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Techniques for finding ring covers in survivable networks

机译:在可生存网络中查找环网覆盖的技术

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Given an arbitrary telecommunications network N our goal is to find the minimum cost for equipment which will enable N to survive an arbitrary link fault. We consider uni-directional and bi-directional ring technologies. Basically, our goal is to find minimum cost ring covers for any network N, where a ring cover is a set C of rings such that every link in N is covered by (i.e. part of) at least one ring in C. If a network N is augmented with enough equipment to support a given ring cover C, it can respond to a link failure immediately (and automatically) by routing the disrupted traffic through surviving links in the ring that covers the failed link. We describe an efficient algorithm to find a minimum cost ring cover for uni-directional transmission rings under simplifying assumptions. This algorithm offers a useful heuristic for computing low cost ring covers for existing networks and actual cost functions. We also provide efficient heuristics to find nearly minimum cost ring covers for bi-directional transmission rings. We show that certain versions of the bi-directional problem are NP-complete, hence (presumably) no efficient algorithm exists that always finds a minimum cost ring cover. However, our heuristics perform well in practice.
机译:在给定任意电信网络N的情况下,我们的目标是找到使N幸免于任意链路故障的设备的最低成本。我们考虑单向和双向环网技术。基本上,我们的目标是找到任何网络N的最低成本的环套,其中,环套是一组环C,这样N中的每个链路都被C中的至少一个环覆盖(即部分)。 N增加了足够的设备来支持给定的环网盖C,它可以通过覆盖故障链路的环网中尚存的链路来路由中断的流量,从而立即(自动)响应链路故障。我们描述了一种有效的算法,可以在简化的假设下找到单向传输环的最小成本环覆盖。该算法为计算现有网络的低成本环网和实际成本函数提供了有用的启发。我们还提供有效的启发式方法,以查找双向传输环的成本最低的环套。我们证明了双向问题的某些版本是NP完全的,因此(大概)不存在总能找到最小成本环套的有效算法。但是,我们的启发式方法在实践中表现良好。

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