IWR preprint server</a>.
</p>
- <li> <p> A brief report on <a
- href="reports/mapping_q/index.html"
- target="body">mapping</a> functions of higher polynomial
- degrees. These allow the realisation of higher order
- boundary approximations. This report gives the
- theoretical background of the <code>MappingQ</code>
- class.
+ <li> <p>
+ A brief report on <a href="reports/mapping_q/index.html"
+ target="body">mapping</a> functions of higher polynomial
+ degrees (by Ralf Hartmann). These allow the realisation
+ of higher order boundary approximations. This report
+ gives the theoretical background of the
+ <code>MappingQ</code> class.
+ </p>
<li> <p>
A report on
<LINK REL="next" HREF="node1.html">
</HEAD>
<BODY >
-(Taken from the <B>thesis</B> (in preparation) of Ralf Hartmann)
+<p>
+In modified taken from
+<br>
+<br>
+<a href="http://gaia.iwr.uni-heidelberg.de/~hartmann/" target="_top">Ralf Hartmann</a>
+<br>
+Adaptive Finite Element Methods for the Compressible Euler Equations
+<br>
+PhD thesis, University of Heidelberg, 2002.
+</p>
+
<P>
<DIV ALIGN="CENTER">
<FONT SIZE="+4"><B>Higher order Boundary approximation</B></FONT>
-<FONT SIZE="+2">
-<P>
-<BR>
-<B>Ralf Hartmann, 2001
-<BR>
-University of Heidelberg</B>
</DIV>
<P>
<B>Introduction:</B> In many numerical applications the domain
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