有序三元决策图的改进计算方法和延迟求值

P. Lindgren
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引用次数: 2

摘要

我们研究了有序三元决策图(OTDD)的性质,以开发一个高效的通用OTDD包。OTDD是一个基于Kleenean强三元逻辑的三分支三端图。OTDD可以在单个图中表示具有重要的不在乎集的函数,并且能够在存在未知输入值的情况下进行可证明的正确计算。我们对OTDD计算方法和数据结构提出了一些改进。此外,我们还介绍了将缩略形式和完整形式的OTDD统一为一个图的净化形式OTDD。本文介绍了一个利用这些OTDD特定属性的包,并展示了该改进包在LGSynth93标准基准测试中的计算优势。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Improved computational methods and lazy evaluation of the Ordered Ternary Decision Diagram
We investigate the properties of the Ordered Ternary Decision Diagram (OTDD) in order to develop an efficient general OTDD package. The OTDD is a three-branched three-terminal diagram based on Kleenean strong ternary logic. The OTDD can represent functions having nontrivial don't-care sets in a single diagram and is capable of provably correct evaluation in the presence of unknown input values. We propose a number of improvements to both OTDD computational methods and data structures. Furthermore we introduce the purged form OTDD which unifies the abbreviated and full form OTDD into a single diagram. A package exploiting these OTDD specific properties is presented and we show the computational advantages of this improved package for LGSynth93 standard benchmarks.
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