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The GJCode(s, t): A Scalable Hypercube Based on the Combination Gray Code with Johnson Code

机译:gjcode(s,t):基于与johnson代码的组合格雷码的可伸缩超步

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Hypercubes utilizing Gray Code are used widely as the interconnection networks of parallel computer systems. But an n-dimensional hypercube has 2{sup}n nodes, which limits scalability of networks when the degree of nodes is invariable. The paper puts forward a scalable hypercube based on the Combination Gray Code with Johnson Code(GJCode(s, t)). The GJCode(s, t) has good scalable characteristics and the important properties of both Gray Code and Johnson Code. In the GJCode(s, t), there are two adjustable parameters which offer a good tradeoff between the cost of networks and their performance in terms of the demand of application systems. The paper discusses the performance of several variations of the hypercube and proposes the routing algorithm for the GJCode(s, t), which can make packets pass along the shortest distance path and is simple in hard implementation. The GJCode(s, t) can be applied in parallel computer systems and networks on chip.
机译:利用格雷码的超电台被广泛用于并行计算机系统的互连网络。但是,N维超立方体有2 {SUP} N节点,这在节点的程度不变时限制了网络的可扩展性。该文件基于与Johnson Code的组合格雷码(GJCODE(S,T))提出了可伸缩的超立闸。 GJCode(S,T)具有良好的可扩展特性和格雷码和约翰逊代码的重要属性。在GJCODE(S,T)中,有两个可调参数,在网络的需求和应用系统的需求方面提供了两个可调的参数,这些参数在网络的成本和它们的性能之间提供了良好的权衡。本文讨论了HyperCube几种变体的性能,并提出了GJCode(S,T)的路由算法,这可以使数据包沿着最短距离路径传递,并且在硬实施方面简单。 GJCode(S,T)可以应用于并行计算机系统和芯片网络。

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