结合功能和结构方法的不接合支持布尔分解

A. Martinelli, R. Krenz, E. Dubrova
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引用次数: 1

摘要

本文提出了一种结合函数和结构方法的布尔函数不相交支持分解算法。首先,利用支配子关系(结构方法)在电路中确定一组合适的截断点。然后,沿着这些切割点划分电路,并将基于bdd的分解应用于所得的较小函数(泛函方法)。以前关于布尔分解的工作只使用了单一的方法,而没有整合一个组合策略。实验结果表明,该方法比纯基于bdd的方法鲁棒性更强,分解质量更好。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Disjoint-support boolean decomposition combining functional and structural methods
This paper presents an algorithm for disjointsupport decomposition of Boolean functions which combines functional and structural approaches. First, a set of proper cut points is identified in the circuit by using dominator relations (structural method). Then, the circuit is partitioned along these cut points and a BDD-based decomposition is applied to the resulting smaller functions (functional method). Previous work on Boolean decomposition used only single methods and did not integrate a combined strategy. The experimental results show that the presented technique is more robust than a pure BDD-based approach and produces better-quality decompositions.
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