多数逻辑综合

L. Amarù, Eleonora Testa, Miguel Couceiro, O. Zografos, G. Micheli, Mathias Soeken
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引用次数: 4

摘要

多数函数$\ rangle xyz\rangle$求值为真,如果至少有两个布尔输入求值为真。多数函数作为逻辑综合应用的中心原语已经研究了几十年。Knuth在其开创性的《计算机程序设计艺术》的最后一卷中将多数函数称为“可能是整个宇宙中最重要的三元运算”。由于基于多数函数的纳米新兴技术,多数逻辑合成最近在设计自动化社区重新获得了极大的兴趣。此外,多数逻辑合成已成功地应用于基于cmos的应用,如标准单元或FPGA映射。本教程对多数逻辑综合领域进行了广泛的介绍。它将回顾基本结果,并描述理论、实践和应用方面的最新贡献。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Majority Logic Synthesis
The majority function $\langle xyz\rangle$ evaluates to true, if at least two of its Boolean inputs evaluate to true. The majority function has frequently been studied as a central primitive in logic synthesis applications for many decades. Knuth refers to the majority function in the last volume of his seminal The Art of Computer Programming as “probably the most important ternary operation in the entire universe.” Majority logic sythesis has recently regained signficant interest in the design automation community due to nanoemerging technologies which operate based on the majority function. In addition, majority logic synthesis has successfully been employed in CMOS-based applications such as standard cell or FPGA mapping. This tutorial gives a broad introduction into the field of majority logic synthesis. It will review fundamental results and describe recent contributions from theory, practice, and applications.
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