From 210e8feae2fb4842bfb2de38666e6c41671fef3c Mon Sep 17 00:00:00 2001 From: Pliable Pixels Date: Wed, 27 Sep 2017 12:42:48 -0400 Subject: removed lib --- www/lib/vis/examples/graph2d/06_interpolation.html | 101 --------------------- 1 file changed, 101 deletions(-) delete mode 100644 www/lib/vis/examples/graph2d/06_interpolation.html (limited to 'www/lib/vis/examples/graph2d/06_interpolation.html') diff --git a/www/lib/vis/examples/graph2d/06_interpolation.html b/www/lib/vis/examples/graph2d/06_interpolation.html deleted file mode 100644 index 9daa7e07..00000000 --- a/www/lib/vis/examples/graph2d/06_interpolation.html +++ /dev/null @@ -1,101 +0,0 @@ - - - - Graph2d | Interpolation - - - - - - - -

Graph2d | Interpolation

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- The Graph2d makes use of Catmull-Rom spline interpolation. - The user can configure these per group, or globally. In this example we show all 4 possiblities. The differences are in the parametrization of - the curves. The options are uniform, chordal and centripetal. Alternatively you can disable the Catmull-Rom interpolation and - a linear interpolation will be used. The centripetal parametrization produces the best result (no self intersection, yet follows the line closely) and is therefore the default setting. -

- For both the centripetal and chordal parametrization, the distances between the points have to be calculated and this makes these methods computationally intensive - if there are very many points. The uniform parametrization still has to do transformations, though it does not have to calculate the distance between point. Finally, the - linear interpolation is the fastest method. For more on the Catmull-Rom method, C. Yuksel et al. have an interesting paper titled ″On the parametrization of Catmull-Rom Curves″. -
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