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04/30/08 15:20:07 (16 years ago)
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smidl
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drobnosti a dokumentace

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  • doc/latex/classIMpmsm.tex

    r79 r91  
    1010\begin{center} 
    1111\leavevmode 
    12 \includegraphics[width=62pt]{classIMpmsm__inherit__graph} 
     12\includegraphics[width=58pt]{classIMpmsm__inherit__graph} 
    1313\end{center} 
    1414\end{figure} 
    … …  
    2828vec {\bf eval} (const vec \&x0, const vec \&u0)\label{classIMpmsm_45785869d978dda42828a072ec2caebe} 
    2929 
    30 \begin{CompactList}\small\item\em Evaluates \$f(x0,u0)\$. \item\end{CompactList}\item  
     30\begin{CompactList}\small\item\em Evaluates $f(x0,u0)$. \item\end{CompactList}\item  
    3131void {\bf dfdx\_\-cond} (const vec \&x0, const vec \&u0, mat \&A, bool full=true) 
    3232\begin{CompactList}\small\item\em Evaluates $A=\frac{d}{dx}f(x,u)|_{x0,u0}$ and writes result into {\tt A} . \item\end{CompactList}\item  
    … …  
    3535vec {\bf eval} (const vec \&cond)\label{classdiffbifn_ad7673e16aa1a046b131b24c731c4632} 
    3636 
    37 \begin{CompactList}\small\item\em Evaluates \$f(x0,u0)\$ (VS: Do we really need common eval? ). \item\end{CompactList}\item  
     37\begin{CompactList}\small\item\em Evaluates $f(x0,u0)$ (VS: Do we really need common eval? ). \item\end{CompactList}\item  
    3838int {\bf \_\-dimx} () const \label{classdiffbifn_436de7a7301ea9eac7d6081b893bbf57} 
    3939 
    … …  
    9393 
    9494\subsection{Member Function Documentation} 
    95 \index{IMpmsm@{IMpmsm}!dfdx_cond@{dfdx\_\-cond}} 
    96 \index{dfdx_cond@{dfdx\_\-cond}!IMpmsm@{IMpmsm}} 
    97 \subsubsection{\setlength{\rightskip}{0pt plus 5cm}void IMpmsm::dfdx\_\-cond (const vec \& {\em x0}, const vec \& {\em u0}, mat \& {\em A}, bool {\em full} = {\tt true})\hspace{0.3cm}{\tt  [inline, virtual]}}\label{classIMpmsm_b4378b5d3bf64c683e4cf5c5f1cd56f1} 
     95\index{IMpmsm@{IMpmsm}!dfdx\_\-cond@{dfdx\_\-cond}} 
     96\index{dfdx\_\-cond@{dfdx\_\-cond}!IMpmsm@{IMpmsm}} 
     97\subsubsection{\setlength{\rightskip}{0pt plus 5cm}void IMpmsm::dfdx\_\-cond (const vec \& {\em x0}, \/  const vec \& {\em u0}, \/  mat \& {\em A}, \/ bool {\em full} = {\tt true})\hspace{0.3cm}{\tt  [inline, virtual]}}\label{classIMpmsm_b4378b5d3bf64c683e4cf5c5f1cd56f1} 
    9898 
    9999 
    … …  
    103103\item[Parameters:] 
    104104\begin{description} 
    105 \item[{\em full}]denotes that even unchanged entries are to be rewritten. When, false only the changed elements are computed. \item[{\em x0}]numeric value of \$x\$, \item[{\em u0}]numeric value of \$u\$ \item[{\em A}]a place where the result will be stored. \end{description} 
     105\item[{\em full}]denotes that even unchanged entries are to be rewritten. When, false only the changed elements are computed. \item[{\em x0}]numeric value of $x$, \item[{\em u0}]numeric value of $u$ \item[{\em A}]a place where the result will be stored. \end{description} 
    106106\end{Desc} 
    107107 
    108108 
    109 Reimplemented from {\bf diffbifn} \doxyref{}{p.}{classdiffbifn_6d217a02d4fa13931258d4bebdd0feb4}.\index{IMpmsm@{IMpmsm}!dfdu_cond@{dfdu\_\-cond}} 
    110 \index{dfdu_cond@{dfdu\_\-cond}!IMpmsm@{IMpmsm}} 
    111 \subsubsection{\setlength{\rightskip}{0pt plus 5cm}void IMpmsm::dfdu\_\-cond (const vec \& {\em x0}, const vec \& {\em u0}, mat \& {\em A}, bool {\em full} = {\tt true})\hspace{0.3cm}{\tt  [inline, virtual]}}\label{classIMpmsm_c3f8dad22ae9855c04a1d593b45c99b5} 
     109Reimplemented from {\bf diffbifn} \doxyref{}{p.}{classdiffbifn_6d217a02d4fa13931258d4bebdd0feb4}.\index{IMpmsm@{IMpmsm}!dfdu\_\-cond@{dfdu\_\-cond}} 
     110\index{dfdu\_\-cond@{dfdu\_\-cond}!IMpmsm@{IMpmsm}} 
     111\subsubsection{\setlength{\rightskip}{0pt plus 5cm}void IMpmsm::dfdu\_\-cond (const vec \& {\em x0}, \/  const vec \& {\em u0}, \/  mat \& {\em A}, \/ bool {\em full} = {\tt true})\hspace{0.3cm}{\tt  [inline, virtual]}}\label{classIMpmsm_c3f8dad22ae9855c04a1d593b45c99b5} 
    112112 
    113113 
    … …  
    117117\item[Parameters:] 
    118118\begin{description} 
    119 \item[{\em full}]denotes that even unchanged entries are to be rewritten. When, false only the changed elements are computed. \item[{\em x0}]numeric value of \$x\$, \item[{\em u0}]numeric value of \$u\$ \item[{\em A}]a place where the result will be stored. \end{description} 
     119\item[{\em full}]denotes that even unchanged entries are to be rewritten. When, false only the changed elements are computed. \item[{\em x0}]numeric value of $x$, \item[{\em u0}]numeric value of $u$ \item[{\em A}]a place where the result will be stored. \end{description} 
    120120\end{Desc} 
    121121