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Graph and hint based algorithm for machining feature automation recognition and mapping 总被引:1,自引:0,他引:1
Feature recognition is a process of extracting machining features which has engineering meaning from solid model, and it is
a key technology of CAD/CAPP/CAM integration. This paper presents an effective and efficient methodology of recognizing machining
feature. In this approach, features are classified into two categories: pocket feature and predefined feature. Different feature
type adopts its special hint and heuristic rule, and is helpful to recognize intersection feature. Feature classification
optimizes search algorithm and shortens search scope dramatically. Meanwhile, extension and split algorithm is used to handle
intersecting feature. Moreover, feature mapping based on machining knowledge is introduced to support downstream application
better. Finally, case studies with complex intersecting features prove that the developed approach has stronger recognizing
ability. 相似文献
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Curvature estimation is a basic step in many point relative applications such as feature recognition, segmentation, shape
analysis and simplification. This paper proposes a moving-least square (MLS) surface based method to evaluate curvatures for
unorganized point cloud data. First a variation of the projection based MLS surface is adopted as the underlying representation
of the input points. A set of equations for geometric analysis are derived from the implicit definition of the MLS surface.
These equations are then used to compute curvatures of the surface. Moreover, an empirical formula for determining the appropriate
Gaussian factor is presented to improve the accuracy of curvature estimation. The proposed method is tested on several sets
of synthetic and real data. The results demonstrate that the MLS surface based method can faithfully and efficiently estimate
curvatures and reflect subtle curvature variations. The comparisons with other curvature computation algorithms also show
that the presented method performs well when handling noisy data and dense points with complex shapes. 相似文献
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