I am a little confused how I can use BFF to achieve optimal cone singularities as described in one of your papers:
Soliman, Yousuf, Dejan Slepčev, and Keenan Crane. 2018. “Optimal Cone Singularities for Conformal Flattening.” ACM Transactions on Graphics, 105, 37 (4): 1–17.
In our practical application where we want to flatten the skin of the nose in order to cut new skin from a flat tissue we need a flattening that should preserve length (isometry) rather than area or angles locally. I haven't studied the mentioned paper in more detail but on first glance I'm not sure how to use BFF in a loop to find the optimal placement and number of cone singularities.
Hi,
I am a little confused how I can use BFF to achieve optimal cone singularities as described in one of your papers:
Soliman, Yousuf, Dejan Slepčev, and Keenan Crane. 2018. “Optimal Cone Singularities for Conformal Flattening.” ACM Transactions on Graphics, 105, 37 (4): 1–17.
In our practical application where we want to flatten the skin of the nose in order to cut new skin from a flat tissue we need a flattening that should preserve length (isometry) rather than area or angles locally. I haven't studied the mentioned paper in more detail but on first glance I'm not sure how to use BFF in a loop to find the optimal placement and number of cone singularities.
Any help would be greatly appreciated.
Thanks, Juergen