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-\newcommand\codeVersion{1.9.2} +\newcommand\codeVersion{1.9.3} \makeindex %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% diff --git a/share/doc_src/PGC/part1-introduction.tex b/share/doc_src/PGC/part1-introduction.tex index 976c565e6..2a4250220 100644 --- a/share/doc_src/PGC/part1-introduction.tex +++ b/share/doc_src/PGC/part1-introduction.tex @@ -304,6 +304,8 @@ \chapter{Un peu d'histoire} \draw (8.8,-00.16) node[right]{\textcolor{blue}{v1.9.2} R\'eorganisation des fichiers sources}; \draw (7.8,-1.00) -- (8.2, -1.00); \draw (7.8,-1.00) node[left]{$2024$}; + \draw[blue,thick,dashed] (8.0,-1.00) -- (8.7,-1.00); + \draw (8.8,-1.00) node[right]{\textcolor{blue}{v1.9.3} Am\'eliorations Turbulence, FSI, FT, CMFD}; \end{tikzpicture}\smallskip \begin{center}\captionof{figure}{\label{figure:Histo-triocfd}Historique de TrioCFD}\end{center}\smallskip From 0bee5bdb8be4380db3510a29e48c3bcc57f34dd3 Mon Sep 17 00:00:00 2001 From: Fabrice BUFFA Date: Thu, 7 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z&{&der6*}!b0^=69f^ua-75VLFp_9r*;Q%ip3-Djhf+l^hGIbemFh;3kbk}bOxZ-i dg?g}2bY3VD3;8wRzTBLBxl}Mcy?}EB{0rY-rXBzQ diff --git a/share/doc_src/model_report/TrioCFD_models_report.tex b/share/doc_src/model_report/TrioCFD_models_report.tex index 8e6a17619..b83c4064f 100644 --- a/share/doc_src/model_report/TrioCFD_models_report.tex +++ b/share/doc_src/model_report/TrioCFD_models_report.tex @@ -262,7 +262,7 @@ % Variables definition % - TrioCFD version -\newcommand\codeVersion{1.9.2} +\newcommand\codeVersion{1.9.3} \makeindex diff --git a/share/doc_src/model_report/part42-Phase_field.tex b/share/doc_src/model_report/part42-Phase_field.tex deleted file mode 100644 index d979a9ef5..000000000 --- a/share/doc_src/model_report/part42-Phase_field.tex +++ /dev/null @@ -1,521 +0,0 @@ -\newpage -\rhead{\'ECOULEMENTS DIPHASIQUES} -\chapter{\label{sec:FT}Mod\`ele \`a interface diffuse incompr\'essible} -\lhead{Phase Field} - -\section{Pr\'esentation du mod\`ele} -Le mod\`ele \textit{Phase Field} est un mod\`ele \`a interface diffuse d\'edi\'e -\`a la \texttt{simulation num\'erique directe d'\'ecoulements diphasiques -incompressibles de fluides non miscibles}. Dans les mod\`eles \`a interface -diffuse, les interfaces s\'eparant les phases du syst\`eme ne sont pas -mod\'elis\'ees comme des surfaces de discontinuit\'e mais comme des -\texttt{zones volumiques de transition} \`a travers lesquelles toutes les -grandeurs physiques varient de mani\`ere continue. Ces mod\`eles sont bas\'es -sur l'introduction d'un \texttt{param\`etre d'ordre} caract\'eristique des -phases. Dans le mod\`ele pr\'esent\'e ici, ce param\`etre d'ordre est -repr\'esentatif du \texttt{taux de pr\'esence volumique} de l'une des phases, -que l'on note $\varphi$. Afin de prendre en compte les \texttt{ph\'enom\`enes -capillaires}, importants en simulation num\'erique directe, l'\'energie du -syst\`eme est suppos\'ee d\'ependre de $\varphi$ mais \'egalement de $\nabla -\varphi$ sous la forme suivante : -\begin{equation} -E = W\left(\varphi\right)+\frac{\alpha}{2}\left(\nabla \varphi\right)^2 -\end{equation} -o\`u $\alpha$ est appel\'ee \texttt{coefficient de capillarit\'e interne}. La -fonction $W\left(\varphi\right)$ est une fonction double-puit dont la forme la plus -simple est : -\begin{equation} -W\left(\varphi\right)=\beta\varphi^2\left(1-\varphi\right)^2 -\end{equation} -o\`u $\beta$ est une constante caract\'eristique du mod\`ele.\newline -Les coefficients $\alpha$ et $\beta$ sont caract\'eristiques de la tension -interfaciale $\sigma$ et de l'\'epaisseur $h$ des interfaces. En effet, on a les -relations suivantes : -\begin{equation} -\sigma=\frac{\sqrt{2\alpha\beta}}{6} -\end{equation} -\begin{equation} -h=4\sqrt{\frac{\alpha}{2\beta}} -\end{equation} -La tension interfaciale $\sigma$ est une caract\`eristique des fluides en -pr\'esence et l'\'epaisseur $h$ est en g\'en\'eral choisie \'egale \`a environ 4 ou -5 fois la taille des mailles.\medskip\newline -Par application de second principe de la thermodynamique, on peut montrer que les -\'equations du mouvement sont les suivantes : -\begin{equation} -\frac{d\varphi}{dt}=\nabla\cdot\left[\kappa\left(\varphi\right)\nabla\left(\tilde{\mu}+\frac{d\rho}{d\varphi} -\frac{u^2}{2}\right)\right]\label{eq:Cahn-Hilliard} -\end{equation} -\begin{equation} -\rho\left(\varphi\right)\frac{du}{dt}=-\nabla P + \tilde{\mu}\nabla\varphi+\rho\left(\varphi\right)g+\nabla\cdot\tau\label{eq:bilanQDM} -\end{equation} -\begin{equation} -\nabla\cdot u=0\label{eq:GradU} -\end{equation} -o\`u -\begin{equation} -\tilde{\mu}=\frac{dW}{d\varphi}-\nabla\cdot\left(\alpha\nabla\varphi\right) -\end{equation} -est le potentiel chimique g\'en\'eralis\'e et -\begin{equation} -\rho\left(\varphi\right)=\rho_{1}+\varphi\left(\rho_{2}-\rho_{1}\right) -\end{equation} -est la masse volumique, $\rho_{1}$ et $\rho_{2}$ repr\'esentant la masse volumique des phase correspondant \`a $\varphi=0$ et $\varphi=1$ -respectivement.\newline -Dans le syst\`eme pr\'ec\'edent, $d/dt$ repr\'esente la d\'eriv\'e convective, $P$ est la pression et $\tau$ le tenseur des contraintes -visqueuses.\newline -L'\'equation d'\'evolution de $\varphi$ (\'equation \ref{eq:Cahn-Hilliard}) est appel\'ee \texttt{\'equation de Cahn-Hilliard}. Le coefficient -$\kappa$ apparaissant dans cette \'equation est appel\'e \texttt{mobilit\'e} et peut d\'ependre de $\varphi$ de mani\`ere quadratique : -\begin{equation} -\kappa\left(\varphi\right)=a\kappa_{0}\varphi\left(1-\varphi\right)\label{eq:kappa} -\end{equation} -o\`u $a$ et $\kappa_{0}$ sont des constantes.\newline -A noter que le terme $\tilde{\mu}\nabla\varphi$ apparaissant dans l'\'equation de bilan de quantit\'e de mouvement (\'equation \ref{eq:bilanQDM}) -repr\'esente les \texttt{forces capillaires}. - -\subsection{Changement de variable} -Pour des raisons de simplicit\'e de programmation, l'\'equation de Cahn-Hilliard est consid\'er\'ee comme une \'equation de convection-diffusion -de concentration. Le second memebre de l'\'equation de Cahn-Hilliard (\'equation \ref{eq:Cahn-Hilliard}) est consid\'er\'e comme un terme source, -de m\^eme que le terme en $\tilde{\mu}\nabla\varphi$ de l'\'equation de bilan de quantit\'e de mouvement (\'equation \ref{eq:bilanQDM}).\newline -Pour des raisons de sym\'etrie, la "concentration", \textit{i.e.} l'inconnue de l'\'equation de Cahn-Hilliard, est d\'efinie par : -\begin{equation} -c=\varphi-\frac{1}{2} -\end{equation} -$c$ varie alors de $-1/2$ \`a $+1/2$ \`a la travers\'ee d'une interface. Les relations de fermeture $W\left(\varphi\right)$, -$\rho\left(\varphi\right)$ et $\kappa\left(\varphi\right)$ doivent donc \^etre modifi\'ees en cons\'equence : -\begin{equation} -W\left(\varphi\right)=\beta\left(c-\frac{1}{2}\right)^2\left(c+\frac{1}{2}\right)^2 -\end{equation} -\begin{equation} -\rho\left(\varphi\right)=\frac{\rho_{1}+\rho_{2}}{2}+c\left(\rho_{2}-\rho_{1}\right)\label{eq:rhoc} -\end{equation} -\begin{equation} -\kappa\left(\varphi\right)=a\kappa_{0}\left(\frac{1}{2}+c\right)\left(\frac{1}{2}-c\right) -\end{equation} - -\subsection{Approximation de Boussinesq} -Le mod\`ele g\'en\'eral peut \^etre d\'egrad\'e en utilisant l'\texttt{approximation de Boussinesq} dans laquelle la masse volumique est -suppos\'ee constante mis \`a part dans le terme de gravit\'e o\`u elle est lin\'earis\'ee. Cette approximation est celle classiquement utilis\'ee -dans \texttt{TrioCFD} et les variables servant\`a la r\'esolution num\'erique du syst\`eme d'\{equations ainsi obtenu sont celles classiquement -utilis\'ees dans \texttt{TrioCFD}. En particulier, la "pression" utilis\'ee pour la r\'esolution coupl\'ee des \'equations de bilan de quantit\'e -de mouvement et de divergence nulle de la vitesse est en fait $(P/\rho_{m}-gz)$, o\`u $\rho_{m}=(\rho_{1} + \rho_{2}/2$ est la masse volumique -moyenne et $z$ la coordonn\'ee verticale (suivant la direction de la gravit\'e). Etant donn\'ee la forme \ref{eq:rhoc} de la fonction $\rho(c)$, -le terme source li\'e \`a la gravit\'e, a l'expression suivante : -\begin{equation} -\frac{\rho_{2}-\rho_{1}}{\rho_{m}} c g -\end{equation} -Cette forme permet de d\'efinir la valeur du param\`etre \texttt{beta\_co} (\textit{i.e.} $(\rho_{2}-\rho_{1})/\rho_{m}$). - -\subsection{Formes du bilan de quantit\'e de mouvement} -Diff\'erentes formes du bilan de quantit\'e de mouvement sont possibles et quatre sont acctuellement disponibles. Si ces formes sont -\'equivalentes au niveau continu, elles peuvent potentiellement donner des r\'esultats diff\'erents du fait de la discr\'etisation spatiale et de -la r\'esolution num\'erique. Ces formes modifient la d\'efinition de la "pression" utilis\'ee pour la r\'esolution de l'\'equation de Poisson -lors de la r\'esolution du bilan de quantit\'e de mouvement (cf paragraphe \ref{subsec:EQ_bilan_QDM}). Les formes disponibles sont les suivantes : -\medskip\newline -\textbf{Forme 1}\newline -\begin{equation} --\nabla P + \tilde{\mu}\nabla c = -\nabla\left(P - \tilde{\mu}c\right) - c\nabla\tilde{\mu}\label{eq:bilanQDM2} -\end{equation} -\textbf{Forme 2}\newline -\begin{equation} --\nabla P + \tilde{\mu}\nabla c = -\nabla\left(P+W+c\nabla\cdot\left(\alpha\nabla c\right)\right)+c\nabla\left[\nabla\cdot\left(\alpha\nabla -c\right)\right] -\end{equation} -\textbf{Forme 3}\newline -\begin{equation} --\nabla P + \tilde{\mu}\nabla c = -\nabla\left(P+W-\alpha\frac{\left(\nabla c\right)^2}{2}+c\nabla\cdot\left(\alpha\nabla -c\right)\right)+c\nabla\left[\nabla\cdot\left(\alpha\nabla c\right)\right]-\nabla\left(\alpha\frac{\left(\nabla c\right)^2}{2}\right) -\end{equation} -\textbf{Forme 4}\newline -\begin{equation} --\nabla P + \tilde{\mu}\nabla c = -\nabla\left(P+W\right)-\nabla\cdot\left(\alpha\nabla c\right)\nabla c -\end{equation} -La premi\`ere forme (\'equation \ref{eq:bilanQDM2}) est en g\'en\'eral pr\'ef\'er\'ee aux autres, plus historiques. Cette forme pr\'esente en -effet l'avantage num\'erique d'avoir un terme source nul \`a l'\'equilibre, ce dernier \'etant en partticulier caract\'eris\'e par la condition -$\tilde{\mu}=cste$. En revanche, la "pression" $(P-\tilde{\mu}c$ est constante \`a la travers\'ee d'une interface courbe \`a l'\'equilibre, ce -qui ne correspond pas \`a la pression habituelle des physiciens ; la pression habituelle du physicien est en fait, $P$. -\bigskip -\section{R\'esolution num\'erique} -Le syst\`eme d'\'equations \ref{eq:Cahn-Hilliard} \`a \ref{eq:kappa} est r\'esolu num\'eriquement en deux \'etapes principales :\smallskip\newline -1. r\'esolution de l'\'equation de \texttt{Cahn-Hilliard} (\'equation \ref{eq:Cahn-Hilliard}), ce qui permet de d\'eterminer $varphi^{n+1}$ et $\tilde{\mu}^{n+1}$;\smallskip\newline -2. r\'esolution de l'\'equation de bilan de quantit\'e de mouvement (\'equation \ref{eq:bilanQDM}) coupl\'ee \`a la contrainte (\ref{eq:GradU}) par une m\'ethode de -projection qui permet de d\'eterminer $u^{n+1}$ et $P^{n+1}$.\medskip\newline -La r\'esolution de l'\'equation de Cahn-Hilliard peut se faire soit de mani\`ere explicite, soit de mani\`ere implicite. La r\'esolution implicite est effectu\'ee -soit par une m\'ethode du point fixe soit par une m\'ethode de Newton-Krylov et permet essentiellement d'augmenter le pas de temps de stabilit\'e (parfois de -mani\`ere significative).\newline -Les sch\'emas de discr\'etisation en temps des \'equations de Cahn-Hilliard et de bilan de quantit\'e de mouvement peuvent \^etre diff\'erents. - -\subsection{Equation de Cahn-Hilliard} -L'avanc\'ee en temps du champ de $c$ s'effectue en deux grandes sous-\'etapes :\smallskip\newline -1. d\'etermination de $c^{n+1/2}$ en tenant compte uniquement du membre de droite de l'\'equation de Cahn-Hilliard ; cette \'etape peut \^etre r\'esolue soit de -mani\`ere explicite, soit de mani\`ere implicite.\smallskip\newline -2. d\'etermination de $c^{n+1}$ en prenant en compte le terme de convection ; c'est pour cette seconde \'etape que l'on peut choisir le sch\'ema en temps (Euler, -Runge-Kutta, \textit{etc.} ).\smallskip\newline -La r\'esolution explicite de la premi\`ere sous-\'etape permet de r\'esoudre l'\'equation suivante :\newline -\begin{equation} -\frac{c^{n+1/2}-c^n}{\Delta t}=\nabla\cdot\left[\kappa\left(c^n\right)\nabla\left(\tilde{\mu}^n+\frac{d\rho}{d\varphi}\frac{\left(u^n\right)^2}{2}\right)\right] -\end{equation} -La r\'esolution implicite m\'erite plus d'explications car elle est bas\'ee sur l'utilisation d'une approximation semi-implicite de $\tilde{\mu}$. Pour tout champ -$\phi$, on note : -\begin{equation} -\phi^{n+1/4}=\theta\phi^{n+1/2}+\left(1-\theta\right)\phi^{n}, avec \theta \in \left[0;1\right] -\end{equation} -Pour des raisons de stabilit\'e et de pr\'ecision, la valeur de $\theta$ est impos\'ee \`a 0.6. -\begin{equation} -\frac{c^{n+1/2}-c^n}{\Delta -t}=\nabla\cdot\left[\kappa\left(c^n\right)\nabla\left(\tilde{\mu}^{n+1/4}+\frac{d\rho}{d\varphi}\frac{\left(u^n\right)^2}{2}\right)\right]\label{eq:Cahn1} -\end{equation} -avec -\begin{equation} -\tilde{\mu}^{n+1/4}=W\left(c^{1/4}\right)+\nabla\cdot\left(\alpha\nabla c^{n+1/4}\right)\label{eq:Cahn2} -\end{equation} -Le syst\`eme d'\'equations \ref{eq:Cahn1} - \ref{eq:Cahn2} est non lin\'eaire (du fait de la non lin\'earit\'e de $W(c)$) et est r\'esolu de -mani\`ere it\'erative soit par une m\'ethode du point fixe, soit par une m\'ethode de Nawton-Krylov (\'egalement appel\'ee m\'ethode GMRES non -lin\'eaire). A noter que, pour des raisons de simplification du syst\`eme non lin\'eaire, la mobilit\'e est toujours d\'etermin\'ee au pas de -temps $n$ et non pas au pas de temps $(n+1)$. - -\subsection{Equation de bilan de quantit\'e de mouvement}\label{subsec:EQ_bilan_QDM} -\medskip -L'\'equation de bilan de quantit\'e de mouvement, coupl\'ee \`a la contrainte de divergence nulle de la vitesse, est r\'esolue par une m\'ethode -de projection dont on rappelle ici les grandes \'etapes. Pour simplifier ici, on consid\`ere uniquement un sch\`ema d'Euler explicite et l'on met -l'\'equation de bilan de quantit\'e de mouvement sous la forme suivante : -\begin{equation} -\rho\frac{\partial u}{\partial t}=-\nabla P + F -\end{equation} -o\`u le vecteur $F$ repr\'esente toutes les forces autres que celle de pression.\newline -Cette \'equation est discr\'etis\'ee de la mani\`ere suivante : -\begin{equation} -\rho^n \frac{u^{n+1}-u^n}{\Delta t}=-\nabla P^{n+1}+F -\end{equation} -o\`u le pas de temps auquel est \'evalu\'e $F$ n'est pas pr\'ecis\'e car cela peut d\'ependre des probl\`emes trait\'es. Cependant, les -d\'ependances en $u$ de $F$ doivent \^etre explicites.\newline -Apr\`es division par $\rho^n$n application de l'op\'erateur de divergence et prise en compte de la condition \ref{eq:GradU}, on obtient l'\'equation de Poisson -sur la pression suivante : -\begin{equation} -\nabla\cdot\left(\frac{1}{\rho^n}\nabla P^{n+1}\right)=\nabla\cdot\left(\frac{F}{\rho^n}\right) -\end{equation} -La matrice en pression associ\'ee \`a la discr\'etisation de cette \'equation d\'epend du champ $\rho^n$ et doit par cons\'equent \^etre -assembl\'ee \`a chaque pas de temps. C'est la raison pour laquelle les m\'ethodes li\'ees aux assembleurs ont dues \^etre modifi\'ees. -\bigskip - - -\section{Modification of the \texttt{Phase\_field} baltik: generalization of the closure laws for the Navier-Stokes/Cahn-Hilliard binary model} -\medskip -Since version v1.8.3, the baltik Phase Field has had changes -in order to generalize the thermodynamic landscape, the density law and -so on of this binary Cahn-Hilliard model coupled with the Navier-Stokes -equations (isothermal). -\medskip -\subsection{Chemical potential function $\frac{dW}{dc}$} - -The chemical potential function $\frac{dW}{dc}$ is associated with the homogeneous contribution $W$ (so-called ``thermodynamic landscape'') function of $c=\varphi - \frac{1}{2}$ to the energy density $E$. - -\begin{description} - \item[TrioCFD v1.8.2:] the potential has the following prescribed form - \begin{equation} - \frac{dW}{dc} = \beta \left( 4 c \left(c-\frac{1}{2}\right) \left(c+\frac{1}{2}\right)\right) - \end{equation} - - \item[Modification since 1.8.3:] the potential is written as: - \begin{equation} - \frac{dW}{dc} = \beta \times \left\{\begin{disarray}{lrcl} - 4 c \left(c-\frac{1}{2}\right) \left(c+\frac{1}{2}\right) & \text{if } \texttt{Op}_W & = & \texttt{defaut} \\ - \texttt{f}_W & \text{if } \texttt{Op}_W & = & \texttt{fonction}~\texttt{f}_W \\ - \end{disarray}\right. - \end{equation} -where \texttt{f}$_W$ is a univariate function (as read by the \texttt{lire\_f} of the \texttt{Table} class of TRUST) whose variable $c$ should be referred as \texttt{var} e.g. \texttt{(4.*val*(val+0.5)*(val-0.5))}. -\medskip - \item[Syntax evolution:] -~\newline -\end{description} -\begin{tabular}{|Sc|Sc|} -\hline -Input file excerpt in v1.8.2 & Input file excerpt since v1.8.3\\ -\hline -\begin{inputfile} -Convection_diffusion_Phase_field { - ... - sources { - Source_Con_Phase_field { - ... - beta $\beta$ - ... - } - } - ... -} -\end{inputfile} & -\begin{inputfile} -Convection_diffusion_Phase_field { - ... - sources { - Source_Con_Phase_field { - ... - beta $\beta$ - potentiel_chimique { Op$_W$ } - ... - } - } - ... -} -\end{inputfile}\\ -\hline -\end{tabular} - -\subsection{Kinetic parameter (so-called ``mobility'') $\kappa$} -The kinetic parameter (so-called ``mobility'') $\kappa$ that is either a constant or a function of $c$ in the Cahn-Hilliard equation. - - -\begin{description} - \item[TrioCFD v1.8.2:] the mobility is written as: - \begin{equation} - \kappa = \kappa_0 \times \left\{\begin{disarray}{lrcl} - 1 & \text{if } \texttt{Op}_K & = & \texttt{non} \\ - a \left(\frac{1}{2}+c\right) \left(\frac{1}{2}-c\right) & \text{if } \texttt{Op}_K & = & \texttt{oui} - \end{disarray}\right. - \end{equation} - - \item[Modification since v1.8.3:] the mobility is written as: - \begin{equation} - \kappa = \kappa_0 \times \left\{\begin{disarray}{lrcl} - 1 & \text{if } \texttt{Op}_K & = & \texttt{non} \\ - a \left(\frac{1}{2}+c\right) \left(\frac{1}{2}-c\right) & \text{if } \texttt{Op}_K & = & \texttt{defaut} \\ - a \texttt{f}_K & \text{if } \texttt{Op}_K & = & \texttt{fonction}~\texttt{f}_K - \end{disarray}\right. - \end{equation} -where \texttt{f}$_K$ is a univariate function (as read by the \texttt{lire\_f} of the \texttt{Table} class of TRUST) whose variable $c$ should be referred as \texttt{var}. -\medskip - \item[Syntax evolution:] -~\newline -\end{description} -\begin{tabular}{|Sc|Sc|} -\hline -Input file excerpt in v1.8.2 & Input file excerpt since v1.8.3\\ -\hline -\begin{inputfile} -Convection_diffusion_Phase_field { - ... - sources { - Source_Con_Phase_field { - ... - kappa $\kappa_0$ - kappa_variable Op$_K$ - multiplicateur_de_kappa $a$ - ... - } - } - ... -} -\end{inputfile}& -\begin{inputfile} -Convection_diffusion_Phase_field { - ... - sources { - Source_Con_Phase_field { - ... - kappa $\kappa_0$ - kappa_variable { Op$_K$ } - multiplicateur_de_kappa $a$ - ... - } - } - ... -} -\end{inputfile}\\ -\hline -\end{tabular} - -\subsection{Mass density $\rho$} -The mass density $\rho$ is described as a function of $c$. - -\begin{description} - \item[TrioCFD v1.8.2:] the mass density has the following prescribed form: - \begin{equation} - \displaystyle \rho = \frac{\rho_1+\rho_2}{2}+c\frac{\rho_2-\rho_1}{2} - \end{equation} - - \item[Modification since v1.8.3:] different mass density formulation are available depending if the Boussinesq approximation (input parameter \texttt{Op$_{\text{Boussinesq}}$}) is made (\texttt{Op$_{\text{Boussinesq}}$ = oui}) or not (\texttt{Op$_{\text{Boussinesq}}$ = non}) - - \begin{itemize} - - \item if \texttt{Op$_{\text{Boussinesq}}$ = oui}, it can be written in terms of the fluid properties as: - \begin{equation} - \rho = \rho_0 \left( 1 + \beta_c c\right) - \end{equation} - - \item otherwise, for both \texttt{Op$_{\text{Boussinesq}}$ = oui} and \texttt{Op$_{\text{Boussinesq}}$ = non}, it can take the following prescribed form: - \begin{equation} - \rho = \frac{\rho_1+\rho_2}{2}+c\frac{\rho_2-\rho_1}{2} - \end{equation} - - \item or be of the general form: - \begin{equation} - \rho = \texttt{F}_\rho - \end{equation} - where \texttt{F}$_\rho$ is a TRUST input field giving $\frac{d\rho}{dc}$. - \end{itemize} - - \item[Syntax evolution:] -\end{description} -~\newline -\begin{tabular}{|Sc|Sc|} -\hline -Input file excerpt in v1.8.2 & Input file excerpt since v1.8.3\\ -\hline -\multicolumn{2}{|Sc|}{- if \texttt{Op$_{\text{Boussinesq}}$ = oui}}\\ -\hline -Not available & -\begin{inputfile} -Lire fluide -{ - ... - rho Champ_Uniforme 1 $\rho_0$ - beta_co Champ_Uniforme 1 $\beta_c$ - ... -} -... -Navier_Stokes_phase_field { - ... - approximation_de_boussinesq oui { } - ... -} -\end{inputfile}\\ -\hline -\multicolumn{2}{|Sc|}{- whatever the value of \texttt{Op$_{\text{Boussinesq}}$}}\\ -\hline - \begin{inputfile} -Convection_diffusion_Phase_field { - ... - rho_1 $\rho_1$ - rho_2 $\rho_2$ - ... -} \end{inputfile} & - \begin{inputfile} -Convection_diffusion_Phase_field { - ... - rho_1 $\rho_1$ - rho_2 $\rho_2$ - ... -} \end{inputfile} \\ -\hline -\multicolumn{2}{|Sc|}{- if $\rho$ has a general form}\\ -\hline -Not available & -\begin{inputfile} -Navier_Stokes_phase_field { - ... - approximation_de_boussinesq Op$_{\text{Boussinesq}}$ { - rho_fonc_c F$_\rho$ F$_{\rho'}$ - } - ... -} -\end{inputfile}\\ -\hline -\end{tabular} - -\subsection{Dynamic viscosity $\mu$ function of $c$} -The dynamic viscosity $\mu$ is either constant or described as a function of $c$. The dynamic viscosity (and actually the kinematic viscosity $\nu$) is treated differently depending on the input parameters \texttt{Op$_{\text{Boussinesq}}$} (Boussinesq approximation) and the \texttt{Op$_{\text{constant }\mu}$} (constant dynamic viscosity approximation) that can both be set to \texttt{oui} (activated) or \texttt{non} (deactivated): - - \begin{minipage}[t]{\textwidth} - \begin{inputfile} -Navier_Stokes_phase_field { - ... - approximation_de_boussinesq Op$_{\text{Boussinesq}}$ - viscosite_dynamique_constante Op$_{\text{constant }\mu}$ - ... -} -\end{inputfile} - \end{minipage} -\begin{description} - \item[TrioCFD v1.8.2:] ~ - \begin{itemize} - \item if \texttt{Op$_{\text{Boussinesq}}$ = oui} or \texttt{Op$_{\text{constant }\mu}$ = oui}, the dynamic viscosity is constant and given by: - \begin{equation} - \mu = \mu_0 - \end{equation} - - \item if \texttt{Op$_{\text{Boussinesq}}$ = non} and \texttt{Op$_{\text{constant }\mu}$ = non}, the dynamic viscosity has the following prescribed form: - \begin{equation} - \mu = \frac{\mu_1+\mu_2}{2}+c\frac{\mu_2-\mu_1}{2} - \end{equation} - \end{itemize} - - \item[Modification since v1.8.3:] ~ - \begin{itemize} - \item if \texttt{Op$_{\text{Boussinesq}}$ = oui} or \texttt{Op$_{\text{constant }\mu}$ = oui}, the dynamic viscosity is constant and given by: - \begin{equation} - \mu = \mu_0 - \end{equation} - - \item if \texttt{Op$_{\text{Boussinesq}}$ = non} and \texttt{Op$_{\text{constant }\mu}$ = non}, the dynamic viscosity can take the following prescribed form: - \begin{equation} - \mu = \frac{\mu_1+\mu_2}{2}+c\frac{\mu_2-\mu_1}{2} - \end{equation} - - \item or be of the general form: - \begin{equation} - \mu = \texttt{F}_\mu - \end{equation} -where \texttt{F}$_\mu$ is a TRUST input field associated1. \\ - \end{itemize} - -\item[Syntax evolution:] ~ -\end{description} -~\newline -\begin{tabular}{|Sc|Sc|} -\hline -Input file excerpt in v1.8.2 & Input file excerpt since v1.8.3\\ -\hline -\multicolumn{2}{|Sc|}{- if \texttt{Op$_{\text{Boussinesq}}$ = oui} or \texttt{Op$_{\text{constant }\mu}$ = oui}}\\ -\hline -\begin{inputfile} -Lire fluide -{ - ... - mu Champ_Uniforme 1 $\mu_0$ - ... -} -\end{inputfile} & -\begin{inputfile} -Lire fluide -{ - ... - mu Champ_Uniforme 1 $\mu_0$ - ... -} -\end{inputfile}\\ -\hline -\multicolumn{2}{|Sc|}{- if \texttt{Op$_{\text{Boussinesq}}$ = non} and \texttt{Op$_{\text{constant }\mu}$ = non}}\\ -\hline -\begin{inputfile} -Convection_diffusion_Phase_field { - ... - mu_1 $\mu_1$ - mu_2 $\mu_2$ - ... -} -\end{inputfile} & -\begin{inputfile} -Navier_Stokes_phase_field { - ... - viscosite_dynamique_constante non { - mu_1 $\mu_1$ - mu_2 $\mu_2$ - } - ... -}\end{inputfile}\\ -\hline -\multicolumn{2}{|Sc|}{- if $\mu$ has a general form}\\ -\hline -Not available & -\begin{inputfile} -Navier_Stokes_phase_field { - ... - viscosite_dynamique_constante non { - rho_fonc_c F$_\mu$ - } - ... -} -\end{inputfile}\\ -\hline -\end{tabular} From ba20daac672b39758d4801da2466b3a6477201f9 Mon Sep 17 00:00:00 2001 From: Fabrice BUFFA Date: Thu, 7 Dec 2023 12:41:22 +0100 Subject: [PATCH 3/9] Update install report --- share/doc/TrioCFD_install_report.pdf | Bin 72670 -> 72674 bytes .../install_report/TrioCFD_install_report.tex | 2 +- 2 files changed, 1 insertion(+), 1 deletion(-) diff --git a/share/doc/TrioCFD_install_report.pdf b/share/doc/TrioCFD_install_report.pdf index d5cb6f10bf5a52c2a17ac0a9e32f90e83f03b889..ac4bd82a03853d5c5f54291d321f22440db1e4b7 100644 GIT binary patch delta 4390 zcmV+>5!vqEw*=z11hBva0rs=O1a<=ijT(_^vpWds@PDyN#6S>+C!|=|CU4-*3urEK z7dbcxoF|w<(8@xr)Y3vxurhhHdz3uFm0N_2yYsIS!NL&o!OYIjKbyZkJ6ZCAYd${Z zy5jYcA1nJ}SFyO@b&bx$v)#6~yyex>mY1Py%l3-jUf-W=xxGH;%9cC6t9Ws5+Z_`b zq4+d%2!G#9WTIFT>4}`rWFJ~RHKF+#3q;{9M#@6LOq7RqE@b*Rn$QS}!kAzHHAdh@75IVp|Do}^RluN7Q_bN6mJ&Ab zxq)nM9-*524JRXxR_lVJiA zvwQk65HK+^F)=YUG&wOiD=;x9Ffb=63NKA>WJF+LaG&_JKQton_1! zj!BLp<=5wHV0i2yXQi^sa!qjvfZdHo1O0Uaq+lr%f+@j-W;SCYXF@rqm~e{aOsAGv 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\begin{document} From aecb801639d5c8517e0f9e754ab081f958cf4a77 Mon Sep 17 00:00:00 2001 From: Fabrice BUFFA Date: Thu, 7 Dec 2023 12:47:23 +0100 Subject: [PATCH 4/9] Update 'README.md' --- README.md | 29 +++++++++++++++-------------- 1 file changed, 15 insertions(+), 14 deletions(-) diff --git a/README.md b/README.md index 6b7061f18..96902fee4 100644 --- a/README.md +++ b/README.md @@ -13,28 +13,28 @@ This software is OpenSource (BSD license). -# **How to install TrioCFD-1.9.2 version ?** +# **How to install TrioCFD-1.9.3 version ?** -### If TRUST-1.9.2 is not already installed, [please follow TRUST install instructions](https://github.com/cea-trust-platform/trust-code#readme). +### If TRUST-1.9.3 is not already installed, [please follow TRUST install instructions](https://github.com/cea-trust-platform/trust-code#readme). -### Once TRUST installed, install TrioCFD-1.9.2 using one of these methods: +### Once TRUST installed, install TrioCFD-1.9.3 using one of these methods: ### **First method** ```bash -git clone https://github.com/cea-trust-platform/TrioCFD-code.git TrioCFD-1.9.2 -cd TrioCFD-1.9.2 -source PathToTRUST-1.9.2/env_TRUST.sh +git clone https://github.com/cea-trust-platform/TrioCFD-code.git TrioCFD-1.9.3 +cd TrioCFD-1.9.3 +source PathToTRUST-1.9.3/env_TRUST.sh baltik_build_configure -execute make optim debug ``` ### **Second method** ```bash -wget ftp://ftp.cea.fr/pub/TRUST/TrioCFD/versions/v1.9.2/TrioCFD-1.9.2.tar.gz -tar xzf TrioCFD-1.9.2.tar.gz -mv TrioCFD TrioCFD-1.9.2 -cd TrioCFD-1.9.2 -source PathToTRUST-1.9.2/env_TRUST.sh +wget ftp://ftp.cea.fr/pub/TRUST/TrioCFD/versions/v1.9.3/TrioCFD-1.9.3.tar.gz +tar xzf TrioCFD-1.9.3.tar.gz +mv TrioCFD TrioCFD-1.9.3 +cd TrioCFD-1.9.3 +source PathToTRUST-1.9.3/env_TRUST.sh baltik_build_configure -execute make optim debug ``` @@ -61,16 +61,17 @@ source ./env_TrioCFD.sh To check: ```bash # All non-regression test cases: -make check_optim +make check_optim or make ctest_optim +make check_debug or make ctest_debug # A given non-regression test list make check_optim TESTLIST="./share/testList/{nameOfTheTestList}" # All validation report (warning it may take many days !): -make validation +make check_validation # A given list of validation reports -make validation TESTLIST="./share/testList/{nameOfTheValidationList} +make check_validation TESTLIST="./share/testList/{nameOfTheValidationList} ``` To see documentation: From 5c4c1e96aafe07e67fe9acebe04eb458a6c8312f Mon Sep 17 00:00:00 2001 From: Fabrice BUFFA Date: Mon, 11 Dec 2023 15:43:23 +0100 Subject: [PATCH 5/9] Update validation report --- share/doc/TrioCFD_validation_report.pdf | Bin 9653240 -> 9655223 bytes .../validation_report/ANNEXEA_PRMlist.tex | 96 +++++++++++------- .../TrioCFD_validation_report.tex | 2 +- 3 files changed, 63 insertions(+), 35 deletions(-) diff --git a/share/doc/TrioCFD_validation_report.pdf b/share/doc/TrioCFD_validation_report.pdf index 4b8ff7462ec5832bad14a47a65fb3488f8049e76..e6a5573b380d2fda5935914bb55a6e78060a5955 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