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首页> 外文期刊>Parallel Processing Letters >ON THE COMPUTATIONAL COMPLEXITY OF ROUTING IN FAULTY K-ARY N-CUBES AND HYPERCUBES
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ON THE COMPUTATIONAL COMPLEXITY OF ROUTING IN FAULTY K-ARY N-CUBES AND HYPERCUBES

机译:故障K-ary N立方和超立方的布线计算复杂度

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摘要

We equate a routing algorithm in a (faulty) interconnection network whose underlyingngraph is a k-ary n-cube or a hypercube, that attempts to route a packet from a fixednsource node to a fixed destination node, with the sub-digraph of (healthy) links poten-ntially usable by this routing algorithm as it attempts to route the packet. This givesnrise to a naturally defined problem, parameterized by this routing algorithm, relating tonwhether a packet can be routed from a given source node to a given destination nodenin one of our interconnection networks in which there are (possibly exponentially many)nfaulty links. We show that there exist such problems that are PSPACE-complete (allnare solvable in PSPACE) but that there are (existing and popular) routing algorithmsnfor which the computational complexity of the corresponding problem is significantlyneasier (yet still computationally intractable).
机译:我们将(故障)互连网络中的路由算法等同于其基础图是k元n多维数据集或超多维数据集,该路由算法尝试将数据包从fixedn源节点路由到固定目标节点,并以(健康)链接,此路由算法在尝试路由数据包时可能会使用该链接。这引起了一个自然定义的问题,该问题由该路由算法进行了参数化,涉及到是否可以在我们的互连网络之一(可能存在指数级错误连接)中将数据包从给定的源节点路由到给定的目标节点。我们表明存在这样的问题,它们是PSPACE完全的(在PSPACE中可解决所有问题),但存在(现有和流行的)路由算法,对于这些算法,相应问题的计算复杂度明显较差(但在计算上仍然难以解决)。

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