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On the number of permutations performable by extra-stage multistage interconnection networks

机译:关于超级多级互连网络可执行的排列数量

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The number of permutations performable by extra-stage multistage interconnection networks in a single pass is studied. A graph-theoretical approach is used to evaluate the multiplicity of the performable permutations. More specifically, the problem is reduced to a hypercube enumeration problem, and it is shown that there is a direct correspondence between the number of partial subgraphs of a hypercube with a given number of components, and the multiplicity of a corresponding class of permutations performable by the extra- stage network. The evaluation of these multiplicities leads to the calculation of the number of distinct permutations performable by the network.
机译:研究了通过单级超级多级互连网络可执行的排列数量。图论方法用于评估可执行排列的多样性。更具体地,该问题被简化为超立方体枚举问题,并且表明在具有给定数量的分量的超立方体的部分子图的数量与可通过其执行的相应类别的置换的多样性之间存在直接对应关系。舞台外网络。对这些多重性的评估导致对网络可执行的不同排列的数量的计算。

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