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    Abstract:

    The shell operation of solid is an effective method to construct a solid with shape of thin shell. In this paper, the authors describe the mathematical definition of shell operation on regular solid with boundary representation, and present an algorithm for shell operation. The algorithm implements the solid's 3D operation by 2D merging operation of loops in surface's parametric region. So the complexity of problem is reduced.

    Reference
    1  Farouki R T. The approximation of non-degenerate offset surfaces. Computer Aided Geometric Design, 1986,3(1):15~43 2  Pham B. Offset curves and surfaces: a brief survey. Computer-Aided Design, 1992,24(4):223~229 3  Barnhill R E, Kersey S N. A marching method for parametric surface/surface intersection. Computer Aided Geometric Design, 1990,7(1~4):257~280 4  Barnhill R E, Farin G, Jordan M et al. Surface/surface intersection. Computer Aided Geometric Design, 1987,4(1,2):3~16 5  Krishnan S, Manocha D. Efficient representations and techniques for computing B-Reps of CSG models with NURBS primitives. In: John E ed. Set-theoretic Solid Modeling Techniques and Applications (CSG'96 Conference). Winchester, UK: Information Geometers Ltd., 1996. 101~122 6  Chiyokura Hiroaki, Kimura Fumihiko. Design of solids with free-form surfaces. Computer Graphics, 1983,17(3):289~298 7  Gardan Y, Perrin E. An algorithm reducing 3D Boolean operations to a 2D problem: concepts and results. Computer-Aided Design, 1996,28(4):277~287
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左 征,胡事民,孙家广.基于边界表示的体抽壳算法.软件学报,1999,10(7):761-765

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History
  • Received:April 29,1998
  • Revised:August 03,1998
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