BOUNDARY EVALUATION FOR SOLID FREEFORM FABRICATION

被引:0
作者
GUDURI, S
CRAWFORD, RH
BEAMAN, JJ
机构
来源
TOWARDS WORLD CLASS MANUFACTURING 1993 | 1994年 / 17卷
关键词
COMPUTATIONAL GEOMETRY AND OBJECT MODELING; COMPUTER-AIDED ENGINEERING;
D O I
暂无
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
The de facto standard for geometric data exchange for Solid Freeform Fabrication (SFF) technologies is based on faceted approximation of the source geometry. This approach simplifies the subsequent geometric processing operations required for fabricating the part. However, the faceting algorithms used by many commercial CAD systems are not robust, resulting in faceted approximations that do not represent valid solids. This paper presents a method to process Constructive Solid Geometry (CSG) representations for layer-based SFF processes. The method is based on the philosophy that the geometric processor should be intimately tied to SFF technology, resulting in a CSG boundary evaluator for SFF. The paper focuses on the algorithms for slicing CSG representations of mechanical parts. The general approach is to slice the primitives in the CSG tree, then to apply set operations to the resulting contours. For the common quadric primitives, exact slice contours are generated. For higher-order primitives, such as the torus, a method for approximating the contours is presented. The algorithm for applying regularized set operations is described briefly. This method results in a significant improvement in geometric processing for SFF by providing a more accurate and compact format for geometric data exchange, by preserving the accuracy of lower-order surfaces, and by providing a rational means for controlling the accuracy of approximations of higher-order surfaces.
引用
收藏
页码:301 / 312
页数:12
相关论文
共 10 条
[1]  
ABHAYANKAR SS, 1987, COMPUT AIDED DESIGN, V19, P11
[2]  
BEHN JH, 1992, 1992 SOL FREEF FABR, P86
[3]  
FOLEY JD, 1990, COMPUTER GRAPHICS PR, P92
[4]  
GLASSNER AS, 1990, GRAPHICS GEMS, P404
[5]  
GUDURI S, 1992, AUG SOL FREEF FABR P, P95
[6]   BOOLEAN OPERATIONS IN SOLID MODELING - BOUNDARY EVALUATION AND MERGING ALGORITHMS [J].
REQUICHA, AAG ;
VOELCKER, HB .
PROCEEDINGS OF THE IEEE, 1985, 73 (01) :30-44
[7]  
TILOVE RB, 1980, IEEE T COMPUT, V29, P874, DOI 10.1109/TC.1980.1675470
[8]   CONVERTING STANDARD BIVARIATE POLYNOMIALS TO BERNSTEIN FORM OVER ARBITRARY TRIANGULAR REGIONS [J].
WAGGENSPACK, WN ;
ANDERSON, DC .
COMPUTER-AIDED DESIGN, 1986, 18 (10) :529-532
[9]  
WAGGENSPACK WN, 1989, COMPUTER AIDED GEOME, V1, P33
[10]  
1988, STEREOLITHOGRAPHY IN