基于多值决策图的MVL函数分解

C. Files, R. Drechsler, M. Perkowski
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引用次数: 32

摘要

本文讨论了用泛函分解求解不完全指定多值函数的最小化问题。从机器学习的角度来看,学习样本可以作为多值逻辑中的最小项来实现。然后可以将表示分解为更小的块,从而降低问题的复杂性。这通过结构化或特征提取对学习问题进行归纳描述。我们的分解方法是基于用多值决策图来表达多值函数(学习问题),该决策图允许使用Don't Cares。由于多值基准的特点是具有许多“不关心”,因此本文的重点是包含“不关心”。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Functional decomposition of MVL functions using multi-valued decision diagrams
In this paper, the minimization of incompletely specified multi-valued functions using functional decomposition is discussed. From the aspect of machine learning, learning samples can be implemented as minterms in multi-valued logic. The representation, can then be decomposed into smaller blocks, resulting in a reduced problem complexity. This gives induced descriptions through structuring, or feature extraction, of a learning problem. Our approach to the decomposition is based on expressing a multi-valued function (learning problem) in terms of a multi-valued decision diagram that allows the use of Don't Cares. The inclusion of Don't Cares is the emphasis for this paper since multi-valued benchmarks are characterized as having many Don't Cares.
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