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An Algorithm for Projecting Points onto a Patched CAD Model

机译:将点投影到修补的CAD模型上的算法

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摘要

We are interested in building structured overlapping grids for geometries defined by Computer-Aided-Design (CAD) packages. Geometric information defining the boundary surfaces of a computation domain is often provided in the form of a collection of possibly hundreds of trimmed patches. The first step in building an overlapping volume grid on such a geometry is to build overlapping surface grids. A surface grid is typically built using hyperbolic grid generation; starting from a curve on the surface, a grid is grown by marching over the surface. A given hyperbolic grid will typically cover many of the underlying CAD surface patches. The fundamental operation needed for building surface grids is that of projecting a point in space onto the closest point on the CAD surface. We describe a fast and robust algorithm for performing this projection which makes use of a fairly coarse global triangulation of the CAD geometry. Before the global triangulation is constructed the connectivity of the model is determined by an edge-matching algorithm which corrects for gaps and overlaps between neighbouring patches.
机译:我们感兴趣的是为计算机辅助设计(CAD)软件包定义的几何结构构建结构化的重叠网格。定义计算域边界表面的几何信息通常以可能包含数百个修剪补丁的集合的形式提供。在这种几何体上构建重叠的体积网格的第一步是构建重叠的表面网格。通常使用双曲线网格生成来构建表面网格;从曲面上的曲线开始,通过在曲面上前进来生长网格。给定的双曲线网格通常会覆盖许多基础的CAD表面斑块。建立曲面网格所需的基本操作是将空间中的点投影到CAD曲面上最接近的点上。我们描述了一种执行此投影的快速且鲁棒的算法,该算法利用了CAD几何的相当粗略的全局三角剖分。在构造全局三角剖分之前,通过边缘匹配算法确定模型的连通性,该算法会校正相邻面片之间的间隙和重叠。

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