Tagged BDDs: Combining reduction rules from different decision diagram types

T. V. Dijk, R. Wille, R. Meolic
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引用次数: 18

Abstract

Binary decision diagrams are fundamental data structures in discrete mathematics, electrical engineering and computer science. Many different variations of binary decision diagrams exist, in particular variations that employ different reduction rules. For some applications, such as on-the-fly state space exploration, multiple reduction rules are beneficial to minimize the size of the involved graphs. We propose tagged binary decision diagrams, an edge-based approach that allows to use two reduction rules simultaneously. Experimental evaluations demonstrate that on-the-fly state space exploration is an order of magnitude faster using tagged binary decision diagrams compared to traditional binary decision diagrams.
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标记bdd:结合来自不同决策图类型的约简规则
二进制决策图是离散数学、电子工程和计算机科学中的基本数据结构。存在许多不同的二元决策图变体,特别是使用不同约简规则的变体。对于某些应用,如动态状态空间探索,多个约简规则有利于最小化所涉及图的大小。我们提出了标记二进制决策图,这是一种基于边的方法,允许同时使用两个约简规则。实验评估表明,与传统的二元决策图相比,使用标记二元决策图进行动态状态空间探索的速度要快一个数量级。
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