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On the multiplexing degree required to embed permutations in a class of networks with direct interconnects

机译:在具有直接互连的一类网络中嵌入排列所需的多路复用程度

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There are two approaches for establishing a connection in a network whose links are multiplexed with virtual channels. One is called Path Multiplexing (PM), in which the same channel has to be used on each link along a path, and the other is Link Multiplexing (LM), in which different channels may be used. We study the problem of embedding permutations in PM and LM, and in particular, determine the threshold (minimal) multiplexing degree needed for a network to be rearrangeably nonblocking. We found that PM and LM are equally effective in linear arrays, and LM is slightly more effective than PM in rings, meshes, tori and hypercubes. Our results suggest that PM may be more cost-effective in implementing networks with multiplexed optical interconnects.
机译:有两种方法用于在网络中建立连接在与虚拟通道复用的网络中。一个被称为路径复用(PM),其中必须在沿着路径的每个链路上使用相同的通道,而另一个是链路复用(LM),其中可以使用不同的信道。我们研究了PM和LM中的嵌入排列的问题,特别是确定网络需要重新粘连所需的阈值(最小)复用程度。我们发现PM和LM在线性阵列同样有效,LM比环,网状物,托里和超速度稍微有效。我们的结果表明,PM在实现具有多路复用光学互连的网络方面可能更具成本效益。

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