The Beta2-spline: A Special Case of the Beta-spline Curve and Surface Representation
暂无分享,去创建一个
[1] M. Sabin,et al. Behaviour of recursive division surfaces near extraordinary points , 1978 .
[2] Richard F. Riesenfeld,et al. A Theoretical Development for the Computer Generation and Display of Piecewise Polynomial Surfaces , 1980, IEEE Transactions on Pattern Analysis and Machine Intelligence.
[3] I. Faux,et al. Computational Geometry for Design and Manufacture , 1979 .
[4] R. Goldman. Using degenerate Bézier triangles and tetrahedra to subdivide Bézier curves , 1982 .
[5] G. Nielson. SOME PIECEWISE POLYNOMIAL ALTERNATIVES TO SPLINES UNDER TENSION , 1974 .
[6] B. Barsky. The beta-spline: a local representation based on shape parameters and fundamental geometric measures , 1981 .
[7] Edwin Earl Catmull,et al. A subdivision algorithm for computer display of curved surfaces. , 1974 .
[8] Brian A. Barsky,et al. Local Control of Bias and Tension in Beta-splines , 1983, TOGS.
[9] J. R. Manning. Continuity Conditions for Spline Curves , 1974, Comput. J..
[10] George Merrill Chaikin,et al. An algorithm for high-speed curve generation , 1974, Comput. Graph. Image Process..
[11] E. Catmull,et al. Recursively generated B-spline surfaces on arbitrary topological meshes , 1978 .
[12] T. Goodman. Properties of ?-splines , 1985 .
[13] J. Lane,et al. A generalized scan line algorithm for the computer display of parametrically defined surfaces , 1979 .
[14] B. Barsky. Arbitrary Subdivision of Bezier Curves , 1985 .
[15] T. J. Rivlin. Bounds on a polynomial , 1970 .
[16] R. Riesenfeld,et al. Bounds on a polynomial , 1981 .
[17] B. Barsky,et al. An Adaptive Subdivision Method with Crack Prevention for Rendering Beta-Spline Objects. , 1987 .