“Generative modeling: a symbolic system for geometric modeling” by Snyder and Kajiya

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Title:

    Generative modeling: a symbolic system for geometric modeling

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Abstract:


    No abstract available.

References:


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    2. Bart’, Alan H,. “Superquadrics and Angle Preserving Transformations.” Computer Graphics, 15(3), August 1981, pp I 1-23.
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    4. Binfotd, T., in Visual Perception by Computer, Proceedings of the IEEE Conference on Systems and Control, Miarrfi, FI,, December 197 i.
    5. Carlson, W.E., Techniques for Generation of Three Dimensiomal Dam for use in Complex Image Synthesis, Ph.D. Thesis, Ohio State University, Sept. 1982.
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    8. Coquillm. S. “‘A Control Point Based Sweeping Technique,” IEEE Com, purer Graphics and Applications, 7( 1 I), 1987, pp. 36-45.
    9. Franklin, W.F. and Alan H. Ban’, “Faster Calculation of Superquadric$,” IEEE Computer Graphics and Applications, 1(3). 1981, pp. 41-47.
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    11. Kajiya, James T., and Timely L. Kay, “Readering Fur with Three Dimensional Textures,” Computer Graphics, 23(3). July 1989, pp. 271-280,
    12. Laidlaw. David, J. Snyck,, A. Woodbary, and A. Bat-r, “Model Extraction using Omi~catim.” manuscript in Wogress.
    13. l.assing, D.L. and A.L. Eshleman, “Planning a Ccmmme Data Base fog En~ and Mam~actuting,” SHARE XUII, Chicago. IL, Aug. 1974,
    14. Pedin. Kea, “An haage Syria,” Computer Graph/cs, 19(3), July 1985, pp. 287-296.
    15. Pguu, William H., Brian P. Flammv, Saul A. Teukohky, and William T. Vettedin~ N~tical Recipe& Cambridge University Press, ~lte, ~. t986.
    16. Snytha’, John, C,e~rat/vw Modeling: An Approach to Higk Level Shape Desifnfor C~r Graph,s and CAD, Ph.D. Thesis. California Imtiutte Of T~, 1991.
    17. S.,ydet.loha.’IatervalAaalysisforCompmerGrWhk,.”tobepublished in Siwaph 92.
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