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used in the "turducken" paper. This includes some spline blending from
Erik and the most recent method of filling in the interior using an elliptic
equation with the "good" points as boundary values. This method uses a
conjugate gradient solver (built in), that should be robust (i.e. it should
always work) but may not be the fastest. However, since this is only done on
initial data this shouldn't be an issue. The elliptic method currently support
a second order, fourth order and sixth order equation, that will give C0, C1
and C2 solutions, respectively, across the boundary of the fill in region.
git-svn-id: http://svn.einsteintoolkit.org/cactus/EinsteinInitialData/NoExcision/trunk@7 4ec1db94-0e4f-0410-ada3-8bed251432c9
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