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Finding Spanning Forests by Broadcasting

机译:通过广播寻找跨越林

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We consider the problem of finding a spanning forest of a graph by distributed algorithms. If the input graph is weighted, then the goal is to find a minimum-weight spanning forest. The input is distributed among the processors in such a way that each edge is held by one processor. We also consider an adversarial model, in which an adversary controls the timing of obtaining inputs by processors. The processors communicate by broadcasting. The goal is to have the edges of a spanning forest broadcast on the network. The underlying broadcast network is implemented as a multiple-access channel. We study the optimality of algorithmic solutions, which may depend on the class of algorithms. We consider deterministic versus randomized algorithms, and adaptive versus oblivious ones. We also prove lower bounds, that either justify the optimality of specific algorithms, or show that optimal performance depends on the class of algorithms.
机译:我们考虑通过分布式算法找到图表的跨越林的问题。如果输入图是加权,那么目标是找到最小重量的跨越林。输入在处理器之间分布,使得每个边缘由一个处理器保持。我们还考虑一个对手模型,其中对手控制了处理器获取输入的时间。处理器通过广播进行通信。目标是在网络上具有跨越林的边缘。底层广播网络被实现为多访问通道。我们研究了算法解决方案的最优性,这可能取决于算法类。我们考虑确定性与随机算法,以及自适应与忘记的算法。我们还证明了下限,可以证明特定算法的最优性,或者表明最佳性能取决于算法的类。

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