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Generating two-terminal directed acyclic graphs with a given complexity index by constraint logic programming

机译:通过约束逻辑编程生成具有给定复杂度索引的两端有向无环图

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Two-terminal directed acyclic graphs (st-dags) are used to model problems in many areas and, hence, measures for their topology are needed. Complexity Index (CI) is one such measure and is defined as the minimum number of node reductions required to reduce a given st-dag into a single-arc graph, when used along with series and parallel reductions. In this research we present a constraint logic programming algorithm (implemented in ILOG's OPL-Optimization Programming Language) for the generation of st-dags with a given CI. To this end the complexity graph with a maximum matching of CI, the dominator tree, the reverse dominator tree and the st-dag are characterized by a set of constraints. Then a multi-phase algorithm is presented which searches the space described by the set of constraints. Finally, the computational performance of the algorithm is tested. (C) 2003 Elsevier Inc. All rights reserved.
机译:两末端有向无环图(st-dags)用于在许多领域建模问题,因此,需要对其拓扑进行度量。复杂度指数(CI)就是这样一种度量,它定义为与串联和并行缩减一起使用时,将给定的st-dag缩减为单弧图中所需的最小节点缩减次数。在这项研究中,我们提出了一种约束逻辑编程算法(在ILOG的OPL优化编程语言中实现),用于生成具有给定CI的st-dag。为此,具有一组CI的最大匹配的复杂度图,支配树,反向支配树和st-dag具有一组约束。然后提出了一种多阶段算法,该算法搜索由约束集描述的空间。最后,测试了算法的计算性能。 (C)2003 Elsevier Inc.保留所有权利。

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