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author | jtg <jtg> | 1999-08-19 00:55:39 +0000 |
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committer | jtg <jtg> | 1999-08-19 00:55:39 +0000 |
commit | afb833d4e89c312460a4ab9ed6a7a8ca4ebbfe1c (patch) | |
tree | 59d65b4da12fb5379224cf5f6b808fde91523c7f /src/glu/mesa/README2 | |
parent | f2544d4920ce168bec9cd94d774b7ea5103a3d74 (diff) |
Initial revision
Diffstat (limited to 'src/glu/mesa/README2')
-rw-r--r-- | src/glu/mesa/README2 | 43 |
1 files changed, 43 insertions, 0 deletions
diff --git a/src/glu/mesa/README2 b/src/glu/mesa/README2 new file mode 100644 index 00000000000..3c9959179b0 --- /dev/null +++ b/src/glu/mesa/README2 @@ -0,0 +1,43 @@ +The current NURBS implementation has no trimming facilities yet. + +The code is not well commented. + +1) Normal calculus fails for special cases of NURBS (independent + of the NURBS modules) + Those cases arise when for u or v, some control points + for a fixed value of that parameter form the same point. + Imagine a Bezier patch degenerated into a "triangle". + + v ^ 0,1,2 order=3 + | * + | + | 3* 4* 5* + | + | 6* 7* 8* + | + | + +------------------------> u + + The calculus of du derivative at triple point (0,1 and 2) will fail. + As a result, the normal vector will be 0. + The eval2.c code has to be changed to handle the above situation. + +2) Adjacent NURBS surfaces ("sharing" the same control points along + the "joining" edge) will be sampled with the same factor. + This prevents the formation of "cracks". + When the control polygon of the "shared" edge is not the same, + cracks might appear. + +The sampling tolerance is sometimes not respected! +A NURBS object is broken into Bezier curves/surfaces. If one of such +Bezier objects has a local high curvature with other portions of it +relatively flat then the high curvature part will be sampled more dense that +its flatter regions. +The flat regions might be tesselated into quads having sides of length +greater than the current sampling tolernace setting. +I believe such behaviour is acceptable, though not along the concept of +sampling tolerance. + +February 20, 1996. + +Bogdan. |