\documentclass{article}
\begin{document}

\title{ADMAnalysis}
\author{Tom Goodale et al}
\date{April 2002}
\maketitle

\abstract{Basic analysis of the metric and extrinsic curvature tensors}

\section{Purpose}

This thorn calculates

\begin{itemize}
\item
The trace of the extrinsic curvature ({\bf trK}).
\item
The determinant of the metric ({\bf detg}).
\item
The components of the metric in spherical coordinates 
({\bf grr,grq,grp,gqq,gqp,gpp}).
\item
The components of the extrinsic curvature in spherical coordinates 
({\bf Krr,Krq,Krp,Kqq,Kqp,Kpp}).
\end{itemize}

if output is requested for them.

\section{Comments}

If the parameter {\bf rsquared\_in\_sphm} is set, it squares the
radial coordinate before applying the tranformation.

In the spherical transormation, the $\theta$ coordinate is referred to
as {\bf q} and the $\phi$ as {\bf p}.

This thorn knows how to handle `physical' and `static conformal'
metric types.

% Automatically created from the ccl files by using gmake thorndoc
\include{interface}
\include{param}
\include{schedule}

\end{document}