From 2f817d66986055f5260994f36cf92735f480e03f Mon Sep 17 00:00:00 2001 From: =?UTF-8?q?Nathana=C3=ABl=20Restori?= Date: Sat, 3 Oct 2015 14:54:32 +0200 Subject: [PATCH] Initial commit --- analyse-I.tex | 136 +++++++++++++++++++++ chimie.tex | 193 ++++++++++++++++++++++++++++++ diagramme-PT.png | Bin 0 -> 37665 bytes diagramme-PV.png | Bin 0 -> 345026 bytes diagramme-phase.png | Bin 0 -> 243885 bytes electronegativite.png | Bin 0 -> 245955 bytes geometrie.png | Bin 0 -> 74035 bytes ionisation.png | Bin 0 -> 172631 bytes lennard-jones.png | Bin 0 -> 63630 bytes metallique.png | Bin 0 -> 112027 bytes oxydant.png | Bin 0 -> 93370 bytes ph.png | Bin 0 -> 99346 bytes physique-I.tex | 212 +++++++++++++++++++++++++++++++++ physique-II.tex | 267 ++++++++++++++++++++++++++++++++++++++++++ rayon.png | Bin 0 -> 240300 bytes relations.png | Bin 0 -> 151551 bytes sys_coord.png | Bin 0 -> 90167 bytes titrage-faible.png | Bin 0 -> 112066 bytes titrage-fort.png | Bin 0 -> 63582 bytes 19 files changed, 808 insertions(+) create mode 100644 analyse-I.tex create mode 100644 chimie.tex create mode 100644 diagramme-PT.png create mode 100644 diagramme-PV.png create mode 100644 diagramme-phase.png create mode 100644 electronegativite.png create mode 100644 geometrie.png create mode 100644 ionisation.png create mode 100644 lennard-jones.png create mode 100644 metallique.png create mode 100644 oxydant.png create mode 100644 ph.png create mode 100644 physique-I.tex create mode 100644 physique-II.tex create mode 100644 rayon.png create mode 100644 relations.png create mode 100644 sys_coord.png create mode 100644 titrage-faible.png create mode 100644 titrage-fort.png diff --git a/analyse-I.tex b/analyse-I.tex new file mode 100644 index 0000000..afe894d --- /dev/null +++ b/analyse-I.tex @@ -0,0 +1,136 @@ +\documentclass[a4paper,10pt]{article} +%\documentclass[a4paper,10pt]{scrartcl} + +\usepackage{xltxtra} +\usepackage{pbox} +\usepackage{mathtools} +\usepackage{amssymb} +\usepackage{tabularx} +\usepackage[top=13pt, bottom=12pt, left=13pt, right=12pt]{geometry} +% \setromanfont[Mapping=tex-text]{Linux Libertine O} +% \setsansfont[Mapping=tex-text]{DejaVu Sans} +% \setmonofont[Mapping=tex-text]{DejaVu Sans Mono} + +\title{} +\author{} +\date{} + +\let\oldcdot\cdot +\let\oldbullet\bullet +\let\oldvec\vec +\let\olddot\dot +\let\oldddot\ddot + +% \renewcommand{\cdot}{ } +\renewcommand{\bullet}{\circ} +% \renewcommand{\vec}{\mathbf} +% \renewcommand{\dot}[1]{\frac{\mathrm{d}#1}{\mathrm{d}t}} +% \renewcommand{\ddot}[1]{\frac{\mathrm{d^2}#1}{\mathrm{d}t^2}} +\newcommand{\ccdot}{ } + +\setlength{\parindent}{0pt} +\setlength{\parskip}{0pt} + +\begin{document} +% \maketitle + +\begin{tabularx}{\textwidth}{ |X|X| } +\hline + +\textbf{Polynômes de Taylor} \newline +$\begin{aligned} + e^x &= \sum\limits_{k=0}^\infty \frac{x^k}{k!}, &x \in \mathbb{R} \\ + \sinh(x) &= \sum\limits_{k=0}^\infty \frac{x^{2k+1}}{(2k+1)!}, &x \in \mathbb{R} \\ + \cosh(x) &= \sum\limits_{k=0}^\infty \frac{x^{2k}}{(2k)!}, &x \in \mathbb{R} \\ + \sin(x) &= \sum\limits_{k=0}^\infty (-1)^k \frac{x^{2k+1}}{(2k+1)!}, &x \in \mathbb{R} \\ + \cos(x) &= \sum\limits_{k=0}^\infty (-1)^k \frac{x^{2k}}{(2k)!}, &x \in \mathbb{R} \\ + \ln(1+x) &= \sum\limits_{k=0}^\infty (-1)^{k+1} \frac{x^k}{k}, &x \in {]-1,1[} \\ + \frac{1}{1+x} &= \sum\limits_{k=0}^\infty (-1)^{k} x^k, &x \in {]-1,1[} \\ + \arctan(x) &= \sum\limits_{k=0}^\infty (-1)^k \frac{x^{2k+1}}{2k+1}, &x \in {]-1,1[} \\ +\end{aligned}$ \newline +& +\textbf{Intégrales} \newline +$\begin{aligned} + &\int \frac{f'(x)}{f(x)}\mathrm{d}x &&= \ln \left|f(x)\right| + C \\ + &\int \frac{f'(x)}{1+f^2(x)}\mathrm{d}x &&= \arctan \left[f(x)\right] + C \\ + &\int \left[f(x)\right]^\alpha f'(x) \mathrm{d}x &&= \frac{\left[f(x)\right]^{\alpha+1}}{\alpha + 1} + C, &\forall \alpha \neq -1 \\ + &\int e^{f(x)} f'(x) \mathrm{d}x &&= e^{f(x)} + C \\ + &\int \frac{f'(x)}{\sqrt{1-f^2(x)}}\mathrm{d}x &&= \arcsin \left[f(x)\right] + C \\ +\end{aligned}$ \newline +\\ +\end{tabularx} +\offinterlineskip + +\begin{tabularx}{\textwidth}{ |X|X|X| } +\hline + +\textbf{Racine carrée complexe} \newline +$\begin{aligned} + w = u + vi, z = a + bi, z^2 = w \\ + \begin{cases} + a^2 - b^2 &= u \\ + 2ab &= v \\ + a^2 + b^2 &= \sqrt{u^2 + v^2} \\ + \end{cases} +\end{aligned}$ +& +\textbf{Somme géométrique} \newline +$\begin{aligned} + \sum\limits_{k=0}^n q^k &= \frac{1-q^{n+1}}{1-q} \\ + \sum\limits_{k=0}^\infty q^k &= \frac{1}{1-q} \\ +\end{aligned}$ \newline +& +\\ \hline + +\textbf{Exponentielle} \newline +$\begin{aligned} + \cos(\theta) &= \frac{e^{i\theta} + e^{-i\theta}}{2} \\ + \sin(\theta) &= \frac{e^{i\theta} - e^{-i\theta}}{2i} \\ + \cosh(\theta) &= \frac{e^{\theta} + e^{-\theta}}{2} \\ + \sinh(\theta) &= \frac{e^{\theta} - e^{-\theta}}{2} \\ +\end{aligned}$ \newline +& +\textbf{Exponentielle} \newline +$\begin{aligned} + \lim_{n \to \infty} \left(1 + \frac{L}{n}\right)^n &= e^L \\ + \text{De manière\ générale :} \\ + \lim_{x \to \infty} f(x) &= +\infty \\ + \lim_{x \to \infty} f(x)h(x) &= L \\ + \lim_{x \to \infty} \left[1 + h(x)\right]^{f(x)} &= e^L \\ +\end{aligned}$ \newline +& +\textbf{Trigonométrie} \newline +$\begin{aligned} + \cosh^2(x) - \sinh^2(x) = 1 \\ + \cos^2(x) + \sin^2(x) = 1 \\ + \sin(x+y) = \sin x \cos y + \cos x \sin y \\ + \cos(x+y) = \cos x \cos y + \sin x \sin y \\ + \sin x + \sin y = 2 \sin(\frac{x+y}{2})\cos(\frac{x-y}{2}) \\ + \sin x - \sin y = 2 \sin(\frac{x-y}{2})\cos(\frac{x+y}{2}) \\ + \cos x + \cos y = 2 \cos(\frac{x+y}{2})\cos(\frac{x-y}{2}) \\ + \cos x - \cos y = -2 \sin(\frac{x+y}{2})\sin(\frac{x-y}{2}) \\ +\end{aligned}$ \newline +\\ \hline + +\multicolumn{2}{|X|}{ +\textbf{Angles particuliers} \newline +$\begin{aligned} + \cos(0) = 1 \quad &\cos(\frac{\pi}{6}) = \frac{1}{2} \quad &\cos(\frac{\pi}{4}) = \frac{1}{2}\sqrt{2} \quad &\cos(\frac{\pi}{3}) = \frac{1}{2}\sqrt{3} \quad &\cos(\frac{\pi}{2}) = 0 \\ + \sin(0) = 0 \quad &\sin(\frac{\pi}{6}) = \frac{1}{2}\sqrt{3} \quad &\sin(\frac{\pi}{4}) = \frac{1}{2}\sqrt{2} \quad &\sin(\frac{\pi}{3}) = \frac{1}{2} \quad &\sin(\frac{\pi}{2}) = 1 \\ +\end{aligned}$ \newline +} +& +\\ \hline + +\multicolumn{2}{|X|}{ +\textbf{Convergence} \newline +$\begin{aligned} + &\int_M^\infty x^a e^{-bx} \mathrm{d}x &\text{ converge pour tout } a \in \mathbb{R} \text{ et tout } b > 0 \\ + &\int_a^\infty \frac{1}{x^p} \mathrm{d}x &\text{ converge si et seulement si } p > 1 \quad (a > 0) \\ + &\int_0^b \frac{1}{x^p} \mathrm{d}x &\text{ converge si et seulement si } p < 1 \\ +\end{aligned}$ \newline +} +& +\\ \hline +\end{tabularx} +\end{document} \ No newline at end of file diff --git a/chimie.tex b/chimie.tex new file mode 100644 index 0000000..d8b8ad0 --- /dev/null +++ b/chimie.tex @@ -0,0 +1,193 @@ +\documentclass[a4paper,10pt]{article} +%\documentclass[a4paper,10pt]{scrartcl} + +\usepackage{xltxtra} +\usepackage{pbox} +\usepackage{mathtools} +\usepackage{amssymb} +\usepackage{tabularx} +\usepackage{siunitx} +\usepackage[top=13pt, bottom=12pt, left=13pt, right=12pt]{geometry} +% \setromanfont[Mapping=tex-text]{Linux Libertine O} +% \setsansfont[Mapping=tex-text]{DejaVu Sans} +% \setmonofont[Mapping=tex-text]{DejaVu Sans Mono} + +\title{} +\author{} +\date{} + +\setlength{\parindent}{0pt} +\setlength{\parskip}{0pt} + +\begin{document} +% \maketitle + +\begin{tabularx}{\textwidth}{ |X|X| } +\hline + +\textbf{Bohr / Hydrogène} \newline + $ E_{photon} = h \cdot \nu $ \newline + $ E_{n} = \frac{-B}{n^2} $ \newline + $ \Delta E = E_f - E_i = B \cdot \left( \frac{1}{n_i^2} - \frac{1}{n_f^2} \right) $ \newline + $ \lambda = \frac{h}{m \cdot v} = \frac{c}{\nu} $ \newline +& +\textbf{Thermodynamique} \newline + $ \Delta_r H^0 = \sum n_P \cdot \Delta_f H^0_P - \sum n_R \cdot \Delta_f H^0_R $ \newline + $ \Delta_r S^0 = \sum n_P \cdot S^0_P - \sum n_R \cdot S^0_R $ \hfill Exoth. si $ \Delta_r H^0 < 0 $ \newline + $ \Delta_r G^0 = \sum n_P \cdot \Delta_f G^0_P - \sum n_R \cdot \Delta_f G^0_R $ \newline + $ \Delta_r G^0 = \Delta_r H^0 - T \cdot \Delta_r S^0 $ \hfill Spont. si $ \Delta_r G^0 < 0 $ \newline + $ \Delta S_{univers} = \Delta_r S^0 - \frac{\Delta_r H^0}{T} $ \newline + $ \Delta_r H^0 = \Delta_r U^0 + P \cdot \Delta V = \Delta_r U^0 + R \cdot T \cdot \Delta n $ \newline +\\ \hline + +\textbf{Équilibres} \newline + $ K_c = \frac{\prod [P]^{n_P}}{\prod [R]^{n_R}} $ \newline + $ K_p = \frac{\prod P_P^{n_P}}{\prod P_R^{n_R}} $ \newline + $ K_c = K_p \cdot ( R \cdot T)^{-\Delta n} $ \newline +& +\textbf{Activités} \newline + $ a_i = \frac{P_i}{P_0} $ \hfill Gaz \newline + $ a_i = \frac{c_i}{c_0} $ \hfill Solutés \newline + $ a_i = 1 $ \hfill Liquides et solides \newline + $ K = \frac{\prod a_P^{n_P}}{\prod a_R^{n_R}} $ \newline +\\ \hline + +\textbf{Équilibres II} \newline + $ \Delta_r G = \Delta_r G^0 + R \cdot T \cdot \ln(Q) $ \newline + $ \Delta_r G^0 = -R \cdot T \cdot \ln(K) $ \newline + $ \ln\left(\frac{K_{T_2}}{K_{T_1}}\right) = \frac{\Delta_r H^0}{R} \cdot \frac{T_2 - T_1}{T_2 \cdot T_1} $ \newline + $ \Delta n = \sum n_P - \sum n_R $ \newline +& +\textbf{Acide-Base} \newline + $ K_a = \frac{[A^-][H_3O^+]}{[HA]} $ \newline + $ K_b = \frac{[HA][OH^-]}{[A^-]} $ \newline + $ pX = -\log([X]) $ \newline + $ pK_e = pK_a + pK_b = pH + pOH = 14 $ \hfill Eau \newline + $ \alpha = \sqrt{\frac{K_a}{M}} $ \hfill $ \alpha \leqslant 0.05 $ \newline + $ pH = pK_a + \log\left(\frac{[A^-]}{[HA]}\right) $ \hfill Solution tampon \newline +\\ \hline + +\textbf{Électrochimie} \newline + $ n = \frac{I \cdot t}{z \cdot F} $ \newline + $ \eta = \frac{\Delta_r G^0}{\Delta_r H^0} $ \newline + $ \Delta E^0 = E^0_+ - E^0_- $ \hfill Spont. si $ \Delta E^0 > 0 $ \newline + $ \Delta_r G^0 = -z \cdot F \cdot \Delta E^0 $ \newline + $ \ln(K) = -\frac{\Delta_r G^0}{R \cdot T} = \frac{z \cdot F \cdot \Delta E^0}{R \cdot T} $ \newline + $ E_{Ox/Red} = E^0_{Ox/Red} + 2.3 \cdot \frac{R \cdot T}{z \cdot F} \cdot \log\left(\frac{[Ox]^{n_{Ox}}}{[Red]^{n_{Red}}}\right) $ \newline +& +\textbf{Cinétique} \newline + $ v = -\frac{1}{n_R} \cdot \frac{\mathrm{d}[R]}{\mathrm{d}t} = \frac{1}{n_P} \cdot \frac{\mathrm{d}[P]}{\mathrm{d}t} $ \newline + $ \tau_{1/2} = \frac{\ln(2)}{k} $ \hfill Ordre 1 \newline + $ \tau_{1/2} = \frac{1}{k \cdot [A]_0} $ \hfill Ordre 2 \newline + $ k = A_f \cdot e^{-\frac{E_a}{R \cdot T}} $ \newline + $ \ln\left(\frac{k_2}{k_1}\right) = \frac{E_a}{R} \cdot \left( \frac{1}{T_1} - \frac{1}{T_2} \right) $ \newline + $ \Delta_r H^0 = E_a^\rightarrow - E_a^\leftarrow $ \newline +\\ \hline + +\textbf{Constantes} \newline + $ N_A = \SI{6.02e23}{mol^{-1}} $ \newline + $ h = \SI{6.63e-34}{J.s} $ \newline + $ B = \SI{2.179e-18}{J} $ \newline + $ F = \SI{96487}{C.mol^{-1}} $ \newline + $ R = \SI{0.0821}{L.atm.K^{-1}.mol^{-1}} $ \newline + $ R = \SI{0.0831}{L.bar.K^{-1}.mol^{-1}} $ \newline +& +\textbf{Conditions} \newline + Conditions normales : \SI{101.3}{kPa} et \SI{0}{°C} \newline + Conditions standard : \SI{1}{bar} et \SI{25}{°C} \newline \newline + $ R = \SI{8.314}{L.kPa.K^{-1}.mol^{-1}} $ \newline + $ R = \SI{8.314}{J.K^{-1}.mol^{-1}} $ \newline + $ R = \SI{8.314}{m^3.Pa.K^{-1}.mol^{-1}} $ \newline +\\ \hline + +\end{tabularx} + +\offinterlineskip + +\begin{tabularx}{\textwidth}{ |X|X|X| } + \textbf{Loi de vitesse} & \textbf{Loi intégrée} & \textbf{Forme linéaire} \\ + $ -\frac{\mathrm{d}[A]}{\mathrm{d}t} = k $ \hfill Ordre 0 & $ [A]_t = [A]_0 - k \cdot t $ & $ [A]_t = [A]_0 - k \cdot t $ \\ + $ -\frac{\mathrm{d}[A]}{\mathrm{d}t} = k \cdot [A] $ \hfill Ordre 1 & $ [A]_t = [A]_0 \cdot e^{-k \cdot } $ & $ \ln([A]_t) = \ln([A]_0) - k \cdot t $ \\ + $ -\frac{\mathrm{d}[A]}{\mathrm{d}t} = k \cdot [A]^2 $ \hfill Ordre 2 & $ [A]_t = \frac{[A]_0}{1 + k \cdot t \cdot [A]_0} $ & $ \frac{1}{[A]_t} = \frac{1}{[A]_0} + k \cdot t $ \newline \\ +\hline +\end{tabularx} + + +\offinterlineskip + +\begin{tabularx}{\textwidth}{ |X|X| } +\textbf{Construction d'une molécule} \newline +\begin{itemize} + \item Dénombrer les électrons de valence de tous les atomes de la molécule ou de l’ion. + \item Dessiner le squelette de la molécule en relient les atomes les un aux autres par une pair d’électrons; l’atome le moins électronégatif occupe la place centrale. + \item Compléter les octets des atomes liés à l’atome central. + \item Placer les électrons restants sur l’atome centrale. + \item Si les nombres d’électrons disponibles est insuffisant, introduire des liaisons multiples et attribuer les charges de l’ion. +\end{itemize} +& +\textbf{Équilibrage d'une réaction} \newline +\begin{itemize} + \item Repérer les éléments dont le degré d’oxydation (DO) change au cours de la réaction. + \item Le nombre d’électrons cédés par le réducteur doit être égal au nombre d’électrons acquis par l’oxydant. Ceci permet de trouver quatre coefficients. + \item S’il figure dans l’équation d’autres substances dont le DO n’est pas modifié, le coefficient de ces substances est déterminé par un bilan de masse. + \item Si des réactifs et/ou des produits sont des ions, il faut vérifier le calcul par un bilan de charges. +\end{itemize} +\\ \hline + +\textbf{Formes} \newline +\begin{itemize} + \item Linéaire (sp). + \item Coudée (sp²). + \item Trigonale plane (sp²). + \item Pyramidale à base triangulaire (sp³). + \item Tétraèdrique (sp³). +\end{itemize} +& +\textbf{Nombres quantiques} \newline +\begin{itemize} + \item Principal : $ n \geqslant 1 $ \hfill Couche + \item Secondaire : $ 0 \leqslant l \leqslant n-1 $ \hfill Forme + \item Magnétique : $ -l \leqslant m_l \leqslant l $ \hfill Orientation + \item Spin : $ m_s = \pm 1/2 $ \hfill Sens de rotation sur lui-même +\end{itemize} +\\ \hline +\end{tabularx} + +\begin{tabularx}{\textwidth}{ |X|X| } +\hline + +\textbf{Rayon atomique} \newline\newline + \includegraphics[width=0.45\textwidth,keepaspectratio=true]{./rayon.png} \newline +& +\textbf{Électronégativité} \newline\newline + \includegraphics[width=0.45\textwidth,keepaspectratio=true]{./electronegativite.png} \newline +\\ \hline + +\textbf{Pouvoir oxydant} \newline\newline + \includegraphics[width=0.45\textwidth,keepaspectratio=true]{./oxydant.png} \newline +& +\textbf{Énergie de ionisation} \newline\newline + \includegraphics[width=0.45\textwidth,keepaspectratio=true]{./ionisation.png} \newline +\\ \hline + +\textbf{Caractère métallique} \newline\newline + \includegraphics[width=0.45\textwidth,keepaspectratio=true]{./metallique.png} \newline +& +\textbf{Résumé} \newline\newline + \includegraphics[width=0.45\textwidth,keepaspectratio=true]{./relations.png} \newline +\\ \hline + +\textbf{Géométrie} \newline\newline + \includegraphics[width=0.45\textwidth,keepaspectratio=true]{./geometrie.png} \newline +& +\textbf{Titrage} \newline\newline + { + \begin{tabularx}{\textwidth}{cc} + \includegraphics[width=0.22\textwidth,keepaspectratio=true]{./titrage-fort.png} \newline & + \includegraphics[width=0.22\textwidth,keepaspectratio=true]{./titrage-faible.png} \newline + \end{tabularx} + } +\\ \hline +\end{tabularx} + +\end{document} \ No newline at end of file diff --git a/diagramme-PT.png b/diagramme-PT.png new file mode 100644 index 0000000000000000000000000000000000000000..52c190cc0bbe31ffc94b92f42a732c860f6af1c5 GIT binary patch literal 37665 zcmXtf1z1&E*Y!q`4y9W{0g;jhK{}M~?r!OB0|ca$Zjcm^?ov=m=@gW10SN^J{>gp+ zZ$DlxBIlgF*P1cr7-L1KD9PetQD7kmg8NubN)17-;UWl%4aPP2iGHbZJ^b&wo5W)c z3=E9f1?8XcSInn!x^4)9*LC$D%G>*Rln6qLJeCsI@J`>(@G?-JJo}P`gK^)KL;P4q z{03FPN=qiwgnY z_IiFyR5^@IpUcjz)$dGekNCwh{RVvo*GzAsqLAUBg>}k>6g!}E!ndP&oi5kHI!!no zLzYnCA53PheZjo?jhY*;39o+D7MqIczh5K~P%?pU3fP{ecfdCa`acCi;C0D$9smCg z=&}TEkzHNPN#*~0>saM<@88Rh?d&#lBwsF%P+q;iFCI?gI>JSU;~uPe;{h4YDw`zU zQiOaGdrlay{e(fYXW16D+12N)(Y_Se|99f%zSqamo?lq#)hc;)Ux!r7oV&|Ef9@@I zW4jBRf5t&Du(7vFjIZu>gZwL<(gz*ZIJsx9$H&Hy?3|pO(m>Ozce5TE_bCiKKaCT= zhEPyaqT`VLTv{6Kc7i)V8S}7|=P>J;0gXB@G8`E$c;F`dtiDHzWs1mN$S3sfqwXS?if=~mgq}nAqI|(r;Lq{Y zC~K@u>G_+5DweIC{rfxYTve#YL(VxAxQXK0h);{LY}iyJ%)_^F&=?+i3x}u*O_`D7I(Bn2b@<{&e&MgSzJ6AV^@sPl?sCt~cgd6ElnNykm1-UjD zwuCCPpirMt?m!A3ux4vNe~*vvxcBXS# zq?-De`z-cLSvEtoHc9EbeC+GPre@Wx%76cU``^g{LYwrDxnDoZFx=2eu^{nP;*Cjq zufX!EIaoDAX}k2j!$XToowBmaQudyOrw)#e&E5C=DHW^~84;d(zWcMcU=45Qmn%b( z#!v}zadO^lb@%Y7t*-9t>Di#E=X7SynmflqqQ;^bb(KHfeZiSrf4z7K)7g3V-@kuM z%9)6ml9H0IukVv5uiD##_)lN>90;WPy2p>-LC9?R)TY}Yg-&QaM30jnnA6kK7g_7F zk{}q*C0xu~Zc|=Iu3|qkD5KjXx}Ge^<)8F_kGUK+=2Libu(q|a5yx?KbhN*ST7aw6 zD&WDpYv)`xpVb)1H|tdQ-y^z8+NJ+piV+nS5wVRXK!>V_^hYM6BZRDsNC(xKV6P`S zL;-H`7NK&c@GT5f0c;Wm>;wAMTVfwlwi|voyd0%rnWcs`P@b6)?X*~&n;}d2dw+=o zNw$0#sTY9}*4aWW7fr~=$Cr|lLP0?RPg+t^V&SKyrByHR!pB@7GqB~YP3>r%pU&~q zwVxUP`@EF8&x8S|hfuucR6k*`IAWY!OyN(MCk_l!6b#9!RswkrS8v(aU~ zsylhi`Q>6y1*leo;B^8&FeMp;`CC4e552Ii9&%Y2kI;U*gNGItC#v>^@XxQgEhSOd z8#jj4ncoikzj@IPNEmpPq9}M@2|L-^K9-Xs5IX8IGq z_xMIwC-XBri?+{SzPx(OXN*bM~^#&0@S2hz}SDR`W|3s^o3?PMk?cA;lvd?Cz;K@aP7 z|9)RrSH6DB#}<@-Z}+t$i=<=nwC4=U;DwSVCO=bo?V(h)9Q~x8OfLT&cOcvAi30a^ zvv?_DXh>yKo;}Il+&qlm+*}UJ4jbtRwKpxYDsnLX@9rp=yoG6w-W3-YzkZDe2_7$+ zd7e{Nl3|!o_TT-RZA=9^u-=ZO>nR#cwh+NY81NueOguq_jxN*b$bCjyO`q^4m z5Gxy-xw-j3fB$NKireN`@vlStQSL@V@8+D^g^H+ltLXu?I*uojjWLR{uc>@aep}A+ zv9q%$Fe+XP-kPjnx^qWBK%nLF;*7dg#mR~NwBm9#&3T4*zSXZ@g*p9!IU2kDv6i@8 z=fHrXqN3y1SUO0SuWGWgU*_fvb1RSS^N(Km^z8|4S^jQ*eEH#`*K>JJI+0^hx7vzs z>8^Yt(y`o=@X#eEjo-QM+)(`arv;?roqUpz3!OrY^rkmGH}~k|WPN!#yNF0er^!v! zg_V_~^)6$_75^F%jQXMswg@4ZrmE_KuHh&P=0RM{_UaPOc{|cDY7;?^Q$u z1REY6-tEA@3uXHCAMj|==;)nb2Rp{}mY z?@xJ33OTapE&M1e2!e4qPu45XIXN@@hqS2s&w^dP5r=%W09CHQz`$y&0lg;o;woxY zRy#X8NSof{Yk3MYy~(@|t>XkpL}BRp3X!pSf!5Z^t{cvXO*P0O

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\renewcommand{\dot}[1]{\frac{\mathrm{d}#1}{\mathrm{d}t}} +% \renewcommand{\ddot}[1]{\frac{\mathrm{d^2}#1}{\mathrm{d}t^2}} +% \renewcommand{\frac}[2]{#1 / #2} +\newcommand{\cdotbis}{ } + +\setlength{\parindent}{0pt} +\setlength{\parskip}{0pt} + +\begin{document} +% \maketitle + +\begin{tabularx}{\textwidth}{ |X|X|X| } +\hline + +\textbf{Produits vectoriels} \newline + $ \vec{e}_x \times \vec{e}_y = -\vec{e}_y \times \vec{e}_x = \vec{e}_z $ \newline + $ \vec{e}_y \times \vec{e}_z = -\vec{e}_z \times \vec{e}_y = \vec{e}_x $ \newline + $ \vec{e}_z \times \vec{e}_x = -\vec{e}_x \times \vec{e}_z = \vec{e}_y $ \newline + $ \vec{e}_x \times \vec{e}_x = \vec{e}_y \times \vec{e}_y = \vec{e}_z \times \vec{e}_z = \vec{0} $ \newline +& +\textbf{MRUA} \newline + $ r = \frac{1}{2} \cdot a_0 \cdot t^2 + v_0 \cdot t + r_0 $ \newline + $ v = a_0 \cdot t + v_0 $ \newline + $ a = a_0 $ \newline +& +\textbf{MCU} \newline + $ a = \frac{v^2}{r} = \omega^2 \cdot r$ \newline + $ \vec{v} = \vec{\omega} \times \vec{r} $ \newline + $ \vec{a} = \vec{\alpha} \times \vec{r} $ \newline + $ \omega \cdot T = 2 \cdot \pi $ \newline +\\ \hline + +\textbf{Moments / Centre de masse} \newline + $ \vec{L}_O = \vec{r} \times \vec{p} = m \cdot \vec{r} \times \vec{v} $ \newline + $ \vec{M}_O = \vec{r} \times \vec{F} = \frac{\mathrm{d}\vec{L}_O}{\mathrm{d}t} $ \newline + $ \vec{r}_{cm} = \frac{1}{M} \int_{M} \vec{r} \cdot \mathrm{d}m = \frac{1}{M} \int_{V} \vec{r} \cdot \rho(\vec{r}) \cdot \mathrm{d}V $ \newline + $ I_{cm,\Delta} = \int_{M} r_\bot^2 \cdot \mathrm{d}m $ \newline + $ \vec{L}_{cm,\Delta} = I_{cm,\Delta} \cdot \vec{\omega} $ \newline + $ \vec{M}_{cm,\Delta} = I_{cm,\Delta} \cdot \vec{\alpha} $ \newline + $ I = I_{cm} + M \cdot r^2 $ \newline + $ \vec{r}_{cm} = \frac{1}{M} \sum m_i \cdot \vec{r}_i $ \newline +& +\textbf{Forces} \newline + $ \vec{p} = m \cdot \vec{v} $ \newline + $ \vec{F} = m \cdot \vec{a} = \frac{\mathrm{d}\vec{p}}{\mathrm{d}t} $ \newline + $ \vec{F}_f = \mu \cdot \vec{N} $ \newline + $ \vec{F}_f = -K \cdot \eta \cdot \vec{v} $ \newline + $ W = \int \vec{F} \bullet \mathrm{d}\vec{r} $ \newline + $ P_{inst} = \frac{\mathrm{d}W}{\mathrm{d}t} = \vec{F} \bullet \vec{v} $ \newline + $ P_{moy} = \frac{W}{\Delta t} $ \newline +& +\textbf{Énergie} \newline + $ W = \Delta E $ \newline + $ E_{mec} = E_{cin} + E_{pot} $ \newline + $ E_{mec,sat} = - \frac{G \cdot M \cdot m}{2 \cdot r} $ \newline + $ E_{cin} = \frac{1}{2} \cdot m \cdot v^2 $ \newline + $ E_{cin} = \frac{1}{2} \cdot m \cdot \omega_0^2 \cdot (A^2 - x^2) $ \newline + $ E_{cin} = \frac{1}{2} \cdot I_{cm,\Delta} \cdot \omega^2 $ \newline + $ E_{pot} = m \cdot g \cdot h $ \newline + $ E_{pot} = \frac{1}{2} \cdot k \cdot x^2 = \frac{1}{2} \cdot m \cdot \omega_0^2 \cdot x^2 $ \newline + $ E_{pot} = - \frac{G \cdot M \cdot m}{r} $ \newline +\\ \hline + +\textbf{Référentiel non-galiléen} \newline + $ m \cdot \vec{a}' = \sum \vec{F}_{ext} - m \cdot \vec{a}_e - m \cdot \vec{a}_{Cor} $ \newline + $ - m \cdot \vec{a}_e = - m \cdot \vec{\omega} \times (\vec{\omega} \times \vec{r})$ \newline + $ - m \cdot \vec{a}_{Cor} = - 2 \cdot m \cdot \vec{\omega} \times \vec{v}' $ \newline +& +\textbf{Balistique} \newline + $ h_{max} = \frac{(v_0 \cdot \sin(\alpha))^2}{2 \cdot g} $ \newline + $ p = \frac{v_0^2 \cdot \sin(2 \cdot \alpha)}{g} $ \newline +& +\textbf{Intégrales volumiques} \newline + $ V = \iiint\limits_{cube} \mathrm{d}V = \iiint \mathrm{d}x \cdot \mathrm{d}y \cdot \mathrm{d}z $ \newline + $ V = \iiint\limits_{cylindre} \mathrm{d}V = \iiint \rho \cdot \mathrm{d}\rho \cdot \mathrm{d}\varphi \cdot \mathrm{d}z $ \newline + $ V = \iiint\limits_{boule} \mathrm{d}V = \iiint r^2 \cdot \sin(\theta) \cdot \mathrm{d}r \cdot \mathrm{d}\theta \cdot \mathrm{d}\varphi $ \newline +\\ \hline + +\textbf{Kepler} \newline + $ \frac{a^3}{T^2} = \frac{G \cdot M}{4 \cdot \pi^2} $ \hfill 1\textsuperscript{ère} loi \newline + $ \frac{\mathrm{d}\vec{A}}{\mathrm{d}t} = \frac{1}{2} \cdot \vec{r} \times \vec{v} = \frac{\vec{L}_O}{2 \cdot m} $ \hfill 2\textsuperscript{ème} loi \newline + $ \vec{F} = - \frac{G \cdot M \cdot m}{r^2} \cdot \vec{u_r} $ \hfill 3\textsuperscript{ème} loi \newline + $ T = 2 \cdot \pi \sqrt{\frac{R^3}{G \cdot M}} $ \newline +& +\textbf{Dérivées usuelles} \newline + $ v = \dot{r} $ \newline + $ a = \dot{v} = \ddot{r} $ \newline + $ \omega = \dot{\varphi} $ \newline + $ \alpha = \dot{\omega} = \ddot{\varphi} $ \newline + $ F = \dot{p} $ \newline + $ P = \dot{W} $ \newline + $ M = \dot{L} $ \newline +& +\textbf{} \newline + \includegraphics[width=0.25\textwidth,keepaspectratio=true]{./sys_coord.png} \newline +\\ \hline + +\textbf{Ressort / Pendule} \newline + $ \vec{F} = -k \cdot \vec{r} = -k \cdot (\vec{l} - \vec{l}_0) $ \hfill (ressort) \newline + $ T_0 = \frac{2 \cdot \pi}{\omega_0} $ \newline + $ f_0 = \frac{1}{T_0} = \frac{\omega_0}{2 \cdot \pi} $ \newline + $ \omega_0 = \sqrt{\frac{k}{m}} \text{ ou } \omega_0 = \sqrt{\frac{g}{l}} $ \newline + $ \ddot{x} + \omega_0^2 \cdot x = 0 $ \newline + $ x(t) = A_1 \cdot \cos(\omega_0 \cdot t + \Phi) $ \newline +& +\textbf{Oscillateurs} \newline + $ \ddot{x} + 2 \cdot \lambda \cdot \dot{x} + \omega_0^2 \cdot x = 0 \mid x = C \cdot e^{\gamma \cdot t} $ \newline + $ \gamma = - \lambda \pm \sqrt{\lambda^2 - \omega_0^2} $ \newline + $ \omega = \sqrt{| \omega_0^2 - \lambda^2 |} $ \newline + $ x(t) = A \cdot e^{- \lambda \cdot t} \cdot \cos(\omega \cdot t + \Phi), $ \hfill $ \lambda^2 < \omega_0^2 $ \newline + $ x(t) = e^{- \lambda \cdot t} \cdot (A_1 \cdot e^{\omega \cdot t} + A_2 \cdot e^{-\omega \cdot t}), $ \hfill $ \lambda^2 > \omega_0^2 $ \newline + $ x(t) = (A + B \cdot t) \cdot e^{- \lambda \cdot t}, $ \hfill $ \lambda^2 = \omega_0^2 $ \newline +& +\textbf{Oscillateurs forcés} \newline + $ \ddot{x} + 2 \cdot \lambda \cdot \dot{x} + \omega_0^2 \cdot x = f \cdot \cos(\Omega \cdot t) $ \newline + $ x = A(\Omega) \cdot \cos(\Omega \cdot t + \psi) $ \newline + $ \underline{x} = A(\Omega) \cdot e^{i \cdot \psi(\Omega)} \cdot e^{i \cdot \Omega \cdot t} = x_0 \cdot e^{i \cdot \Omega \cdot t} $ \newline + $ \omega_0 = \sqrt{\frac{k}{m}}, \lambda = \frac{\chi}{2 \cdot m}, f = \frac{F_e}{m} $ \newline + $ \omega = \sqrt{w_0^2 - \lambda^2}$ \newline + $ x_0 = A(\Omega) \cdot e^{i \cdot \psi(\Omega)} = \frac{f}{\omega_0^2 - \Omega^2 + i \cdot 2 \cdot \lambda \cdot \Omega} $ \newline + $ A(\Omega) = \|x_0\| = \frac{f}{\sqrt{(\omega_0^2 - \Omega^2)^2 + (2 \cdot \lambda \cdot \Omega)^2}} $ \newline + $ \psi(\Omega) = \arctan(\frac{\Im(x_0)}{\Re(x_0)}) = \arctan(\frac{-2 \cdot \lambda \cdot \Omega}{\omega_0^2 - \Omega^2}) $ \newline + $ \Omega_r = \sqrt{w_0^2 - 2 \cdot \lambda^2} $ \hfill $ \frac{\mathrm{d}A(\Omega)}{\mathrm{d}\Omega} = 0 $ \newline + $ Q = \frac{\Omega_r}{\Delta \Omega} = \frac{\Omega_r^2}{2 \cdot \lambda \cdot \omega} $ \newline +\\ \hline + +\textbf{Coordonnées polaires $ (O,\vec{e_r},\vec{e}_{\varphi}) $} \newline + $ \vec{r} = r \cdotbis \vec{e_r} $ \newline + $ \vec{v} = \dot{r} \cdotbis \vec{e_r} + r \cdotbis \dot{\varphi} \cdotbis \vec{e}_{\varphi} $ \newline + $ \vec{a} = (\ddot{r} - r \cdotbis \dot{\varphi}^2) \cdotbis \vec{e_r} + (r \cdotbis \ddot{\varphi} + 2 \cdotbis \dot{r} \cdotbis \dot{\varphi}) \cdotbis \vec{e}_{\varphi} $ \newline + $ \frac{\mathrm{d}}{\mathrm{d}t} \cdotbis \vec{e_r} = \dot{\varphi} \cdotbis \vec{e}_{\varphi} $ \newline + $ \frac{\mathrm{d}}{\mathrm{d}t} \cdotbis \vec{e}_{\varphi} = -\dot{\varphi} \cdotbis \vec{e_r} $ \newline +& +\textbf{Coord. cylindriques $ (O,\vec{e}_{\rho},\vec{e}_{\varphi},\vec{e}_z) $} \newline + $ \vec{r} = \rho \cdotbis \vec{e}_{\rho} + z \cdotbis \vec{e}_z $ \newline + $ \vec{v} = \dot{\rho} \cdotbis \vec{e}_{\rho} + \rho \cdotbis \dot{\varphi} \cdotbis \vec{e}_{\varphi} + \dot{z} \cdotbis \vec{e}_z $ \newline + $ \vec{a} = (\ddot{\rho} - \rho \cdotbis \dot{\varphi}^2) \cdotbis \vec{e}_{\rho} + (\rho \cdotbis \ddot{\varphi} + 2 \cdotbis \dot{\rho} \cdotbis \dot{\varphi}) \cdotbis \vec{e}_{\varphi} + \ddot{z} \cdotbis \vec{e}_z $ \newline + $ \frac{\mathrm{d}}{\mathrm{d}t} \cdotbis \vec{e}_{\rho} = \dot{\varphi} \cdotbis \vec{e}_{\varphi} $ \newline + $ \frac{\mathrm{d}}{\mathrm{d}t} \cdotbis \vec{e}_{\varphi} = -\dot{\varphi} \cdotbis \vec{e}_{\rho} $ \newline + $ \frac{\mathrm{d}}{\mathrm{d}t} \cdotbis \vec{e}_z = 0 $ \newline +& +\textbf{Coord. sphériques $ (O,\vec{e}_{r},\vec{e}_{\theta},\vec{e}_{\varphi}) $} \newline + $ \vec{r} = r \cdotbis \vec{e_r}$ \newline + $ \vec{v} = \dot{r} \cdotbis \vec{e_r} + r \cdotbis \dot{\theta} \cdotbis \vec{e}_{\theta} + r \cdotbis \dot{\varphi} \cdotbis \sin(\theta) \cdotbis \vec{e}_{\varphi} $ \newline + $ \vec{a} = \begin{pmatrix} + \ddot{r} - \dot{r} \cdotbis \dot{\theta}^2 - r \cdotbis \dot{\varphi}^2 \cdotbis \sin^2(\theta) \\ + 2 \cdotbis \dot{r} \cdotbis \dot{\theta} + r \cdotbis \ddot{\theta} - r \cdotbis \dot{\varphi}^2 \cdotbis \sin(\theta) \cdotbis \cos(\theta) \\ + 2 \cdotbis \dot{r} \cdotbis \dot{\varphi} \cdotbis \sin(\theta) + r \cdotbis \ddot{\varphi} \cdotbis \sin(\theta) + 2 \cdotbis r \cdotbis \dot{\varphi} \cdotbis \dot{\theta} \cdotbis \cos(\theta) \\ + \end{pmatrix} $ \newline + $ \frac{\mathrm{d}}{\mathrm{d}t} \cdotbis \vec{e_r} = \dot{\theta} \cdotbis \vec{e}_{\theta} + \dot{\varphi} \cdotbis \sin(\theta) \cdotbis \vec{e}_{\varphi} $ \newline + $ \frac{\mathrm{d}}{\mathrm{d}t} \cdotbis \vec{e}_{\theta} = -\dot{\theta} \cdotbis \vec{e_r} + \dot{\varphi} \cdotbis \cos(\theta) \cdotbis \vec{e}_{\varphi} $ \newline + $ \frac{\mathrm{d}}{\mathrm{d}t} \cdotbis \vec{e}_{\varphi} = -\dot{\varphi} \cdotbis \sin(\theta) \cdotbis \vec{e_r} - \dot{\varphi} \cdotbis \cos(\theta) \cdotbis \vec{e}_{\theta} $ \newline +\\ \hline + +\textbf{Équations de base} \newline + $ \sum \vec{F} = m \cdot \vec{a} $ \newline + $ \sum \vec{M}_O = \frac{\mathrm{d}}{\mathrm{d}t} \vec{L}_O $ \newline + $ \sum \vec{p} = cte $ \newline + $ E_i - E_f = 0 $ \newline +& +\textbf{Signes} \newline + $ r, v, a, \omega, \alpha, F $ \hfill avec \newline + $ M, L, p $ \hfill sans \newline +& +\textbf{Angles} \newline + $ \cos(\pi \pm \alpha) = - \cos(\alpha) $ \newline + $ \cos(\frac{\pi}{2} + \alpha) = - \sin(\alpha) $ \newline + $ \cos(\frac{\pi}{2} - \alpha) = \sin(\alpha) $ \newline + + $ \sin(\pi + \alpha) = - \sin(\alpha) $ \newline + $ \sin(\pi - \alpha) = \sin(\alpha) $ \newline + $ \sin(\frac{\pi}{2} \pm \alpha) = \cos(\alpha) $ \newline +\\ \hline +% & +% \textbf{Configurabilité} \newline +% $ a \oldcdot b $ ou $ a b$ \newline +% $ \frac{a}{b} $ ou $ a/b$ \newline +% $ \vec{a} \oldbullet \vec{b} $ ou $ \vec{a} \circ \vec{b} $ \newline +% $ \oldvec{a} $ ou $ \overrightarrow{a} $ ou $ \mathbf{a} $ ou $ \oldvec{\mathbf{a}} $ \newline +% $ \dot{x} $ ou $ \frac{\mathrm{d}x}{\mathrm{d}t} $ \newline +% $ \ddot{x} $ ou $ \frac{\mathrm{d^2}x}{\mathrm{d}t^2} $ \newline +% & +% \\ \hline +\end{tabularx} + +\end{document} diff --git a/physique-II.tex b/physique-II.tex new file mode 100644 index 0000000..ebef799 --- /dev/null +++ b/physique-II.tex @@ -0,0 +1,267 @@ +\documentclass[a4paper,10pt]{article} +%\documentclass[a4paper,10pt]{scrartcl} + +\usepackage{xltxtra} +\usepackage{pbox} +\usepackage{mathtools} +\usepackage{amssymb} +\usepackage{tabularx} +\usepackage{siunitx} +\usepackage[top=13pt, bottom=12pt, left=13pt, right=12pt]{geometry} +% \setromanfont[Mapping=tex-text]{Linux Libertine O} +% \setsansfont[Mapping=tex-text]{DejaVu Sans} +% \setmonofont[Mapping=tex-text]{DejaVu Sans Mono} + +\title{} +\author{} +\date{} + +\let\oldcdot\cdot +\let\oldbullet\bullet +\let\oldvec\vec +\let\olddot\dot +\let\oldddot\ddot + +% \renewcommand{\cdot}{ } +\renewcommand{\bullet}{\circ} +% \renewcommand{\vec}{\mathbf} +% \renewcommand{\dot}[1]{\frac{\mathrm{d}#1}{\mathrm{d}t}} +% \renewcommand{\ddot}[1]{\frac{\mathrm{d^2}#1}{\mathrm{d}t^2}} +% \renewcommand{\frac}[2]{#1 / #2} +\newcommand{\cdotbis}{ } + +\setlength{\parindent}{0pt} +\setlength{\parskip}{0pt} + +\begin{document} +% \maketitle + +\begin{tabularx}{\textwidth}{ |X|X| } +\hline + +\textbf{Potentiels} \newline + $ F_x = -\frac{\partial U}{\partial x} $ \newline + $ \frac{\partial F_x}{\partial y} = \frac{\partial F_y}{\partial x} $ \newline +& +\textbf{Lagrange} \newline + $ U = \sum m \cdot g \cdot h + \sum \frac{1}{2} \cdot k \cdot x^2 $ \newline + $ T = \sum \frac{1}{2} \cdot m \cdot v^2 + \sum \frac{1}{2} \cdot I \cdot \omega^2 $ \newline + $ L = T -U $ \newline + $ \frac{\mathrm{d}}{\mathrm{d}t} \left( \frac{\partial}{\partial \dot{q_j}} L \right) - \frac{\partial}{\partial q_j} L = 0 $ \newline +\\ \hline + +\textbf{Gaz} \newline + $ P \cdot V = n \cdot R \cdot T = N \cdot k_B \cdot T $ \hfill Parfait \newline + $ \left( p + \frac{n^2 \cdot a}{V^2} \right) (V -n \cdot b) = n \cdot R \cdot T $ \hfill Van der Waals \newline +& +\textbf{Maxwell-Boltzmann} \newline + $ P_i = Cst \cdot e^{-\frac{E_i}{k_B \cdot T}} $ \newline + $ \sum P_i = 1 $ \newline +\\ \hline + +\textbf{Lois thermodynamiques} \newline + $ \mathrm{d} U = \delta W + \delta Q $ \hfill 1\textsuperscript{ère} \newline + $ \mathrm{d} S = \delta S_{ext} + \delta S_{int} = \frac{\delta Q}{T} + \delta S_{int} $ \hfill 2\textsuperscript{ème} \newline +& +\textbf{Énergies} \newline + $ U = \frac{f}{2} \cdot n \cdot R \cdot T $ \newline + $ H = U + P \cdot V = \frac{f}{2} \cdot n \cdot R \cdot T + n \cdot R \cdot T $ \newline +\\ \hline + +\textbf{Isentropie} \newline + $ P \cdot V^\gamma = cte $ \newline + $ T \cdot V^{\gamma - 1} = cte $ \newline +& +\textbf{Énergies II} \newline + $ U = C_v \cdot \Delta T $ \newline + $ Q = C_v \cdot \Delta T $ \hfill Isochore \newline + $ Q = C_p \cdot \Delta T $ \hfill Isobare \newline + $ W = - \int p_{ext} \cdot \mathrm{d}V = -W_{ext}$ \newline +\\ \hline + +\textbf{Chaleurs} \newline + $ C_p = C_v \cdot \gamma $ \newline + $ C_p = C_v + n \cdot R $ \newline + $ C_v = \frac{\partial U}{\partial T} = \frac{n \cdot R}{\gamma -1} $ \newline + $ C_p = \frac{\partial H}{\partial T} = \frac{\gamma \cdot n \cdot R}{\gamma -1} $ \newline +& +\textbf{Rendements} \newline + $ \eta_{Carnot} = \frac{T_c - T_f}{T_c} $ \newline + $ \eta = -\frac{W}{Q_c} $ \hfill Moteur \newline + $ \eta = -\frac{Q_c}{W} $ \hfill Récepteur chauffant \newline + $ \eta = \frac{Q_f}{W} $ \hfill Récepteur refroidissant \newline +\\ \hline + +\textbf{Cycle} \newline + $ \circlearrowright $ Cycle moteur \newline + $ \circlearrowleft $ Cycle récepteur \newline +& +\textbf{Cycle} \newline + $ \Delta U = 0 = W + Q $ \newline + $ \Delta S = 0 = \int \frac{\delta Q_f}{T} + \int \frac{\delta Q_c}{T} + S_{int}$ \newline + $ W = - (Q_c + Q_f) $ \newline +\\ \hline + +\textbf{Condutibilité} \newline + $ \lambda = \frac{1}{\rho \cdot 4 \cdot \sqrt{2} \cdot \pi \cdot R^2} $ \newline + $ \rho = \frac{p}{k_B \cdot T} $ \newline + $ J_Q = -k \cdot \frac{\partial T}{\partial x} $ \newline + $ \frac{\partial Q}{\partial T} = A \cdot \alpha \cdot \frac{\partial T}{\partial x} $ \hfill $ \lambda \ll d $ \newline + $ \frac{\partial Q}{\partial T} = \mathrm{d}A \cdot \kappa \cdot \Delta T $ \hfill $ \lambda \gg d $ \newline +& +\textbf{Diffusion} \newline + $ \frac{\partial \rho \cdot u}{\partial t} + \frac{\partial J_U}{\partial x} = \sigma_U $ \newline + $ J_U = -\lambda \cdot \frac{\partial T}{\partial x} $ \newline + $ \frac{\partial \rho \cdot u}{\partial t} - \lambda \cdot \frac{\partial^2 T}{\partial x^2} = \sigma_U $ \newline +\\ \hline + +\textbf{Lennard-Jones} \newline + $ E = 4 \cdot \varepsilon_0 \cdot \left( \left( \frac{r_1}{r} \right)^{12} - \left( \frac{r_1}{r} \right)^6 \right) $ \newline + $ E = \varepsilon_0 \cdot \left( \left( \frac{r_0}{r} \right)^{12} - 2 \cdot \left( \frac{r_0}{r} \right)^6 \right) $ \newline +& +\textbf{Lennard-Jones II} \newline + \includegraphics[width=0.2\textwidth,keepaspectratio=true]{./lennard-jones.png} \newline +\\ \hline + +\end{tabularx} + +\offinterlineskip + +\begin{tabularx}{\textwidth}{ |X|X|X| } +\textbf{Diagramme de phase} \newline\newline + \includegraphics[width=0.3\textwidth,keepaspectratio=true]{./diagramme-phase.png} \newline +& +\textbf{Diagramme P-V} \newline\newline + \includegraphics[width=0.3\textwidth,keepaspectratio=true]{./diagramme-PV.png} \newline +& +\textbf{Diagramme P-T} \newline\newline + \includegraphics[width=0.3\textwidth,keepaspectratio=true]{./diagramme-PT.png} \newline +\\\hline +\end{tabularx} + +\begin{tabularx}{\textwidth}{ |l|X|X|X|X| } +\hline + & Isotherme & Isobare & Isochore & Adiabatique +\\\hline +Constantes & +$\begin{aligned} P \cdot V = cte \end{aligned}$ & +$\begin{aligned} \frac{V}{T} = cte \end{aligned}$ & +$\begin{aligned} \frac{P}{T} = cte \end{aligned}$ & +$\begin{aligned} P \cdot V^\gamma = cte \\ T \cdot V^{\gamma - 1} = cte \end{aligned}$ +\\\hline +Énergie interne & +$ +\begin{aligned} + \Delta U &= 0 +\end{aligned} +$ & +$ +\begin{aligned} + \Delta U &= C_v \cdot \Delta T \\ + &= \frac{n \cdot R}{\gamma - 1} \Delta T \\ + &= \frac{p_0}{\gamma - 1} \Delta V \\ + &= C_v \cdot \frac{T_0}{V_0} \cdot \Delta V +\end{aligned} +$ & +$ +\begin{aligned} + \Delta U &= C_v \cdot \Delta T \\ + &= \frac{n \cdot R}{\gamma - 1} \Delta T \\ + &= \frac{V_0}{\gamma - 1} \Delta p \\ + &= C_v \cdot \frac{T_0}{p_0} \cdot \Delta p +\end{aligned} +$ & +$ +\begin{aligned} + \Delta U &= C_v \cdot \Delta T \\ + &= \frac{n \cdot R}{\gamma - 1} \Delta T \\ + &= \frac{p_0 \cdot V_0^\gamma}{\gamma - 1} \Delta (V^{1-\gamma}) +\end{aligned} +$ +\\\hline +Chaleur & +$ +\begin{aligned} + Q &= n \cdot R \cdot T_0 \cdot \ln \frac{V_1}{V_0} \\ + &= n \cdot R \cdot T_0 \cdot \ln \frac{p_1}{p_0} \\ +\end{aligned} +$ & +$ +\begin{aligned} + Q &= C_p \cdot \Delta T \\ + &= \frac{\gamma \cdot n \cdot R}{\gamma - 1} \Delta T \\ + &= \frac{\gamma \cdot p_0}{\gamma - 1} \Delta V \\ +\end{aligned} +$ & +$ +\begin{aligned} + Q &= C_v \cdot \Delta T \\ + &= \frac{n \cdot R}{\gamma - 1} \Delta T \\ + &= \frac{V_0}{\gamma - 1} \Delta p \\ +\end{aligned} +$ & +$ +\begin{aligned} + Q &= 0 +\end{aligned} +$ +\\\hline +Travail & +$ +\begin{aligned} + W &= -n \cdot R \cdot T_0 \cdot \ln \frac{V_1}{V_0} \\ + &= -n \cdot R \cdot T_0 \cdot \ln \frac{p_1}{p_0} \\ +\end{aligned} +$ & +$ +\begin{aligned} + W &= -p_0 \cdot \Delta V \\ + &= -n \cdot R \cdot \Delta T \\ + &= -p_0 \cdot \frac{V_0}{T_0} \cdot \Delta V \\ +\end{aligned} +$ & +$ +\begin{aligned} + W &= 0 \\ +\end{aligned} +$ & +$ +\begin{aligned} + W &= C_v \cdot \Delta T \\ + &= \frac{n \cdot R}{\gamma - 1} \Delta T \\ + &= \frac{p_0 \cdot V_0^\gamma}{\gamma - 1} \Delta (V^{1-\gamma}) +\end{aligned} +$ +\\\hline +Entropie & +$ +\begin{aligned} + \Delta S &= n \cdot R \cdot \ln \frac{V_1}{V_0} \\ + &= n \cdot R \cdot \ln \frac{p_1}{p_0} \\ +\end{aligned} +$ & +$ +\begin{aligned} + \Delta S &= C_p \cdot \ln \frac{V_1}{V_0} \\ + &= \frac{\gamma \cdot n \cdot R}{\gamma - 1} \cdot \ln \frac{V_1}{V_0} \\ + &= C_p \cdot \ln \frac{T_1}{T_0} \\ + &= \frac{\gamma \cdot n \cdot R}{\gamma - 1} \cdot \ln \frac{T_1}{T_0} +\end{aligned} +$ & +$ +\begin{aligned} + \Delta S &= C_v \cdot \ln \frac{p_1}{p_0} \\ + &= \frac{n \cdot R}{\gamma - 1} \cdot \ln \frac{p_1}{p_0} \\ + &= C_v \cdot \ln \frac{T_1}{T_0} \\ + &= \frac{n \cdot R}{\gamma - 1} \cdot \ln \frac{T_1}{T_0} +\end{aligned} +$ & +$ +\begin{aligned} + \Delta S &= 0 +\end{aligned} +$ +\\\hline +\end{tabularx} + +\end{document} \ No newline at end of file diff --git a/rayon.png b/rayon.png new file mode 100644 index 0000000000000000000000000000000000000000..f0ecc5cf4d9d6f0e0de01a121296396a197973bc GIT binary patch literal 240300 zcmagFWms0x7B%{Ubc=L@h)9EUw{%N)cb9Z`D^k)RUDDkx-3`(y-Eo)a-1FV<-(3$r zJ|gdC@3q&QbIdWu3|El*go;Ff1c5+MB_%|aAP|@!2n0F}0UCS`TYb+8xIQY84IkGoDugx^DJRV$=`1nn+ku*$=BfZ6<3Z zQ&}aeO`lr4ZmupOjIszIFtdI@#m`#Fc)5o1?Cfl7c0yw7k9hyrdd4;A!F%=pt!}c8Fy?<3_ci5LaZuL|8vRP zwcz3H?@37bjg9#IXUWOQMal(Kl#~rCC!Ora z;+;$=LUGCkat@8l0|OF8DiJwJtsA`#%a*knJZ|MRHPgl{!66}XDJ&*kL5ST|$NBmB zIFVwMn7utc2rvO9({!}7RyH;!)eDl6k`(dg9dt);ii?Y*#NWpDM@C0uNA~i~RxSPe 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