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RSVP: a geometric toolkit for controlled repair of solid models

机译:RSVP:用于实体模型受控修复的几何工具包

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The paper presents a system and the associated algorithms for repairing the boundary representation of CAD models. Two types of errors are considered: topological errors, i.e., aggregate errors, like zero volume parts, duplicate or missing parts, inconsistent surface orientation, etc., and geometric errors, i.e., numerical imprecision errors, like cracks or overlaps of geometry. The output of our system describes a set of clean and consistent two-manifolds (possibly with boundaries) with derived adjacencies. Such solid representation enables the application of a variety of rendering and analysis algorithms, e.g., finite element analysis, radiosity computation, model simplification, and solid free form fabrication. The algorithms described were originally designed to correct errors in polygonal B-Reps. We also present an extension for spline surfaces. Central to our system is a procedure for inferring local adjacencies of edges. The geometric representation of topologically adjacent edges are merged to evolve a set of two-manifolds. Aggregate errors are discovered during the merging step. Unfortunately, there are many ambiguous situations where errors admit more than one valid solution. Our system proposes an object repairing process based on a set of user tunable heuristics. The system also allows the user to override the algorithm's decisions in a repair visualization step. In essence, this visualization step presents an organized and intuitive way for the user to explore the space of valid solutions and to select the correct one.
机译:本文提出了一种用于修复CAD模型边界表示的系统和相关算法。考虑两种类型的误差:拓扑误差,即聚集误差,例如零体积零件,重复或缺失零件,不一致的表面方向等;以及几何误差,即数值不精确误差,例如裂纹或几何形状重叠。我们系统的输出描述了一组干净且一致的两个流形(可能带有边界),并带有邻接关系。这样的实体表示使得能够应用各种渲染和分析算法,例如,有限元分析,辐射度计算,模型简化和无实体形式的制造。所描述的算法最初旨在纠正多边形B-Rep中的错误。我们还提出了样条曲面的扩展。我们系统的中心是推断边缘的局部邻接关系的过程。将拓扑上相邻的边的几何表示合并,以生成一组两个歧管。在合并步骤中发现汇总错误。不幸的是,在许多模棱两可的情况下,错误允许多个有效解决方案。我们的系统基于一组用户可调的启发式方法提出了对象修复过程。该系统还允许用户在维修可视化步骤中覆盖算法的决策。本质上,此可视化步骤为用户提供了一种有组织且直观的方式,供用户探索有效解决方案的空间并选择正确的解决方案。

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