That's great Ahmidou, looking forward to it.
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On Dec 13, 2013, at 2:27 AM, Ahmidou Lyazidi ahmidou@gmail.com wrote:
The problem with mean value coordinates is that they're negative with concave
cages,
and harmonic coordinates more complex and slower to generate.
I
Thanks Ben. That is some good info. I was thinking more along implementing the
Harmonic Coordinates approach. I think Pixar had some papers on it.
Sent from my iPhone
On Dec 11, 2013, at 10:50 PM, Ben Houston b...@exocortex.com wrote:
My knowledge is out of date, but off the top of my
I guess you are referring to this...
http://graphics.pixar.com/library/HarmonicCoordinates/paper.pdf
The scan conversion bit with the laplacian solver seems like a lot of work.
There is the idea of mean value coordinate systems which may allow for a
smooth interpolant across the arbitrary
Turns out mean value coordinates on closed polygon meshes to do deformation
was already done:
http://www.cs.rice.edu/~jwarren/papers/meanvalue.pdf
-ben
On Thu, Dec 12, 2013 at 9:45 AM, Ben Houston b...@exocortex.com wrote:
I guess you are referring to this...
The problem with mean value coordinates is that they're negative with
concave cages,
and harmonic coordinates more complex and slower to generate.
I already implemented this paper in ICE:
http://www.wisdom.weizmann.ac.il/~ylipman/pmvc/pmvc.htm
The result is pretty closed to harmonic coordinates,
Hi All,
Very soon, I am starting on my own generic custom cage deformer. A mix of
C++/Cython/Python.
I am thinking of implementing fast calculations on barycentric coordinates
with affine transformations. I have some good papers (in my treasure trove
but haven't checked it yet).
Anyone suggest
My knowledge is out of date, but off the top of my head
Cage deformers are often written using a cubic interpolant rather than
affine ones. If you use a grid cage you can use Bezier Volumes, which are
just a generalization of https://en.wikipedia.org/wiki/B%C3%A9zier_surface.
If you are
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