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Efficiency

The efficiency of the algorithm implemented above not only depends upon the number of boundary points N but also on the area of the continuum to be discretised and the gradation function used. Since the AFM itself is iterative, an accurate statement about the efficiency in terms of the number of boundary points N cannot be made.


  
Figure 5.1: Graded triangulation - an example
\begin{figure}
\centerline{
 
\psfig {figure=graded/iitzeus.ps,angle=-90,height=9cm,width=10cm}
}\end{figure}



Anirudh Modi
1/16/1998