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INCREMENTAL AND LOCALIZED UPDATE OF CONVEX DECOMPOSITION FOR FORM FEATURE DECOMPOSITION

机译:表单特征分解凸分解的增量和本地化更新

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Alternating Sum of Volumes with Partitioning (ASVP) decomposition is a volumetric representation of a part obtained from its boundary representation, organizing the faces of the part in an outside-in hierarchy. A Form Feature Decomposition (FFD) which can serve as a central feature representation for various applications is obtained from ASVP decomposition. In a typical design procedure, part designs are analyzed for a given application context and redesign suggestions are made; design changes are then propagated from one context to another through the FFD. Thus, incremental update capability is crucial to support design refinement. FFD incremental update can be achieved by incrementally updating the corresponding ASVP decomposition. This paper describes how ASVP incremental update is achieved by exploiting the hierarchical structure of the decomposition. ASVP incremental update seeks to determine the new decomposition tree of a part, after its boundary representation is changed, without computing it from scratch. Based on local face alteration and extremality considerations, we look for active components that need to be updated. For a connected delta volume, defined as the volumetric difference between the old and new parts, active components are localized in a subtree of the decomposition tree, called active subtree. Then, the new decomposition is obtained by only updating the active subtree using localized ASVP decomposition operations.
机译:分区(ASVP)分解的交替的卷和卷的总和是从其边界表示获得的部分的体积表示,组织在外部层次结构中的部分的面部。从ASV分解获得可以用作各种应用的中央特征表示的形式特征分解(FFD)。在典型的设计过程中,针对给定的应用程序上下文分析部分设计,并进行重新设计建议;然后通过FFD从一个上下文传播设计更改。因此,增量更新能力对于支持设计改进至关重要。通过逐步更新相应的ASV分解,可以实现FFD增量更新。本文介绍了如何通过利用分解的分层结构来实现ASV增量更新。 ASVP增量更新试图确定其边界表示更改后的一部分的新分解树,而不从头开始计算它。基于本地脸部改变和极端考虑,我们寻找需要更新的活动组件。对于已连接的增量卷,定义为旧零件和新零件之间的体积差异,活动组件在分解树的子树中本地化,称为活动子树。然后,通过仅使用本地化的ASV分解操作更新活动子树来获得新分解。

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