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Modeling Several Multistage Interconnection Networks with Unified Cayley Formulation

机译:用统一的Cayley配方建模几种多级互连网络

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With the semi-direct product of two groups, several schemes for designing interconnection networks with constant degree are unified under a general framework in this paper theoretically. A new family of Cayley graph, called CSC(q, p, l, k) is introduced on this general framework, which shows a better scalability. We have verified that CSC(q, p, l, k) includes some well-known significant multistage interconnection networks as its subclasses, for example, Cube- Connected Cycles (CCC), the k-degree Cayley graph recently proposed, the new three degree network and Star- Connected Cycles (SCC). This work can induce computer designers to obtain desired networks by a proper choice of parameters which is attractive for some applications which are built on large scale networks. Secondly, this unified framework of Cayley graph can avoid to repeatedly exploit some "new" interconnection networks.
机译:通过两组的半直接产物,在理论上,在本文的一般框架下,用于设计具有恒定度的互连网络的若干方案。在该一般框架上介绍了一个新的Cayley Graph,称为CSC(Q,P,L,K),其显示出更好的可扩展性。我们已经验证了CSC(Q,P,L,K)包括一些众所周知的重要多级互连网络,作为其子类,例如立方联循环(CCC),最近提出的K-Degrese Cayley图,新三个学位网络和恒星连接的周期(SCC)。 This work can induce computer designers to obtain desired networks by a proper choice of parameters which is attractive for some applications which are built on large scale networks.其次,这个统一的Cayley图框架可以避免重复利用一些“新”互连网络。

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