[1]
|
Kim, Y.-J., Oh, Y.-T., Yoon, S.-H., et al. (2013) Efficient Hausdorff distance computation for freeform geometric models in close proximity. Computer Aided Design, 45, 270-276.
|
[2]
|
Rucklidge, W. (1996) Efficient visual recognition using the Hausdorff distance. Lecture Notes in Computer Science, 1173, 1- 161.
|
[3]
|
Atallah, M. (1983) A linear time algorithm for the Hausdorff distance between convex polygons. Information Processing Let- ters, 17, 207-209.
|
[4]
|
Barton, M., Hanniel, I., Elber, G., et al. (2010) Precise Hausdorff distance computation between polygonal meshes. Computer Aided Geometric Design, 27, 580-591.
|
[5]
|
Tang, M., Lee, M. and Kim, Y.-J. (2009) Interactive Hausdorff distance computation for general polygonal models. ACM Tran- sactions on Graphics, 28, 1-9.
|
[6]
|
Kim, Y.-J., Oh, Y.-T., Yoon, S.-H., et al. (2010) Precise Haus- dorff distance computation for planar freeform curves using biarcs and depth buffer. The Visual Computer, 26, 1007-1016.
|
[7]
|
Bai, Y.-B., Yong, J.-H., Liu, C.-Y., et al. (2011) Polyline ap- proach for approximating the Hausdorff distance between two planar free-form curves. Computer Aided Design, 43, 687-698.
|
[8]
|
Chen, X.-D., Ma, W., Xu, G., et al. (2010) Computing the Haus- dorff distance between two B-spline curves. Computer Aided Design, 42, 1197-1206.
|
[9]
|
Hanniel, I., Krishnamurthy, A. and McMains, S. (2012) Com- puting the Hausdorff distance between NURBS surfaces using numerical iteration on the GPU. Graphical Models, 74, 255-264.
|
[10]
|
Jüttler, B. (2000) Bounding the Hausdorff distance of implicitly defined and/or parametric curves. Mathematical Methods in CAGD, 1-10.
|
[11]
|
Li, Q.-D. and Tian, J. (2009) 2D piecewise algebraic splines for implicit modeling. ACM Transactions on Graphics, 28, 1-13.
|
[12]
|
Shou, H.-H., Lin, H.-W., Ralph, M., et al. (2003) Modified af- fine arithmetic is more accurate than centered interval arithmetic or affine arithmetic. Lecture Notes in Computer Science, 2768, 355-365.
|