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Topological Properties and Optimal Routing Algorithms for Three Dimensional Hexagonal Networks

机译:三维六边形网络的拓扑性质和最佳路由算法

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This paper presents a convenient addressing scheme on 2-D hexagonal meshes. It helps to derive simple and optimal routing and one-to-all broadcasting algorithms. We also show the existence of a Hamiltionian cycle that yields a ring embedding. We define 3-D hexagonal graph as a generalization of the triangular plane tessellation, and consider it as a multiprocessor interconnection net-work. Some of its topological properties are studied. These properties are better than the well-known multi-dimensional square mesh. A simple and optimal routing algorithm is also presented.
机译:本文提出了一种方便的二维六角形网格寻址方案。它有助于推导简单和最佳的路由选择以及一对一广播算法。我们还显示了产生环嵌入的汉密尔顿循环的存在。我们将3-D六边形图定义为三角形平面细分的一般化,并将其视为多处理器互连网络。研究了其某些拓扑性质。这些性能优于众所周知的多维正方形网格。还提出了一种简单且最佳的路由算法。

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