Estimating error bounds for tensor product binary subdivision volumetric model
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[1] Kaihuai Qin,et al. Estimating subdivision depth of Catmull-Clark surfaces , 2004, Journal of Computer Science and Technology.
[2] G. Mustafa,et al. Estimating error bounds for binary subdivision curves/surfaces , 2006 .
[3] GhulamMustafa,et al. A New Solid Subdivision Scheme , 2005 .
[4] Hong Qin,et al. A new solid subdivision scheme based on box splines , 2002, SMA '02.
[5] Hong Qin,et al. An interpolatory subdivision for volumetric models over simplicial complexes , 2003, 2003 Shape Modeling International..
[6] Jörg Peters,et al. Tight linear envelopes for splines , 2001, Numerische Mathematik.
[7] Chandrajit L. Bajaj,et al. A subdivision scheme for hexahedral meshes , 2002, The Visual Computer.
[8] Nira Dyn,et al. Analysis of uniform binary subdivision schemes for curve design , 1991 .
[9] Panagiotis D. Kaklis,et al. Bounding the Distance between 2D Parametric Bézier Curves and their Control Polygon , 2003, Computing.
[10] George Merrill Chaikin,et al. An algorithm for high-speed curve generation , 1974, Comput. Graph. Image Process..
[11] Xiao-Ming Zeng,et al. Computational formula of depth for Catmull-Clark subdivision surfaces , 2006 .
[12] Jörg Peters,et al. Sharp, quantitative bounds on the distance between a polynomial piece and its Bézier control polygon , 1999, Comput. Aided Geom. Des..
[13] Nira Dyn,et al. A 4-point interpolatory subdivision scheme for curve design , 1987, Comput. Aided Geom. Des..
[14] Ulrich Reif. Best bounds on the approximation of polynomials and splines by their control structure , 2000, Comput. Aided Geom. Des..
[15] Nira Dyn,et al. Using parameters to increase smoothness of curves and surfaces generated by subdivision , 1990, Comput. Aided Geom. Des..
[16] Fuhua Cheng. Estimating subdivision depths for rational curves and surfaces , 1992, TOGS.
[17] E. Catmull,et al. Recursively generated B-spline surfaces on arbitrary topological meshes , 1978 .