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Dynamic manipulation of triangular B-splines
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Source ACM Symposium on Solid and Physical Modeling archive
Proceedings of the third ACM symposium on Solid modeling and applications table of contents
Salt Lake City, Utah, United States
Pages: 351 - 360  
Year of Publication: 1995
ISBN:0-89791-672-7
Authors
Hong Qin  Department of Computer Science, University of Toronto, 10 King's College Road, Toronto, Ontario, Canada, M5S 1A4
Demetri Terzopoulos  Department of Computer Science, University of Toronto, 10 King's College Road, Toronto, Ontario, Canada, M5S 1A4
Sponsor
SIGGRAPH: ACM Special Interest Group on Computer Graphics and Interactive Techniques
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 5,   Downloads (12 Months): 20,   Citation Count: 5
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REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
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J. Baumgarte. Stabilization of constraints and integrals of motion in dynamical systems. Comp. Meth. in Appl. Mech. andEng., 1:1-16, 1972.
 
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W. Dahmen and C. Micchelli. On the linear independence of multivariate B-splines, 1. triangulations of simploids. SIAM J. Numer Anal., 19(5):993-1012, 1982.
 
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W. Dahmen and C. Micchelli. Recent progress in multivariate splines. In C.K. Chui, L.L. Schumaker, and J.D. Ward, editors, Approximation Theory IV, pages 27-121. Academic Press, New York, 1983.
 
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W. Dahmen, C. Micchelli, and H.-P. Seidel. Blossoming begets B-spline bases built better by B-patches. Mathematics of Computation, 59(199):97-i 15, I992.
 
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C. de Boor. Splines as linear combinations of B-splines. In G. Lorentz, C. Chui, and L.L. Schumaker, editors, Approximation Theor)' II, pages 1--47. Academic Press, New York, 1976.
 
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B.R. Gossick. Hamilton's Principle and Physical Systems. Academic Press, New York and London, 1967.
 
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T. Grandine. The stable evaluation of multivariate simplex splines. Mathematics of Computation, 50(181 ):197-205, 1988.
 
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K. Hollig. Multivariate splines. SIAM J. Numer Anal., 19(5):1013-1031, 1982.
 
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C.A. Micchelli. On a numerically efficient method for computing with multivariate B-splines. In W. Schempp and K. Zeller, editors, Multivariate Approximation Theory, pages 211-248. Birkhauser, Basel, 1979.
 
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M. Minoux. Mathematical Programming. Wiley, New York, 1986.
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H. Qin and D. Terzopoulos. Dynamic NURBS swung surfaces for physics-basedshape design. ComputerAidedDesign, 27(2), 1995. in press.
 
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G. Strang. Introduction to Applied Mathematics. Wellesley- Cambridge Press, MA, 1986.
 
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D. Terzopoulos and K. Fleischer. Deformable models. The ~isual Computer, 4(6):306-331, 1988.
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C. Traas. Practice ofbivariate simplicial splines. In W. Dahmen et al, editor, Computation of Curves and Surfaces, pages 383- 422. Kluwer Academic Publishers, 1990.
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Collaborative Colleagues:
Hong Qin: colleagues
Demetri Terzopoulos: colleagues