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Use of Graph Theory to Represent Topology of a Hydraulic Manifold

机译:使用图理论代表液压歧管的拓扑

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A major challenge in automating the design of hydraulic Manifolds is to find an efficient method to represent the hydraulic manifold topology in a mathematical form. This representation should be able to capture a) the complex geometries in the manifold, b) connection, wall thickness and user applied constraints inside the manifold, and c) has to be efficient so that manifold can be converted to a graph and back using minimal compute resources. This paper discuses the use of graphs to form a matrix holding distance constraints between cavities and cavity/manifold surface. This technique allows converting a large manifold CAD drawing into a graph and then back to a CAD drawing almost interactively on a normal Windows Desktop computer. This paper also discusses some of the applications that employ the Transitive Closure algorithm on this representation to help users design manifolds that meet design objectives.
机译:自动化液压歧管设计的主要挑战是找到一种以数学形式代表液压歧管拓扑的有效方法。该表示应该能够捕获a)歧管中的复杂几何形状,b)歧管内的连接,壁厚度和用户施加的约束,并且c)必须有效,使得歧管可以转换为曲线图并使用最小的返回计算资源。本文消除了曲线图来形成腔和腔/歧管表面之间的矩阵保持距离约束。该技术允许将一个大型歧管CAD绘制到图形中,然后在正常的Windows台式计算机上几乎交互地返回CAD。本文还讨论了一些应用在此表示上的传递闭合算法的应用程序,以帮助用户设计满足设计目标的歧管。

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