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A Distributed Algorithm for Computing the Node Search Number in Trees

机译:一种用于计算树中节点搜索数的分布式算法

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We present a distributed algorithm to compute the node search number in trees. This algorithm extends the centralized algorithm proposed by Ellis et al. (Inf. Comput. 113(1):50-79, 1994). It can be executed in an asynchronous environment, requires an overall computation time of O(n logn), and n messages of log_3 n + 4 bits each. The main contribution of this work lies in the data structure proposed to design our algorithm, called hierarchical decomposition. This simple and flexible data structure is used for four operations: updating the node search number after addition or deletion of any tree-edges in a distributed fashion; computing it in a tree whose edges are added sequentially and in any order; computing other graph invariants such as the process number and the edge search number, by changing only initialization rules; extending our algorithms for trees and forests of unknown size (using messages of up to 21og_3 n + 5 bits).
机译:我们提出了一种分布式算法来计算树中的节点搜索数。该算法扩展了Ellis等人提出的集中式算法。 (Inf.Comput.113(1):50-79,1994)。它可以在异步环境中执行,需要总计算时间为O(n logn),n条消息分别为log_3 n + 4位。这项工作的主要贡献在于为设计算法而提出的数据结构,称为分层分解。这种简单而灵活的数据结构用于以下四个操作:以分布式方式在添加或删除任何树形边缘之后更新节点搜索号;在一棵树中计算它,其边缘以任何顺序顺序添加;通过仅更改初始化规则来计算其他图形不变式,例如进程号和边缘搜索号;将我们的算法扩展到未知大小的树木和森林(使用最大21og_3 n + 5位的消息)。

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