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Reconstructing boundary representations from extended bintrees

机译:从扩展二叉树重构边界表示

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In this paper, a new algorithm method forreconstructing boundary representation (Brep) from extendedbintree (EB) is presented. The EB is a general method of binarycellular models based on a regular cellular bisection of theuniverse. It allows face, edge and vertex node types as well as theclassical black, white and grey nodes, so that the data of geometricelements can be stored in the tree nodes. Using Brep, a body isdefined by faces, a face by at least three edges, an edge by twovertices and a vertex by three coordinates. Consequently, ahierarchy of elements, which are connected in a network form, in adata structure come into being. After the geometric hierarchy ofbody-face-edge-vertex, the hierarchical affiliation of elements andthe topology are described by forward pointer: element of a highlevel in the hierarchy consists of elements of the next lower level.Therefore, an algorithm for the reconversion from EB to Brep hasto be provided in accordance with the geometric hierarchy frombottom to top: vertex-edge-face-body. The reconversion starts withvertices of an EB, an edge is determined by two vertices, a face byseveral edges or a polygon, a body by faces. The Brep can begenerated from EB without loss of geometric information. Bothplanes and round faces have been considered in the process.
机译:本文提出了一种从扩展树(EB)重构边界表示(Brep)的新算法。 EB是基于宇宙规则的二等分的二元细胞模型的通用方法。它允许使用面,边和顶点节点类型以及经典的黑色,白色和灰色节点,以便将几何元素的数据存储在树节点中。使用Brep,实体由面定义,面由至少三个边缘定义,面由两个顶点定义,顶点由三个坐标定义。因此,在数据结构中形成了以网络形式连接的元素的层次结构。在人体-面部-边缘-顶点的几何层次结构之后,用前向指针描述元素的层次关系和拓扑:层次结构中的高层元素由下一个较低层次的元素组成。因此,一种从EB进行转换的算法必须根据从下到上的几何层次结构提供Brep:顶点-边-脸-身体。转换从EB的顶点开始,边由两个顶点确定,一个面由几个边或多边形确定,一个面由多个面确定。 Brep可以从EB生成,而不会丢失几何信息。在此过程中已经考虑了平面和圆面。

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