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On shortest path routing algorithm in crossed cube-connected ring networks

机译:交叉立方体连接环网中的最短路径路由算法

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Crossed cube is a variation of hypercube, but some properties of the former are superior to those of the latter. However, it is difficult to extend the scale of crossed cube networks. For example, it is necessary to double the number of nodes to extend the scale of crossed cube networks. As a kind of hierarchical ring interconnection networks HRN, crossed cube-connected ring interconnection network CRN can effectively overcome the disadvantage. When extended, it only needs to be added a crossed cube. hence, it is a good topology for interconnection networks. Routing algorithm decides the performance of parallel computer system. In this paper, we first introduce the sufficient and necessary conditions for each link of one node in crossed cube to be a candidate link of a shortest path, and then present a shortest path adaptive routing algorithm with time complexity of O(n2) for CRN. At each routing step, it always choose a link in a good state to route from all the candidate links that belong to the shortest paths. Theoretical analysis show that the algorithm can output any shortest path.
机译:交叉立方体是超立方体的一种变体,但是前者的某些属性优于后者。但是,很难扩展交叉立方体网络的规模。例如,有必要将节点数量加倍以扩展交叉立方体网络的规模。交叉立方体连接的环形互连网络CRN作为一种分层的环形互连网络HRN可以有效克服这一缺点。扩展后,只需要添加一个交叉的多维数据集。因此,它是互连网络的良好拓扑。路由算法决定了并行计算机系统的性能。在本文中,我们首先介绍交叉立方体中一个节点的每个链接成为最短路径的候选链接的充要条件,然后提出时间复杂度为O(n 2 ))。在每个路由步骤中,它总是从处于最短路径的所有候选链接中选择状态良好的链接进行路由。理论分析表明,该算法可以输出任何最短路径。

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