Computation of Rotation Minimizing Frame in Computer Graphics
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[1] J. Bloomenthal. Calculation of reference frames along a space curve , 1990 .
[2] Bert Jüttler,et al. Cubic Pythagorean hodograph spline curves and applications to sweep surface modeling , 1999, Comput. Aided Des..
[3] Shiaofen Fang,et al. Computing and approximating sweepingsurfaces based on rotation minimizing framesTim , 1995 .
[4] Rida T. Farouki,et al. Rational approximation schemes for rotation-minimizing frames on Pythagorean-hodograph curves , 2003, Comput. Aided Geom. Des..
[5] Jieqing Feng,et al. Arc-Length-Based Axial Deformation and Length Preserving Deformation , 1998 .
[6] Barry Joe,et al. Robust computation of the rotation minimizing frame for sweep surface modeling , 1997, Comput. Aided Des..
[7] Jules Bloomenthal,et al. Modeling the mighty maple , 1985, SIGGRAPH.
[8] Hyeong In Choi,et al. Almost rotation-minimizing rational parametrization of canal surfaces , 2004, Comput. Aided Geom. Des..
[9] Francis Lazarus,et al. Feature-based shape transformation for polyhedral objects , 1994 .
[10] Dominique Bechmann,et al. Arbitrary shaped deformations with DOGME , 2003, Vis. Comput..
[11] Fopke Klok. Two moving coordinate frames for sweeping along a 3D trajectory , 1986, Comput. Aided Geom. Des..
[12] Helmut Pottmann,et al. Contributions to Motion Based Surface Design , 1998, Int. J. Shape Model..
[13] Rida T. Farouki,et al. Exact rotation-minimizing frames for spatial Pythagorean-hodograph curves , 2002, Graph. Model..
[14] Andrew J. Hanson,et al. Visualizing quaternions , 2005, SIGGRAPH Courses.
[15] Michael E. Taylor,et al. Differential Geometry I , 1994 .
[16] Ronen Barzel,et al. Faking Dynamics of Ropes and Springs , 1997, IEEE Computer Graphics and Applications.
[17] H. GUGGENHEIMER. Computing frames along a trajectory , 1989, Comput. Aided Geom. Des..
[18] Bert Jüttler. Rotation Minimizing Spherical Motions , 1998 .
[19] Constrained optimal framings of curves and surfaces using quaternion Gauss maps , 1998, Proceedings Visualization '98 (Cat. No.98CB36276).
[20] Sabine Coquillart,et al. Interactive Axial Deformations , 1993, Modeling in Computer Graphics.
[21] Richard F. Riesenfeld,et al. Approximation of sweep surfaces by tensor product NURBS , 1992, Other Conferences.
[22] Andrew J. Hanson,et al. Quaternion Frame Approach to Streamline Visualization , 1995, IEEE Trans. Vis. Comput. Graph..
[23] David C. Banks,et al. A Predictor-Corrector Technique for Visualizing Unsteady Flow , 1995, IEEE Trans. Vis. Comput. Graph..
[24] Pekka Siltanen,et al. Normal orientation methods for 3D offset curves, sweep surfaces and skinning , 1992, Comput. Graph. Forum.
[25] Willem F. Bronsvoort,et al. Ray tracing generalized cylinders , 1985, TOGS.
[26] Dana H. Ballard,et al. Splines as embeddings for generalized cylinders , 1982 .
[27] R. Bishop. There is More than One Way to Frame a Curve , 1975 .
[28] B. Jüttler,et al. Rational approximation of rotation minimizing frames using Pythagorean-hodograph cubics , 1999 .
[29] Sudhanshu Kumar Semwal,et al. Biomechanical modeling: Implementing line-of-action algorithm for human muscles and bones using generalized cylinders , 1994, Comput. Graph..
[30] Sabine Coquillart,et al. Axial deformations: an intuitive deformation technique , 1994, Comput. Aided Des..