外文翻译--基于细分曲面生成的三轴数控切削轨迹的研究-数控设计(编辑修改稿)内容摘要:

ect them manually. It is a serious problem that NC data generated from such bad CAD models often affects the quality of products. In this research we adopt subdivision surface modeling technologies to solve these problems. The basic concept of the subdivision surface is to generate a smooth surface by repeatedly subdividing an initial polyhedron such as a triangular mesh. It has such a nice property that it can represent a plex shape in only “single” patch. Thus it is seldom required to have a multipatch structure or trimming even for a plex shape. In addition, the subdivision surface has certain continuity, for instance C2continuity almost everywhere on the surface. For these characteristics the subdivision surface has been a major representation in the field of puter animation [3]. However, in the field of CAD/CAM, it has not been used so much. One reason is that we have not yet known if subdivision surface can be applied to CAM. It is our fundamental motivation behind this research. The objective of this research is to develop an effective NC path generation method for subdivision surfaces, and get the best performance of automation and rapidity. In this research we select Loop subdivision surface [1] as our target subdivision surface. Its domain is a triangular mesh. In section 2 we introduce its basics. In our research we propose a path plan including two stages: roughcut and finishcut. The approach exploits LoD property of subdivision surface for these two stages. In other words, use a rough mesh for rough cut and a fine mesh for finish cut. The generated path plan is applied for threeaxis machining. These two stages utilize a Zmap model. In section 3 we describe the Zmap model in detail. In sections 4 and 5 we present algorithms of the roughcut path generation and the finishcut path generation. In section 6 we propose collision detection and correction for controlling machining accuracy and quality. In section 7 the implementation of cutter path generation and their machining result are demonstrated. Finally in the last section we discussed conclusions. 2. Loop Subdivision Surface In this section we briefly introduce Loop subdivision surface. More details are available in [13]. In 1987 Loop generalized the recurrence relations for boxspline to irregular meshes [1][9]. The Loop’s subdivision scheme is based on the threedirectional boxspline. It produces surfaces that are C2continuous everywhere except extraordinary vertices. The extraordinary vertices are those whose number of adjacent vertices (valence) is not six, while ones with valence six are regular. The Loop subdivision scheme can be applied to arbitrary triangular meshes at the following two steps: 1. Each edge of a triangle is divided to two edges. 2. Each triangle is divided to four triangles. In these operations。
阅读剩余 0%
本站所有文章资讯、展示的图片素材等内容均为注册用户上传(部分报媒/平媒内容转载自网络合作媒体),仅供学习参考。 用户通过本站上传、发布的任何内容的知识产权归属用户或原始著作权人所有。如有侵犯您的版权,请联系我们反馈本站将在三个工作日内改正。