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EFFICIENT PROTOCOLS FOR COMPUTING THE OPTIMAL SWAP EDGES OF A SHORTEST PATH TREE

机译:计算最短路径树的最佳交换边缘的有效协议

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We consider the problem of computing the optimal swap edges of a shortest-path tree. This theoretical problem arises in practice in systems that offer point-of-failure shortest-path rerouting service in presence of a single link failure: if the shortest path is not affected by the failed link, then the message will be delivered through that path; otherwise, the system will guarantee that, when the message reaches the node where the failure has occurred, the message will then be rerouted through the shortest-path to its destination. There exist highly efficient serial solutions for the problem, but unfortunately because of the structures they use, there is no known (nor foreseeable) efficient distributed implementation for them. A distributed protocol exists only for finding swap edges, not necessarily optimal ones. We present two simple and efficient distributed algorithms for computing the optimal swap edges of a shortest-path tree. One algorithm uses messages containing a constant amount of information, while the other is tailored for systems that allow long messages. The amount of data transferred by the protocols is the same and depends on on the structure of the shortest-path spanning-tree; it is no more, and sometimes significantly less, than the cost of constructing the shortest-path tree.
机译:我们考虑了计算最短路径树的最佳交换边的问题。理论上的问题在实践中出现在存在单个链路故障的情况下提供故障点最短路径重新路由服务的系统中:如果最短路径不受故障链路影响,则消息将通过该路径传递;否则,系统将保证,当消息到达发生故障的节点时,消息将通过最短路径重新路由到其目的地。存在用于该问题的高效串行解决方案,但是不幸的是,由于它们使用的结构,因此没有已知(也不可预见)的高效分布式实现。分布式协议仅用于查找交换边缘,而不一定是最佳交换边缘。我们提出了两种简单有效的分布式算法,用于计算最短路径树的最佳交换边。一种算法使用包含恒定信息量的消息,而另一种则针对允许长消息的系统量身定制。协议传输的数据量是相同的,并且取决于最短路径生成树的结构。它仅比构造最短路径树的成本多,有时甚至少得多。

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