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New multivalued functional decomposition algorithms based on MDDs

机译:基于MDD的新的多值函数分解算法

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摘要

This paper presents two new functional decomposition partitioning algorithms that use multivalued decision diagrams (MDDs). MDDs are an exceptionally good representation for generalized decomposition because they are canonical and they can represent very large functions. Algorithms developed in this paper are for Boolean/multivalued input and output, completely/incompletely specified functions with application to logic synthesis, machine learning, data mining and knowledge discovery in databases. We compare the run-times and decision diagram sizes of our algorithms to existing decomposition partitioning algorithms based on decision diagrams. The comparisons show that our algorithms are faster and do not result in exponential diagram sizes when decomposing functions with small bound sets.
机译:本文介绍了两种使用多值决策图(MDD)的新功能分解分区算法。 MDD是规范分解的很好代表,因为它们是规范的,并且可以表示很大的功能。本文开发的算法适用于布尔值/多值输入和输出,完全/不完全指定的函数,可应用于逻辑综合,机器学习,数据挖掘和数据库中的知识发现。我们将算法的运行时间和决策图大小与基于决策图的现有分解分区算法进行比较。比较表明,当分解具有小边界集的函数时,我们的算法速度更快,并且不会导致指数图大小。

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