Leaflet). Mais l'investissement étant alors important, nous allons présenter ici deux autres solutions plus simples. + +\section{Xia} +L'idée est ici d'abandonner totalement les SIG et d'utiliser un logiciel de dessin. Les besoins de l'interactivité font que celui-ci doit être vectoriel, comme on va le voir. Le choix se porte donc naturellement sur \emph{Inkscape} et l'un de ses modules permettant d'exporter les zones interactives créées avec celui-ci sous la forme d'un site web : \emph{Xia}. + +\subsection{Installation} +L'installation de Xia est très simple puisque le module existe sous la forme d'un paquet \emph{deb} (il n'est pas dans les dépôt de Raspberrypi). Il suffit donc de le télécharger sur le site de Xia Fundraiders \cite{xiafunraiders} pour linux et d'utiliser \emph{apt}. + +\subsection{Utilisation} +Après avoir redémarré Inkscape, Xia est installé. + +\smallskip +Avant de voir précisément comment l'utiliser, il faut en comprendre le fonctionnement général. L'idée est de charger dans Inkscape une image de fond de type raster, du png, par exemple. C'est sur celle-ci que va se trouver toute la carte. Finalement, le fonctionnement de Xia-Inkscape est très proche de celui des SIG, puisque les couches de fond de carte sont des raster et que les éléments qu'on interroge sont vectoriels. + +Puis, à l'aide des outils d'Inkscape comme les formes (rectangles, ellipses, polygones fermés, arcs, \dots), on définit les zones que le survol de la souris permettra de mettre en évidence et qui présenterons au clic des informations dans le bandeau latéral. + +La figure \ref{fig:xiahtml1} présente la page d'accueil créée par Xia sur la base de la carte du parc d'attraction des rêves présenté au paragraphe \ref{par:parcdattractiondesreves}, page \pageref{par:parcdattractiondesreves}. + +\begin{figure} \centering -\includegraphics[width=\textwidth]{Equirectangular-projection} -\caption{Projection équirectangulaire (\href{https://commons.wikimedia.org/wiki/File:Equirectangular-projection.jpg}{Wikimedia commons}).\label{figure:equirectangulaire}} +\includegraphics[width=0.5\textwidth]{XiaHTML1ParcAttraction} +\caption{À l'ouverture du site\label{fig:xiahtml1}}. +\end{figure} + +On y voit le bandeau latéral dans lequel des informations générales sur le site peuvent documenter la carte et dans lequel viendront des informations sur les objets de la carte qui seront cliqués. + +On y voit aussi la carte sur laquelle se trouve en haut une image cliquable et un polygone opaque cliquable qui devient transparent au survol de la souris (voir figure \ref{fig:xiahtml2}). + +\begin{figure} +\centering +\includegraphics[width=0.5\textwidth]{XiaHTML2ParcAttraction} +\caption{Mise en évidence d'une zone au survol de la souris.\label{fig:xiahtml2}}. +\end{figure} + +Le polygone peut être rendu opaque sous Inkscape en lui attribuant un fond totalement blanc. + +\begin{figure*}[h] + \centering + \begin{subfigure}[b]{0.45\textwidth} % "0.45" donne ici la largeur de l'image + \centering \includegraphics[width=\textwidth]{XiaHTML4ParcAttraction} + \caption{Au survol.}\label{fig:xiahtml4} + \end{subfigure} + ~ % ce symbole ajoute un espacement horisontal entre les premières deux images + \begin{subfigure}[b]{0.45\textwidth} + \centering \includegraphics[width=\textwidth]{XiaHTML3ParcAttraction} + \caption{Au clic.}\label{fig:xiahtml3} + \end{subfigure} + \caption{Le polygone du labyrinthe.}\label{fig:projmerkator} \end{figure*} -Cette projection est intéressante, car, si elle est centrée sur l'équateur et le méridien de Greenwich (latitude et longitude nulles), la projection est mathématiquement très simple~: -\begin{align*} -x&=\lambda\\ -y&=\phi -\end{align*} -où \(\lambda\), \(\phi\), x et y sont respectivement la longitude, la latitude, la position sur l'abscisse et y la position sur l'ordonnée. +\smallskip +Ce qu'on ne voit pas avec la zone circulaire à gauche du labyrinthe, qui a été créée à l'aide de l'outil ellipse d'Inkscape et à laquelle on a attribué un fond entièrement noir. -Cette transformation ne conserve ni les angles, elle est non conforme, ni les aires, elle est non équivalente. Mais elle préserve les distances sur les méridiens, mais pas sur les grands cercles. La figure \ref{figure:indicatriceequirectangulaire} donne son indicatrice de Tissot (voir \href{https://fr.wikipedia.org/wiki/Projection\_cylindrique\_\%C3\%A9quidistante}{Wikipedia}), une représentation visuelle des déformations qu'elle produit. On voit que le rayon vertical des ellipses présentées demeure constant, alors que celui horizontal change. +De cette manière, cette zone devient transparente au survol et est cliquable mais non zoomable, contrairement à la zone du labyrinthe. + +En effet, on voit celle-ci au survol de la souris à la figure \ref{fig:xiahtml4} et à la figure \ref{fig:xiahtml3} le zoom se produisant quand on lui clique dessus. + +Parallèlement, on voit aussi sur la figure \ref{fig:xiahtml3} dans le bandeau latéral gauche, les informations associées à la zone du labyrinthe. + +\smallskip +Finalement, sur la figure \ref{fig:xiahtml5}, on peut voir une zone elliptique placée sous la zone de l'image en haut à gauche. On voit ainsi qu'il est possible d'ordonner la superposition des éléments graphiques créés avec Inkscape pour que certains soient entièrement cliquables et d'autres pas. \begin{figure} \centering -\includegraphics[width=\linewidth]{TissotEquirectangulaire} -\caption{Indicatrice de la transformation équirectangulaire (\href{https://commons.wikimedia.org/wiki/File:Tissot\_indicatrix\_world\_map\_equirectangular\_proj.svg?uselang=fr}{Wikimedia commons}).\label{figure:indicatriceequirectangulaire}} +\includegraphics[width=0.5\textwidth]{XiaHTML5ParcAttraction} +\caption{Une des îles sous l'image.\label{fig:xiahtml5}}. \end{figure} -\section{Mercator} -\subsection{Loxodromie} -Conçue à l'origine pour préserver les angles afin de permettre une navigation à cap constant sur une \emph{loxodromie}, la projection de Mercator est conforme. En effet, la courbe présentée sur la figure \ref{figure:loxodrome} est construite en parcourant le globe selon un angle \(\beta\) avec les méridiens qui est constant. +\subsection{Techniquement} +Voyons maintenant comment procéder pour obtenir ce résultat. + +On voit sur la figure \ref{fig:xiainkscape1} l'ensemble des formes géométriques superposées à l'image de fond constituant la carte. Celles-ci sont une ellipse pour l'île-montagne (en haut), un rectangle pour l'île des basses terres (en bas), un rectangle avec une rotation vers la droite pour le téléphérique entre les deux îles, l'image du dragon en haut, le polygone blanc en bas à droite, l'ellipse noire au milieu et le polygone transparent entourant le labyrinthe. Toutes ces formes ont été créées avec Inkscape et sont fermées. \begin{figure} \centering -\includegraphics[width=\linewidth]{Loxodrome} -\caption{Une loxodrome (\href{https://commons.wikimedia.org/wiki/File:Loxodrome.svg}{Wikimedia commons})\label{figure:loxodrome}} +\includegraphics[width=0.5\textwidth]{XiaInkscape1ParcAttraction} +\caption{Les formes utilisées.\label{fig:xiainkscape1}}. \end{figure} -Il faut relever qu'une loxodrome n'est pas une courbe minimisant la distance parcourue, comme le montre la figure \ref{figure:loxoorthodromie}, avec en jaune la loxodrome et en rouge l'orthodrome de distance minimale. +À l'instar du polygone blanc sélectionné, dont on voit à droite que les propriétés comportent un titre et une description, toutes ces formes ont ces deux catégories des propriétés remplies. Ce sont elles qui vont présenter leur contenu dans le bandeau latéral gauche une fois cliquées, comme on le voit dans la figure \ref{fig:xiahtml3}. + +\smallskip +Précisons enfin le comportement des trois éléments : polygone blanc, ovale noir et rectangle du téléphérique. + +En choisissant le blanc pour couleur de fond d'un élément, on permet un masquage de l'image de fond qui devient transparent au survol et dont les propriétés s'affichent au clic dans le bandeau latéral. + +En choisissant le noir pour couleur de fond d'un élément, on ne masque pas la zone sous-jascente et on permet un clic éventuellement déclencheur d'événements, comme un compteur par exemple, sans présenter les propriétés de l'objet. + +En ne choisissant pas de couleur de fond, on ne masque pas la zone sous-jascente et on permet un clic présentant les propriétés de l'objet. \begin{figure} \centering -\includegraphics[width=\linewidth]{LoxoOrthoDromie} -\caption{Loxo et ortho-dromie (\href{https://commons.wikimedia.org/wiki/File:Loxodromie2.png}{Wikimedia commons})\label{figure:loxoorthodromie}} +\includegraphics[width=0.5\textwidth]{XiaInkscape2ParcAttraction} +\caption{Les formes utilisées.\label{fig:xiainkscape2}}. \end{figure} -Avec une projection de Mercator (conforme), une loxodromie est transformée en ligne droite. Ainsi, avec une carte projetée selon Mercator, si on trace une droite à partir d'un point, on visualise sans difficultés où un déplacement à cap constant va nous mener. Il s'agit donc d'une carte très pratique pour la navigation. +\bigskip +Après avoir défini les zones cliquables et leur propriétés : titre et description, on peut réaliser l'étape finale, c'est-à-dire utiliser Xia à partir de ce qu'on a réalisé sur Inkscape. Avant cela, il semble bon d'enregistrer le travail en SVG. Cela fait, comme le montre la figure \ref{fig:xiainkscape2}, on se rend dans le menu \emph{Extensions}, sous \emph{Exporter} et on sélectionne \emph{Xia...}. + +\begin{figure} +\centering +\includegraphics[width=0.5\textwidth]{XiaInkscape3ParcAttraction} +\caption{Les formes utilisées.\label{fig:xiainkscape3}}. +\end{figure} + +La figure \ref{fig:xiainkscape3} montre la fenêtre de Xia qui s'ouvre alors. Elle est très simple car le seul onglet important est celui des \emph{Options}. + +\smallskip +Dans celui-ci on trouve tout d'abord une case à cocher intitulée \emph{Single file}. + +Si elle est cochée, celle-ci permet d'obtenir un fichier HTML uniq ue dont les librairies nécessaires pour que la page créée fonctionne sont appelée dynamiquement. Il sera alors donc nécessaire d'avoir une connexion internet pour les charger et la page sera dépendante des serveurs les fournissant. + +Si elle n'est pas cochée, alors Xia va construire une arborescence de site classique avec les librairies et votre site fonctionnera même sans connexion au réseau. Votre site sera alors plus lourd et sera construit autour de plusieurs fichiers. + +\smallskip +On trouve ensuite \emph{Select export} avec un menu déroulant présentant \emph{Sidebar}, \emph{Material}, \emph{Game1Click} et \emph{GameDragAndDrop}. Il s'agit de modèles pour différentes utilisation de Xia, notamment des jeux. Ici, seul le modèle \emph{Sidebar} nous intéresse. + +\smallskip +Enfin, on trouve \emph{Target folder}. Il s'agit du répertoire dans lequel Xia va mettre les fichiers. Celui-ci doit donc être créé préalablement. \medskip -Mais comment la construire ? Si avec une projection équirectangulaire la transformation mathématique est évidente, avec une projection de Mercator, c'est loin d'être le cas. - -Le travail de Mercator a été réalisé avant la découverte du calcul infinitésimal puisque sa carte a été publiée en 1569. Comme les relations mathématiques qui traduisent cette projection ne peuvent être déterminée qu'avec une équation différentielle, c'est par une construction réalisée par pas qu'elle a pu se faire. - -\subsection{Mathématiquement} -On peut obtenir la transformation de Mercator en partant du fait qu'elle est conforme. Comme les angles sont préservée, il existe une homothétie entre un rectangle sur la sphère et sa projection sur la carte. Même si un rectangle sur la sphère n'est pas une figure plane, d'un point de vue infinitésimal on peut considérer que c'est le cas. Une véritable homothétie existe donc entre le rectangle formé de petits arcs de cercles sur la sphère et le rectangle plan de la carte. - -Ainsi, si on note dx, dy les côtés du rectangle sur la carte et dl, dL les côtés en longitude, Latitude respectivement du rectangle sur le globe, la relation d'homothétie s'écrit alors~: -\begin{equation} -\frac{dy}{dx}=\frac{dL}{dl} -\end{equation} -En notant \(\phi\) la latitude et \(\lambda\) la longitude, on peut écrire \(/d\phi\) le côté \og vertical \fg{} et \(d\lambda\) le côté \og horizontal \fg{} du rectangle sur le globe. En posant R pour le rayon de la terre, on a alors que \(dl=R\cos(\phi)\cdot d\lambda\) et \(dL=R\cdot d\phi\). La relation d'homothétie devient alors~: -\begin{equation}\label{equation:homothetie} -\frac{dy}{dx}=\frac{R\cdot d\phi}{R\cos(\phi)\cdot d\lambda} -\end{equation} -En effet, si la longueur en latitude dL est directement proportionnelle à la variation de latitude, la longueur en longitude dl dépend de la latitude, puisque les méridiens se rejoignent aux pôles. Or, comme dl est exacte à l'équateur et nulle aux pôles, elle dépend du cosinus de la latitude, comme on peut le constater sur la figure \ref{figure:projmerkator}. En effet, la grandeur dl se retrouve à l'identique sur le plan équatorial et diminue au fur et à mesure qu'on s'approche du pôle ou du centre de la Terre, comme le cosinus de la latitude \(\phi\). - -La relation entre la distance horizontale dx sur la carte et celle en longitude \(d\lambda\) sur la sphère est quant à elle triviale. Elle définit l'écart en distance sur la carte entre deux méridiens, par exemple. Cela s'exprime par~: -\begin{equation}\label{equation:triviale} -dx=c\cdot d\lambda\;\Rightarrow\;\frac{dx}{d\lambda}=c -\end{equation} - -\begin{figure} -\centering -\caption{Grandeurs de la projection de Mercator.\label{figure:projmerkator}} -\def\svgwidth{\linewidth} -\input{images/ProjectionMerkatorSphere.eps_tex} -\end{figure} - -À partir des équations \ref{equation:homothetie} et \ref{equation:triviale}, on peut écrire~: -\begin{align} -\frac{dy}{d\phi}&=\frac{R\cdot dx}{R\cos(\phi)\cdot d\lambda}\;\Rightarrow\nonumber\\ -\frac{dy}{d\phi}&=\frac{c}{\cos(\phi)}=\frac{c}{\sin(\pi/2+\phi)}\nonumber\\ -&=\frac{c}{2\cdot\sin(\pi/4+\phi/2)\cos(\pi/4+\phi/2)}\nonumber\\ -&=c\cdot\frac{\frac{1}{2\cdot\cos^2(\pi/4+\phi/2)}}{\tan(\pi/4+\phi/2)}\nonumber\\ -&=c\cdot\frac{\frac{d(tan(\pi/4+\phi/2))}{d\phi}}{tan(\pi/4+\phi/2)} -\end{align} -En effectuant le changement de variable~: -\begin{equation} -z=tan(\pi/4+\phi/2) -\end{equation} -on peut écrire~: -\begin{align} -\frac{dy}{d\phi}&=c\cdot\frac{dz/d\phi}{z}\;\Rightarrow\nonumber\\ -dy&=dz/z\label{equation:aintegrer} -\end{align} -L'équation \ref{equation:aintegrer}, s'intègre facilement~: -\begin{align*} -\int_0^y dy &=c\cdot \int \frac{1}{z}dz\;\Rightarrow\\ -y&=c\cdot ln(z) -\end{align*} -et en resubstituant l'expression de z, on trouve finalement~: -\begin{equation} -\boxed{ -y(\phi)=c\cdot(ln(tan(\frac{\pi}{4}+\frac{\phi}{2}))) -} -\end{equation} +Ces éléments choisis, on exécute Xia en cliquant sur \emph{Appliquer}. Cela fait, on peut ouvrir le site en allant dans son répertoire et en ouvrant le fichier \emph{.html} qui s'y trouve. \medskip -Pour d'autres propriétés et quelques calculs très bien faits, consultez \cite{Rousseau}. +Remarquons que le nom du fichier HTML est celui des métadonnées des propriétés du document du menu fichier d'Inkscape. En remplissant celles-ci (les métadonnées) de manière plus approfondies, on construit aussi les informations sur le document accessibles via l’icône i entouré en bas à droite de la figure \ref{fig:xiahtml1}. -\section{Indicatrice} -Voici avec la figure \ref{figure:indicatricemercator} l'indicatrice de la transformation de Mercator qui montre bien la déformation en latitude et celle en longitude, cette dernière étant due au redressement des méridiens qui normalement convergent aux pôles (voir paragraphe \ref{cercles}). +À droite de celle-ci se trouvent aussi une icône permettant de mettre le site en plein écran et une autre pour le recharger. -\begin{figure}[ht] -\centering -\includegraphics[width=\linewidth]{TissotMercator} -\caption{Indicatrice de la transformation de mercator (\href{https://commons.wikimedia.org/wiki/File:Tissot\_indicatrix\_world\_map\_Mercator\_proj.svg}{Wikimedia commons}).\label{figure:indicatricemercator}} -\end{figure} \ No newline at end of file +\smallskip +Quant aux information apparaissant dans le bandeau latéral au chargement de la page d'accueil, ce sont celles des propriétés de la carte, c'est à dire de l'image de fond. + +\bigskip +La gestion des informations des informations apparaissant au chargement du site comme celles constituant les informations de chaque élément, peut être finement réalisée avec un langage descriptif \emph{MARKDOWN} supporté par Xia, permettant des titres, l'ajout de liens et d'images, \dots{} comme le montre la fin du manuel en français (voir \cite{xiafunraidersman}) qu'il faut bien étudier. + +\bigskip +Xia est un logiciel très intéressant pour créer des cartes sans géométrie. Évidemment, il est contraignant dans la forme produite et si on ne connaît pas le langage HTML, il sera impossible d'en changer. Cependant, son couplage avec Inkscape est très intéressant et sa facilité d'utilisation va permettre de réaliser des cartes cliquables tout-à-fait pertinente et dont la publication sur internet ne posera que peu de problèmes (attention, le code créé par Xia n'est pas responsive et les cartes qu'il produit peuvent ne pas fonctionner sur certains écrans). + +Si on accepte de mettre quelque peu la main dans le code HTML, les sites fournis par Xia seront une bonne base pour une personnalisation plus avancée qui + +\section{Map Wraper} \ No newline at end of file diff --git a/chapitres/annexe3.aux b/chapitres/annexe3.aux index 7dcaafd..44a66aa 100644 --- a/chapitres/annexe3.aux +++ b/chapitres/annexe3.aux @@ -1,11 +1,32 @@ \relax \providecommand\hyper@newdestlabel[2]{} -\@writefile{toc}{\contentsline {chapter}{\numberline {C}Titre de la troisième annexe}{67}{appendix.C}\protected@file@percent } +\@writefile{toc}{\contentsline {chapter}{\numberline {C}La projection de 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+\section{Équirectangulaire} +Sa simplicité apparente en fait un bon point de départ pour appréhender l'intérêt de la projection de Mercator. Un projection équirectangulaire \dots +\begin{quotation} +\textit{[\dots] se définit (partiellement) comme une projection de la surface du globe sur la surface d'un cylindre, dont l'axe se confond avec l'axe des pôles et contient les origines des vecteurs de projection. Les méridiens sont alors projetés sur des lignes verticales espacées de manière égale, et les parallèles sont aussi projetés sur des lignes horizontales équidistantes (espacement horizontal constant). Ce dernier point différencie cette projection de la projection de Mercator. De plus, contrairement à la projection de Mercator, la projection cylindrique équidistante n'est pas conforme. Elle n'est pas non plus équivalente, mais aphylactique (elle conserve les distances le long des méridiens, d'où le nom « projection cylindrique équidistante »).} \href{https://fr.wikipedia.org/wiki/Projection_cylindrique\_\%C3\%A9quidistante}{Wikipedia}. +\end{quotation} + +La figure \ref{figure:equirectangulaire} présente la situation. +\begin{figure*} +\centering +\includegraphics[width=\textwidth]{Equirectangular-projection} +\caption{Projection équirectangulaire (\href{https://commons.wikimedia.org/wiki/File:Equirectangular-projection.jpg}{Wikimedia commons}).\label{figure:equirectangulaire}} +\end{figure*} + +Cette projection est intéressante, car, si elle est centrée sur l'équateur et le méridien de Greenwich (latitude et longitude nulles), la projection est mathématiquement très simple~: +\begin{align*} +x&=\lambda\\ +y&=\phi +\end{align*} +où \(\lambda\), \(\phi\), x et y sont respectivement la longitude, la latitude, la position sur l'abscisse et y la position sur l'ordonnée. + +Cette transformation ne conserve ni les angles, elle est non conforme, ni les aires, elle est non équivalente. Mais elle préserve les distances sur les méridiens, mais pas sur les grands cercles. La figure \ref{figure:indicatriceequirectangulaire} donne son indicatrice de Tissot (voir \href{https://fr.wikipedia.org/wiki/Projection\_cylindrique\_\%C3\%A9quidistante}{Wikipedia}), une représentation visuelle des déformations qu'elle produit. On voit que le rayon vertical des ellipses présentées demeure constant, alors que celui horizontal change. + +\begin{figure} +\centering +\includegraphics[width=\linewidth]{TissotEquirectangulaire} +\caption{Indicatrice de la transformation équirectangulaire (\href{https://commons.wikimedia.org/wiki/File:Tissot\_indicatrix\_world\_map\_equirectangular\_proj.svg?uselang=fr}{Wikimedia commons}).\label{figure:indicatriceequirectangulaire}} +\end{figure} + +\section{Mercator} +\subsection{Loxodromie} +Conçue à l'origine pour préserver les angles afin de permettre une navigation à cap constant sur une \emph{loxodromie}, la projection de Mercator est conforme. En effet, la courbe présentée sur la figure \ref{figure:loxodrome} est construite en parcourant le globe selon un angle \(\beta\) avec les méridiens qui est constant. + +\begin{figure} +\centering +\includegraphics[width=\linewidth]{Loxodrome} +\caption{Une loxodrome (\href{https://commons.wikimedia.org/wiki/File:Loxodrome.svg}{Wikimedia commons})\label{figure:loxodrome}} +\end{figure} + +Il faut relever qu'une loxodrome n'est pas une courbe minimisant la distance parcourue, comme le montre la figure \ref{figure:loxoorthodromie}, avec en jaune la loxodrome et en rouge l'orthodrome de distance minimale. + +\begin{figure} +\centering +\includegraphics[width=\linewidth]{LoxoOrthoDromie} +\caption{Loxo et ortho-dromie (\href{https://commons.wikimedia.org/wiki/File:Loxodromie2.png}{Wikimedia commons})\label{figure:loxoorthodromie}} +\end{figure} + +Avec une projection de Mercator (conforme), une loxodromie est transformée en ligne droite. Ainsi, avec une carte projetée selon Mercator, si on trace une droite à partir d'un point, on visualise sans difficultés où un déplacement à cap constant va nous mener. Il s'agit donc d'une carte très pratique pour la navigation. + +\medskip +Mais comment la construire ? Si avec une projection équirectangulaire la transformation mathématique est évidente, avec une projection de Mercator, c'est loin d'être le cas. + +Le travail de Mercator a été réalisé avant la découverte du calcul infinitésimal puisque sa carte a été publiée en 1569. Comme les relations mathématiques qui traduisent cette projection ne peuvent être déterminée qu'avec une équation différentielle, c'est par une construction réalisée par pas qu'elle a pu se faire. + +\subsection{Mathématiquement} +On peut obtenir la transformation de Mercator en partant du fait qu'elle est conforme. Comme les angles sont préservée, il existe une homothétie entre un rectangle sur la sphère et sa projection sur la carte. Même si un rectangle sur la sphère n'est pas une figure plane, d'un point de vue infinitésimal on peut considérer que c'est le cas. Une véritable homothétie existe donc entre le rectangle formé de petits arcs de cercles sur la sphère et le rectangle plan de la carte. + +Ainsi, si on note dx, dy les côtés du rectangle sur la carte et dl, dL les côtés en longitude, Latitude respectivement du rectangle sur le globe, la relation d'homothétie s'écrit alors~: +\begin{equation} +\frac{dy}{dx}=\frac{dL}{dl} +\end{equation} +En notant \(\phi\) la latitude et \(\lambda\) la longitude, on peut écrire \(/d\phi\) le côté \og vertical \fg{} et \(d\lambda\) le côté \og horizontal \fg{} du rectangle sur le globe. En posant R pour le rayon de la terre, on a alors que \(dl=R\cos(\phi)\cdot d\lambda\) et \(dL=R\cdot d\phi\). La relation d'homothétie devient alors~: +\begin{equation}\label{equation:homothetie} +\frac{dy}{dx}=\frac{R\cdot d\phi}{R\cos(\phi)\cdot d\lambda} +\end{equation} +En effet, si la longueur en latitude dL est directement proportionnelle à la variation de latitude, la longueur en longitude dl dépend de la latitude, puisque les méridiens se rejoignent aux pôles. Or, comme dl est exacte à l'équateur et nulle aux pôles, elle dépend du cosinus de la latitude, comme on peut le constater sur la figure \ref{figure:projmerkator}. En effet, la grandeur dl se retrouve à l'identique sur le plan équatorial et diminue au fur et à mesure qu'on s'approche du pôle ou du centre de la Terre, comme le cosinus de la latitude \(\phi\). + +La relation entre la distance horizontale dx sur la carte et celle en longitude \(d\lambda\) sur la sphère est quant à elle triviale. Elle définit l'écart en distance sur la carte entre deux méridiens, par exemple. Cela s'exprime par~: +\begin{equation}\label{equation:triviale} +dx=c\cdot d\lambda\;\Rightarrow\;\frac{dx}{d\lambda}=c +\end{equation} + +\begin{figure} +\centering +\caption{Grandeurs de la projection de Mercator.\label{figure:projmerkator}} +\def\svgwidth{\linewidth} +\input{images/ProjectionMerkatorSphere.eps_tex} +\end{figure} + +À partir des équations \ref{equation:homothetie} et \ref{equation:triviale}, on peut écrire~: +\begin{align} +\frac{dy}{d\phi}&=\frac{R\cdot dx}{R\cos(\phi)\cdot d\lambda}\;\Rightarrow\nonumber\\ +\frac{dy}{d\phi}&=\frac{c}{\cos(\phi)}=\frac{c}{\sin(\pi/2+\phi)}\nonumber\\ +&=\frac{c}{2\cdot\sin(\pi/4+\phi/2)\cos(\pi/4+\phi/2)}\nonumber\\ +&=c\cdot\frac{\frac{1}{2\cdot\cos^2(\pi/4+\phi/2)}}{\tan(\pi/4+\phi/2)}\nonumber\\ +&=c\cdot\frac{\frac{d(tan(\pi/4+\phi/2))}{d\phi}}{tan(\pi/4+\phi/2)} +\end{align} +En effectuant le changement de variable~: +\begin{equation} +z=tan(\pi/4+\phi/2) +\end{equation} +on peut écrire~: +\begin{align} +\frac{dy}{d\phi}&=c\cdot\frac{dz/d\phi}{z}\;\Rightarrow\nonumber\\ +dy&=dz/z\label{equation:aintegrer} +\end{align} +L'équation \ref{equation:aintegrer}, s'intègre facilement~: +\begin{align*} +\int_0^y dy &=c\cdot \int \frac{1}{z}dz\;\Rightarrow\\ +y&=c\cdot ln(z) +\end{align*} +et en resubstituant l'expression de z, on trouve finalement~: +\begin{equation} +\boxed{ +y(\phi)=c\cdot(ln(tan(\frac{\pi}{4}+\frac{\phi}{2}))) +} +\end{equation} + +\medskip +Pour d'autres propriétés et quelques calculs très bien faits, consultez \cite{Rousseau}. + +\section{Indicatrice} +Voici avec la figure \ref{figure:indicatricemercator} l'indicatrice de la transformation de Mercator qui montre bien la déformation en latitude et celle en longitude, cette dernière étant due au redressement des méridiens qui normalement convergent aux pôles (voir paragraphe \ref{cercles}). + +\begin{figure}[ht] +\centering +\includegraphics[width=\linewidth]{TissotMercator} +\caption{Indicatrice de la transformation de mercator (\href{https://commons.wikimedia.org/wiki/File:Tissot\_indicatrix\_world\_map\_Mercator\_proj.svg}{Wikimedia commons}).\label{figure:indicatricemercator}} +\end{figure} \ No newline at end of file diff --git a/chapitres/chapter2.aux b/chapitres/chapter2.aux index 9548e7e..a7a992a 100644 --- a/chapitres/chapter2.aux +++ b/chapitres/chapter2.aux @@ -46,6 +46,7 @@ \newlabel{RF18}{22} \@writefile{lof}{\contentsline {figure}{\numberline {2.9}{\ignorespaces De la Pangée à nos jours.\relax }}{22}{figure.caption.31}\protected@file@percent } \newlabel{RF19}{23} +\newlabel{par:parcdattractiondesreves}{{2.10}{23}{Parc d'attractions des rêves}{section.2.10}{}} \@writefile{toc}{\contentsline {section}{\numberline {2.10}Parc d'attractions des rêves}{23}{section.2.10}\protected@file@percent } \newlabel{RF20}{24} \@writefile{lof}{\contentsline {figure}{\numberline {2.10}{\ignorespaces Un parc d'attraction imaginaire.\relax }}{24}{figure.caption.34}\protected@file@percent } diff --git a/chapitres/chapter2.tex b/chapitres/chapter2.tex index 26a3ace..e5ae03c 100644 --- a/chapitres/chapter2.tex +++ b/chapitres/chapter2.tex @@ -315,7 +315,7 @@ Relevons que la qualité du rendu est liée à l'utilisation du logiciel propri %%%% Jocelyne et Vincent %%%% \begin{sidewaysfigure} % Le texte -\section{Parc d'attractions des rêves} +\section{Parc d'attractions des rêves\label{par:parcdattractiondesreves}} \subsection*{Jocelyne et Vincent} \begin{multicols}{3} \begin{quotation} diff --git a/chapitres/chapter2.tex.bak b/chapitres/chapter2.tex.bak index 26a3ace..e5ae03c 100644 --- a/chapitres/chapter2.tex.bak +++ b/chapitres/chapter2.tex.bak @@ -315,7 +315,7 @@ Relevons que la qualité du rendu est liée à l'utilisation du logiciel propri %%%% Jocelyne et Vincent %%%% \begin{sidewaysfigure} % Le texte -\section{Parc d'attractions des rêves} +\section{Parc d'attractions des rêves\label{par:parcdattractiondesreves}} \subsection*{Jocelyne et Vincent} \begin{multicols}{3} \begin{quotation} 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a/images/XiaInkscape3ParcAttraction.png b/images/XiaInkscape3ParcAttraction.png new file mode 100644 index 0000000..44ee749 Binary files /dev/null and b/images/XiaInkscape3ParcAttraction.png differ diff --git a/main-gnuplottex-fig1.eps b/main-gnuplottex-fig1.eps index ec7763f..6ccff80 100644 --- a/main-gnuplottex-fig1.eps +++ b/main-gnuplottex-fig1.eps @@ -1,7 +1,11 @@ %!PS-Adobe-2.0 EPSF-2.0 %%Title: ./main-gnuplottex-fig1.tex %%Creator: gnuplot 5.4 patchlevel 1 +<<<<<<< HEAD %%CreationDate: Mon Jun 26 21:50:08 2023 +======= +%%CreationDate: Thu Jun 22 21:18:56 2023 +>>>>>>> ff72ab90bca5424241bdc6b10beeb213eeba06f5 %%DocumentFonts: %%BoundingBox: 50 50 410 302 %%EndComments @@ -441,7 +445,11 @@ SDict begin [ /Creator (gnuplot 5.4 patchlevel 1) % /Producer (gnuplot) % /Keywords () +<<<<<<< HEAD /CreationDate (Mon Jun 26 21:50:08 2023) +======= + /CreationDate (Thu Jun 22 21:18:56 2023) +>>>>>>> ff72ab90bca5424241bdc6b10beeb213eeba06f5 /DOCINFO pdfmark end } ifelse diff --git a/main.aux b/main.aux index b3de82d..73ebc51 100644 --- a/main.aux +++ b/main.aux @@ -122,15 +122,28 @@ \abx@aux@backref{19}{Picouet}{0}{62}{62} \abx@aux@backref{20}{Picouet}{0}{62}{62} \@input{chapitres/annexe2.aux} +\abx@aux@cite{crssimple} +\abx@aux@segm{0}{0}{crssimple} +\abx@aux@category{cited}{crssimple} +\abx@aux@cite{xiafunraiders} +\abx@aux@segm{0}{0}{xiafunraiders} +\abx@aux@category{cited}{xiafunraiders} +\abx@aux@backref{21}{crssimple}{0}{63}{63} +\abx@aux@backref{22}{xiafunraiders}{0}{64}{64} +\abx@aux@cite{xiafunraidersman} +\abx@aux@segm{0}{0}{xiafunraidersman} +\abx@aux@category{cited}{xiafunraidersman} +\abx@aux@backref{23}{xiafunraidersman}{0}{67}{67} +\@input{chapitres/annexe3.aux} \abx@aux@cite{Rousseau} \abx@aux@segm{0}{0}{Rousseau} \abx@aux@category{cited}{Rousseau} -\abx@aux@backref{21}{Rousseau}{0}{67}{67} -\@writefile{toc}{\contentsline {chapter}{Bibliographie}{69}{appendix*.85}\protected@file@percent } -\@writefile{toc}{\contentsline {section}{Livres}{69}{section*.86}\protected@file@percent } -\@writefile{toc}{\contentsline {section}{Ressources en ligne}{69}{section*.87}\protected@file@percent } +\abx@aux@backref{24}{Rousseau}{0}{73}{73} +\@writefile{toc}{\contentsline {chapter}{Bibliographie}{75}{appendix*.92}\protected@file@percent } +\@writefile{toc}{\contentsline {section}{Livres}{75}{section*.93}\protected@file@percent } +\@writefile{toc}{\contentsline {section}{Ressources en ligne}{75}{section*.94}\protected@file@percent } \abx@aux@nociteall -\abx@aux@read@bbl@mdfivesum{B1E6BAD92BD3AC0745CBAE5BCC7CE03F} +\abx@aux@read@bbl@mdfivesum{92FA4990E1E359842F2329BA09B7C2DB} \abx@aux@refcontextdefaultsdone \abx@aux@defaultrefcontext{0}{Collado}{nty/global//global/global} \abx@aux@defaultrefcontext{0}{Picouet}{nty/global//global/global} @@ -145,7 +158,10 @@ \abx@aux@defaultrefcontext{0}{Shevek}{nty/global//global/global} \abx@aux@defaultrefcontext{0}{LGreatCircle}{nty/global//global/global} \abx@aux@defaultrefcontext{0}{Leaflet}{nty/global//global/global} +\abx@aux@defaultrefcontext{0}{xiafunraidersman}{nty/global//global/global} +\abx@aux@defaultrefcontext{0}{crssimple}{nty/global//global/global} \abx@aux@defaultrefcontext{0}{Stamen}{nty/global//global/global} \abx@aux@defaultrefcontext{0}{Path}{nty/global//global/global} -\newlabel{refnoncite}{{B.3}{70}{Indicatrice}{section*.87}{}} -\gdef \@abspage@last{80} +\abx@aux@defaultrefcontext{0}{xiafunraiders}{nty/global//global/global} +\newlabel{refnoncite}{{C.3}{76}{Indicatrice}{section*.94}{}} +\gdef \@abspage@last{86} diff --git a/main.bbl b/main.bbl index 2ffe492..265889c 100644 --- a/main.bbl +++ b/main.bbl @@ -235,6 +235,38 @@ \verb https://leafletjs.com/ \endverb \endentry + \entry{xiafunraidersman}{online}{} + \field{sortinit}{M} + \field{sortinithash}{2e5c2f51f7fa2d957f3206819bf86dc3} + \field{labeltitlesource}{title} + \field{title}{Manuel d'utilisation de XIA} + \field{urlday}{18} + \field{urlmonth}{9} + \field{urlyear}{2023} + \field{urldateera}{ce} + \verb{urlraw} + \verb https://xia.funraiders.org/docreader.php?doc=0 + \endverb + \verb{url} + \verb https://xia.funraiders.org/docreader.php?doc=0 + \endverb + \endentry + \entry{crssimple}{online}{} + \field{sortinit}{N} + \field{sortinithash}{98cf339a479c0454fe09153a08675a15} + \field{labeltitlesource}{title} + \field{title}{Not of this earth} + \field{urlday}{17} + \field{urlmonth}{9} + \field{urlyear}{2023} + \field{urldateera}{ce} + \verb{urlraw} + \verb https://leafletjs.com/examples/crs-simple/crs-simple.html + \endverb + \verb{url} + \verb https://leafletjs.com/examples/crs-simple/crs-simple.html + \endverb + \endentry \entry{Noucher}{book}{} \name{author}{1}{}{% {{hash=a62497ee8c3c000bb4ce6d365ffbcbcb}{% @@ -354,6 +386,22 @@ \verb https://la-cascade.io/articles/svg-la-syntaxe-path \endverb \endentry + \entry{xiafunraiders}{online}{} + \field{sortinit}{X} + \field{sortinithash}{e90038f30fa4b9ce59606fc8347e3cc7} + \field{labeltitlesource}{title} + \field{title}{Xia 3.0} + \field{urlday}{17} + \field{urlmonth}{9} + \field{urlyear}{2023} + \field{urldateera}{ce} + \verb{urlraw} + \verb https://xia.funraiders.org/ + \endverb + \verb{url} + \verb https://xia.funraiders.org/ + \endverb + \endentry \enddatalist \endrefsection \endinput diff --git a/main.bcf b/main.bcf index 6478090..ccfcea6 100644 --- a/main.bcf +++ b/main.bcf @@ -2364,7 +2364,10 @@ LGreatCircle Picouet Picouet - Rousseau + crssimple + xiafunraiders + xiafunraidersman + Rousseau * diff --git a/main.bib b/main.bib index b11363d..818a5e1 100755 --- a/main.bib +++ b/main.bib @@ -106,4 +106,22 @@ note = {Une référence en la matière.}} urldate = {2023-08-29}, } +@Online{crssimple, + title ={Not of this earth}, + url = {https://leafletjs.com/examples/crs-simple/crs-simple.html}, + urldate = {2023-09-17}, +} + +@Online{xiafunraiders, + title ={Xia 3.0}, + url = {https://xia.funraiders.org/}, + urldate = {2023-09-17}, +} + +@Online{xiafunraidersman, + title ={Manuel d'utilisation de XIA}, + url = {https://xia.funraiders.org/docreader.php?doc=0}, + urldate = {2023-09-18}, +} + @Comment{jabref-meta: databaseType:biblatex;} diff --git a/main.blg b/main.blg index fd8d2d7..eca3106 100644 --- a/main.blg +++ b/main.blg @@ -1,15 +1,15 @@ [1] Config.pm:311> INFO - This is Biber 2.16 [1] Config.pm:314> INFO - Logfile is 'main.blg' -[293] biber:340> INFO - === mer aoû 30, 2023, 22:13:05 -[336] Biber.pm:415> INFO - Reading 'main.bcf' -[557] Biber.pm:949> INFO - Using all citekeys in bib section 0 -[602] Biber.pm:4340> INFO - Processing section 0 -[632] Biber.pm:4531> INFO - Looking for bibtex format file 'main.bib' for section 0 -[635] bibtex.pm:1689> INFO - LaTeX decoding ... -[664] bibtex.pm:1494> INFO - Found BibTeX data source 'main.bib' -[926] UCollate.pm:68> INFO - Overriding locale 'fr-FR' defaults 'variable = shifted' with 'variable = non-ignorable' -[927] UCollate.pm:68> INFO - Overriding locale 'fr-FR' defaults 'normalization = NFD' with 'normalization = prenormalized' -[927] Biber.pm:4168> INFO - Sorting list 'nty/global//global/global' of type 'entry' with template 'nty' and locale 'fr-FR' -[927] Biber.pm:4174> INFO - No sort tailoring available for locale 'fr-FR' -[972] bbl.pm:654> INFO - Writing 'main.bbl' with encoding 'UTF-8' -[984] bbl.pm:757> INFO - Output to main.bbl +[287] biber:340> INFO - === lun sep 18, 2023, 20:52:06 +[330] Biber.pm:415> INFO - Reading 'main.bcf' +[548] Biber.pm:949> INFO - Using all citekeys in bib section 0 +[593] Biber.pm:4340> INFO - Processing section 0 +[623] Biber.pm:4531> INFO - Looking for bibtex format file 'main.bib' for section 0 +[626] bibtex.pm:1689> INFO - LaTeX decoding ... +[658] bibtex.pm:1494> INFO - Found BibTeX data source 'main.bib' +[938] UCollate.pm:68> INFO - Overriding locale 'fr-FR' defaults 'normalization = NFD' with 'normalization = prenormalized' +[938] UCollate.pm:68> INFO - Overriding locale 'fr-FR' defaults 'variable = shifted' with 'variable = non-ignorable' +[938] Biber.pm:4168> INFO - Sorting list 'nty/global//global/global' of type 'entry' with template 'nty' and locale 'fr-FR' +[939] Biber.pm:4174> INFO - No sort tailoring available for locale 'fr-FR' +[988] bbl.pm:654> INFO - Writing 'main.bbl' with encoding 'UTF-8' +[1001] bbl.pm:757> INFO - Output to main.bbl diff --git a/main.dvi b/main.dvi index fa30d60..39b7aa8 100644 Binary files a/main.dvi and b/main.dvi differ diff --git a/main.lof b/main.lof index 1ec359f..15f43e0 100644 --- a/main.lof +++ b/main.lof @@ -29,9 +29,17 @@ \contentsline {figure}{\numberline {A.3}{\ignorespaces Une légende\relax }}{60}{figure.caption.74}% \contentsline {figure}{\numberline {A.4}{\ignorespaces De très grands cercles corrects en projection de Mercator.\relax }}{62}{figure.caption.78}% \addvspace {10\p@ } -\contentsline {figure}{\numberline {B.1}{\ignorespaces Projection équirectangulaire (\href 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+\addvspace {10\p@ } +\contentsline {figure}{\numberline {C.1}{\ignorespaces Projection équirectangulaire (\href {https://commons.wikimedia.org/wiki/File:Equirectangular-projection.jpg}{Wikimedia commons}).\relax }}{70}{figure.caption.86}% +\contentsline {figure}{\numberline {C.2}{\ignorespaces Indicatrice de la transformation équirectangulaire (\href {https://commons.wikimedia.org/wiki/File:Tissot\_indicatrix\_world\_map\_equirectangular\_proj.svg?uselang=fr}{Wikimedia commons}).\relax }}{70}{figure.caption.87}% +\contentsline {figure}{\numberline {C.3}{\ignorespaces Une loxodrome (\href {https://commons.wikimedia.org/wiki/File:Loxodrome.svg}{Wikimedia commons})\relax }}{71}{figure.caption.88}% +\contentsline {figure}{\numberline {C.4}{\ignorespaces Loxo et ortho-dromie (\href {https://commons.wikimedia.org/wiki/File:Loxodromie2.png}{Wikimedia commons})\relax }}{71}{figure.caption.89}% +\contentsline {figure}{\numberline {C.5}{\ignorespaces Grandeurs de la projection de 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+SDict begin [/Subtype /Link/Dest (figure.caption.87) cvn/H /I/Border [0 0 0]BorderArrayPatch/Color [1 0 0] H.B /ANN pdfmark end - 952 1234 a 0 TeXcolorgray 58 + 952 2328 a 0 TeXcolorgray 58 w FA(.)50 b(.)g(.)g(.)g(.)f(.)h(.)g(.)g(.)g(.)g(.)g(.)g(.)g(.)g(.)g(.)f (.)h(.)g(.)g(.)g(.)g(.)g(.)g(.)g(.)g(.)f(.)h(.)g(.)g(.)g(.)g(.)g(.)g(.) -93 b(64)p 0 0 1 TeXcolorrgb 439 1378 a +93 b(70)p 0 0 1 TeXcolorrgb 439 2473 a SDict begin H.S end - 439 1378 a FA(B.3)80 + 439 2473 a FA(C.3)79 b(Une)33 b(lo)m(xo)s(drome)e(\()p 0 0 1 TeXcolorrgb 1379 -1378 a +2473 a SDict begin H.S end - 1379 1378 a 0 0 1 TeXcolorrgb FA(Wikimedia)f(commons)p -0 0 1 TeXcolorrgb 2269 1310 a + 1379 2473 a 0 0 1 TeXcolorrgb FA(Wikimedia)f(commons)p +0 0 1 TeXcolorrgb 2269 2404 a SDict begin H.R end - 2269 1310 a 2269 1378 a + 2269 2404 a 2269 2473 a SDict begin [/H /I/Border [0 0 0]BorderArrayPatch/Color [0 1 1]/Action <>/Subtype /Link H.B /ANN pdfmark end -2269 1378 a 0 0 1 TeXcolorrgb FA(\))2307 1378 y +2269 2473 a 0 0 1 TeXcolorrgb FA(\))2307 2473 y SDict begin 17.39995 H.L end 2307 -1378 a 2307 1378 a -SDict begin [/Subtype /Link/Dest (figure.caption.81) cvn/H /I/Border +2473 a 2307 2473 a +SDict begin [/Subtype /Link/Dest (figure.caption.88) cvn/H /I/Border [0 0 0]BorderArrayPatch/Color [1 0 0] H.B /ANN pdfmark end - 2307 1378 a 0 TeXcolorgray 87 w FA(.)50 + 2307 2473 a 0 TeXcolorgray 87 w FA(.)50 b(.)g(.)g(.)g(.)g(.)g(.)g(.)f(.)h(.)g(.)g(.)g(.)g(.)g(.)g(.)93 -b(65)p 0 0 1 TeXcolorrgb 439 1523 a +b(71)p 0 0 1 TeXcolorrgb 439 2617 a SDict begin H.S end - 439 1523 a FA(B.4)80 + 439 2617 a FA(C.4)79 b(Lo)m(xo)32 b(et)h(ortho-dromie)d(\()p 0 0 1 TeXcolorrgb -1640 1523 a +1640 2617 a SDict begin H.S end - 1640 1523 a 0 0 1 TeXcolorrgb FA(Wikimedia)g(commons)p -0 0 1 TeXcolorrgb 2530 1454 a + 1640 2617 a 0 0 1 TeXcolorrgb FA(Wikimedia)g(commons)p +0 0 1 TeXcolorrgb 2530 2549 a SDict begin H.R end - 2530 1454 a 2530 1523 a + 2530 2549 a 2530 2617 a SDict begin [/H /I/Border [0 0 0]BorderArrayPatch/Color [0 1 1]/Action <>/Subtype /Link H.B /ANN pdfmark end -2530 1523 a 0 0 1 TeXcolorrgb FA(\))2568 1523 y +2530 2617 a 0 0 1 TeXcolorrgb FA(\))2568 2617 y SDict begin 17.39995 H.L end 2568 -1523 a 2568 1523 a -SDict begin [/Subtype /Link/Dest (figure.caption.82) cvn/H /I/Border +2617 a 2568 2617 a +SDict begin [/Subtype /Link/Dest (figure.caption.89) cvn/H /I/Border [0 0 0]BorderArrayPatch/Color [1 0 0] H.B /ANN pdfmark end - 2568 1523 a 0 TeXcolorgray 57 w FA(.)50 -b(.)g(.)g(.)g(.)f(.)h(.)g(.)g(.)g(.)g(.)g(.)g(.)93 b(65)p -0 0 1 TeXcolorrgb 439 1667 a + 2568 2617 a 0 TeXcolorgray 57 w FA(.)50 +b(.)g(.)g(.)g(.)f(.)h(.)g(.)g(.)g(.)g(.)g(.)g(.)93 b(71)p +0 0 1 TeXcolorrgb 439 2762 a SDict begin H.S end - 439 1667 a FA(B.5)80 b(Grandeurs)33 + 439 2762 a FA(C.5)79 b(Grandeurs)33 b(de)g(la)e(pro)5 b(jection)32 b(de)h(Mercator.)2387 -1667 y +2762 y SDict begin 17.39995 H.L end - 2387 1667 a 2387 1667 a -SDict begin [/Subtype /Link/Dest (figure.caption.83) cvn/H /I/Border + 2387 2762 a 2387 2762 a +SDict begin [/Subtype /Link/Dest (figure.caption.90) cvn/H /I/Border [0 0 0]BorderArrayPatch/Color [1 0 0] H.B /ANN pdfmark end - 2387 1667 a 0 TeXcolorgray + 2387 2762 a 0 TeXcolorgray 84 w FA(.)50 b(.)g(.)g(.)g(.)g(.)g(.)f(.)h(.)g(.)g(.)g(.)g(.)g(.)g(.)93 -b(66)p 0 0 1 TeXcolorrgb 439 1812 a +b(72)p 0 0 1 TeXcolorrgb 439 2906 a SDict begin H.S end - 439 1812 a FA(B.6)80 + 439 2906 a FA(C.6)79 b(Indicatrice)31 b(de)i(la)f(transformation)e(de)j(mercator)f(\()p -0 0 1 TeXcolorrgb 2631 1812 a +0 0 1 TeXcolorrgb 2631 2906 a SDict begin H.S end - 2631 1812 a 0 0 1 TeXcolorrgb -FA(Wikimedia)e(commons)p 0 0 1 TeXcolorrgb 3521 1743 + 2631 2906 a 0 0 1 TeXcolorrgb +FA(Wikimedia)e(commons)p 0 0 1 TeXcolorrgb 3521 2837 a SDict begin H.R end - 3521 1743 a 3521 1812 a + 3521 2837 a 3521 2906 a SDict begin [/H /I/Border [0 0 0]BorderArrayPatch/Color [0 1 1]/Action <>/Subtype /Link H.B /ANN pdfmark end - 3521 1812 a 0 0 1 TeXcolorrgb -FA(\).)3586 1812 y + 3521 2906 a 0 0 1 TeXcolorrgb +FA(\).)3586 2906 y SDict begin 17.39995 H.L end - 3586 1812 a 3586 1812 a -SDict begin [/Subtype /Link/Dest (figure.caption.84) cvn/H /I/Border + 3586 2906 a 3586 2906 a +SDict begin [/Subtype /Link/Dest (figure.caption.91) cvn/H /I/Border [0 0 0]BorderArrayPatch/Color [1 0 0] H.B /ANN pdfmark end - 3586 1812 -a 0 TeXcolorgray 82 w FA(67)p 0 TeXcolorgray 1963 5489 + 3586 2906 +a 0 TeXcolorgray 82 w FA(73)p 0 TeXcolorgray 1963 5489 a(viii)p 0 TeXcolorgray eop end %%Page: 9 9 TeXDict begin 9 8 bop 0 TeXcolorgray 0 0 a @@ -225470,7 +226178,7 @@ d(\351tait)g(de)i(faire)-5 3292 y(comprendre)27 b(ce)f(qu'est)h(une)g (:)p 0 TeXcolorgray -5 3867 a(Cartographie)f(radicale)f([)p 0 0 1 TeXcolorrgb 976 3867 a SDict begin H.S end - 976 3867 a FA(13)1074 3867 + 976 3867 a FA(15)1074 3867 y SDict begin 14.5 H.L end 1074 3867 a 1074 3867 a @@ -225487,7 +226195,7 @@ y(fondamen)m(tal)d(tr\350s)h(bien)f(illustr\351,)f(cou-)190 a(Ceci)g(n'est)h(pas)e(un)h(atlas)f([)p 0 0 1 TeXcolorrgb 1021 4759 a SDict begin H.S end - 1021 4759 a FA(12)1119 4759 y + 1021 4759 a FA(14)1119 4759 y SDict begin 14.5 H.L end 1119 4759 a 1119 4759 a @@ -225710,7 +226418,7 @@ y(ces)24 b(tra)m(v)-5 b(aux)23 b(dans)h(le)e(pr\351sen)m(t)i(ouvrage.)g -5 3076 y(radicale)e([)p 0 0 1 TeXcolorrgb 394 3076 a SDict begin H.S end -394 3076 a FA(13)492 3076 y +394 3076 a FA(15)492 3076 y SDict begin 14.5 H.L end 492 3076 a 492 3076 a SDict begin [/Subtype /Link/Dest (cite.0@Zwer) cvn/H /I/Border [0 0 @@ -225720,7 +226428,7 @@ SDict begin [/Subtype /Link/Dest (cite.0@Zwer) cvn/H /I/Border [0 0 3196 y(outil)52 b(de)j(luttes)f([)p 0 0 1 TeXcolorrgb 716 3196 a SDict begin H.S end - 716 3196 a FA(12)814 3196 y + 716 3196 a FA(14)814 3196 y SDict begin 14.5 H.L end 814 3196 a 814 3196 a @@ -539618,7 +540326,7 @@ b(asion,)28 b(\340)g(la)g(r\352v)m(erie,)i(au)e(fan)m(tastique,)i (aimerait)d(v)m(oir)i(mis)f(en)i(\367uvre.)27 b(\024)33 b([)p 0 0 1 TeXcolorrgb 5948 1676 a SDict begin H.S end - 5948 1676 a FA(13)6046 + 5948 1676 a FA(15)6046 1676 y SDict begin 14.5 H.L end 6046 1676 a 6046 1676 a @@ -876362,7 +877070,7 @@ y(du)k(r\364les)f(des)h(algorithmes)e(p)s(our)h(masquer)2071 2391 y(les)25 b(blanc)f(des)j(cartes)f(thermiques)f(\(v)m(oir)g([)p 0 0 1 TeXcolorrgb 3641 2391 a SDict begin H.S end - 3641 2391 a FA(11)3739 + 3641 2391 a FA(13)3739 2391 y SDict begin 14.5 H.L end 3739 2391 a 3739 2391 a @@ -901274,16 +901982,16 @@ b(A.)f(Lea\035et)p 0 TeXcolorgray 488 429 a FA(\351c)m(helle)j (etits.)353 946 y(P)m(our)37 b(illustrer)f(di\033\351ren)m(ts)h(t)m(yp) s(es)i(de)e(mar-)293 1067 y(queurs)95 b(disp)s(onibles)c(a)m(v)m(ec)k (Lea\035et,)f(la)293 1187 y(\034gure)p 0 0 1 TeXcolorrgb -622 1187 a +623 1187 a SDict begin H.S end - 622 1187 a 0 0 1 TeXcolorrgb FA(A.1)p 0 0 1 -TeXcolorrgb 771 1119 a + 623 1187 a 0 0 1 TeXcolorrgb FA(B.3)p 0 0 1 +TeXcolorrgb 768 1119 a SDict begin H.R end - 771 1119 a 771 1187 a + 768 1119 a 768 1187 a SDict begin [/Color [1 0 0]/H /I/Border [0 0 0]BorderArrayPatch/Subtype -/Link/Dest (figure.caption.63) cvn H.B /ANN pdfmark end - 771 1187 -a 0 TeXcolorgray 92 w FA(pr\351sen)m(te)f(deux)f(cartes)g(\340)293 +/Link/Dest (figure.caption.81) cvn H.B /ANN pdfmark end + 768 1187 +a 0 TeXcolorgray 92 w FA(pr\351sen)m(te)g(deux)f(cartes)g(\340)293 1308 y(deux)80 b(\351c)m(helles)f(di\033\351ren)m(tes.)h(Essen)m (tielle-)293 1428 y(men)m(t,)47 b(quatre)g(t)m(yp)s(es)h(de)f (marqueurs)g(son)m(t)293 1548 y(pr\351sen)m(ts)35 b(:)p @@ -919338,14 +920046,14 @@ FC(\))p 0 TeXcolorgray 0 TeXcolorgray 0 TeXcolorgray (an-)1773 669 y(nexe)p 0 0 1 TeXcolorrgb 2004 669 a SDict begin H.S end 2004 -669 a 0 0 1 TeXcolorrgb FA(B)p 0 0 1 TeXcolorrgb 2073 +669 a 0 0 1 TeXcolorrgb FA(C)p 0 0 1 TeXcolorrgb 2074 601 a SDict begin H.R end - 2073 601 a 2073 669 a + 2074 601 a 2074 669 a SDict begin [/Color [1 0 0]/H /I/Border [0 0 0]BorderArrayPatch/Subtype -/Link/Dest (appendix.B) cvn H.B /ANN pdfmark end - 2073 669 a 0 TeXcolorgray -40 w FA(une)40 b(description)e(plus)h(d\351taill\351)e(de)1773 +/Link/Dest (appendix.C) cvn H.B /ANN pdfmark end + 2074 669 a 0 TeXcolorgray +40 w FA(une)39 b(description)g(plus)f(d\351taill\351)f(de)1773 790 y(la)e(pro)5 b(jection)36 b(de)g(Mercator,)h(don)m(t)f(notam-)1773 910 y(men)m(t)30 b(son)g(indicatrice)e(de)j(d\351formation)d(des)1773 1031 y(surfaces.)i(Car,)e(la)f(transformation)f(de)j(Mer-)1773 @@ -919371,7 +920079,7 @@ end Fz(W)-7 b(ater)i(c)g(o-)1773 2834 y(lor)58 b FA(\(v)m(oir)46 b([)p 0 0 1 TeXcolorrgb 2221 2834 a SDict begin H.S end - 2221 2834 a FA(14)2319 + 2221 2834 a FA(16)2319 2834 y SDict begin 14.5 H.L end 2319 2834 a 2319 2834 a @@ -972179,7 +972887,7 @@ y(lian)m(t)29 b(les)i(p)s(oign\351es)g(de)g(B\351sier)g(\340)f(leur)h b(Casc)-5 b(ade)30 b FA([)p 0 0 1 TeXcolorrgb 530 3667 a SDict begin H.S end - 530 3667 a FA(15)628 3667 y + 530 3667 a FA(17)628 3667 y SDict begin 14.5 H.L end 628 3667 a 628 3667 a SDict begin [/Subtype /Link/Dest (cite.0@Path) cvn/H /I/Border [0 0 @@ -1039471,102 +1040179,86 @@ SDict begin [/View 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{B.2.1}Loxodromie}{64}{subsection.B.2.1}% -\contentsline {subsection}{\numberline {B.2.2}Mathématiquement}{65}{subsection.B.2.2}% -\contentsline {section}{\numberline {B.3}Indicatrice}{67}{section.B.3}% -\contentsline {chapter}{Bibliographie}{69}{appendix*.85}% -\contentsline {section}{Livres}{69}{section*.86}% -\contentsline {section}{Ressources en ligne}{69}{section*.87}% +\contentsline {chapter}{\numberline {B}Xia et Map Wraper}{63}{appendix.B}% +\contentsline {section}{\numberline {B.1}Xia}{63}{section.B.1}% +\contentsline {subsection}{\numberline {B.1.1}Installation}{64}{subsection.B.1.1}% +\contentsline {subsection}{\numberline {B.1.2}Utilisation}{64}{subsection.B.1.2}% +\contentsline {subsection}{\numberline {B.1.3}Techniquement}{65}{subsection.B.1.3}% +\contentsline {section}{\numberline {B.2}Map Wraper}{68}{section.B.2}% +\contentsline {chapter}{\numberline {C}La projection de Mercator}{69}{appendix.C}% +\contentsline {section}{\numberline {C.1}Équirectangulaire}{69}{section.C.1}% +\contentsline {section}{\numberline {C.2}Mercator}{70}{section.C.2}% +\contentsline {subsection}{\numberline {C.2.1}Loxodromie}{70}{subsection.C.2.1}% +\contentsline {subsection}{\numberline {C.2.2}Mathématiquement}{71}{subsection.C.2.2}% +\contentsline {section}{\numberline {C.3}Indicatrice}{73}{section.C.3}% +\contentsline {chapter}{Bibliographie}{75}{appendix*.92}% +\contentsline {section}{Livres}{75}{section*.93}% +\contentsline {section}{Ressources en ligne}{75}{section*.94}% diff --git a/main_sauvegarde_30aout23.pdf b/main_sauvegarde_30aout23.pdf new file mode 100644 index 0000000..d794203 Binary files /dev/null and b/main_sauvegarde_30aout23.pdf differ

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