Open Access
Issue |
Mechanics & Industry
Volume 21, Number 1, 2020
|
|
---|---|---|
Article Number | 107 | |
Number of page(s) | 13 | |
DOI | https://doi.org/10.1051/meca/2019044 | |
Published online | 07 January 2020 |
- Q.G. Zhang, R.B. Greenway, Development and implementation of a nurbs curve motion interpolator, Robot. Comput. Integr. Manufactur. 14, 27–36 (1998) [CrossRef] [Google Scholar]
- J. Li, Y. Liu, Y. Li, G. Zhong, S-model speed planning of nurbs curve based on uniaxial performance limitation, IEEE Access 7, 60837–60849 (2019) [Google Scholar]
- M.-Y. Cheng, M.-C. Tsai, J.-C. Kuo, Real-time nurbs command generators for cnc servo controllers, Int. J. Mach. Tools Manufact. 42, 801–813 (2002) [CrossRef] [Google Scholar]
- L. Zhang, H. Wang, Y. Li, J. Tan, A progressive iterative approximation method in offset approximation, J. Comput. Aided Des. Comput. Graph. 26, 1646–1653 (2014) [Google Scholar]
- W. Tiller, E. Hanson, Offsets of two-dimensional profiles, IEEE Comput. Graph. Appl. 4, 36–46 (2007) [Google Scholar]
- S. Coquillart, Computing offsets of b-spline curves, Comput. Aided Des. 19, 305–309 (1987) [Google Scholar]
- J. Hoschek, Spline approximation of offset curves. Springer, Netherlands (1990) [Google Scholar]
- R. Klass, An offset spline approximation for plane cubic splines, Comput. Aided Des. 15, 297–299 (1983) [Google Scholar]
- B. Pham, Offset approximation of uniform b-splines, Compu. Aided Des. 20, 471–474 (1988) [CrossRef] [Google Scholar]
- I.K. Lee, M.S. Kim, G. Elber, Planar curve offset based on circle approximation, Comput. Aided Des. 28, 617–630 (1996) [Google Scholar]
- L.G. Liu, G.J. Wang, Optimal approximation to curve offset based on shifting control points, J. Softw. 13, 398–403 (2002) [Google Scholar]
- J. Tiffin, The applications of weighted dual functions of bernstein basis in curve offsetting, J. Compu. Aided Des. Comput. Graph. 23, 1987–1993 (2011) [Google Scholar]
- Z. Jiang, X. Feng, X. Feng, Y. Liu, Contour-parallel tool-path planning of free surface using voronoi diagram approach, in International Conference on Advanced Computer Theory and Engineering (2010), pp. V1–302–V1–305. [Google Scholar]
- Z. Bo, J. Zhao, L. Lun, R. Xia, Nurbs curve interpolation algorithm based on tool radius compensation method, Int. J. Product. Res. 54, 1–27 (2016) [CrossRef] [Google Scholar]
- A. Kout, H. Müller, Tool-adaptive offset paths on triangular mesh workpiece surfaces, Comput. Aided Des. 50, 61–73 (2014) [Google Scholar]
- T.C. Cai, Y.G. Zhao, Z.J. Wang, X.Y. Liu, The generation algorithm of planar nurbs curve and its offset, Mach. Des. Manuf. 7, 224–227 (2014) [Google Scholar]
- T.W. Sederberg, S.R. Parry, Comparison of three curve intersection algorithms, Comput. Aided Des. 18, 58–63 (1986) [Google Scholar]
- R.E. Barnhill, G. Farin, M. Jordan, B.R. Piper, Surface/surface intersection, Comput. Aided Geometr. Des. 4, 3–16 (1987) [CrossRef] [Google Scholar]
- L.I. Xu-Yu, W.U. Yu-Xiang, Research and implementation of a novel algorithm for tool compensation, Modul. Mach. Tool Autom. Manufactur. Tech. 11, 21–24 (2009) [Google Scholar]
- H. Sun, D. Fan, A novel algorithm for arc transition tool compensation, China Mech. Eng. (2007) [Google Scholar]
- H. Park, J.H. Lee, Error-bounded b-spline curve approximation based on dominant point selection, in International Conference on Computer Graphics (2005) [Google Scholar]
- X. Cheng, W. Liu, M. Zhang, Approximation of b-spline curve of feature points, J. Comput. Aided Des. Comput. Graph. 23, 1714–1718 (2011) [Google Scholar]
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