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引用次数: 8
摘要
因式分解是一种逻辑最小化技术,用于在具有最小字面量的等价函数中表示布尔函数。在实现电路时,用更紧凑的形式表示的函数具有更小的面积。一些布尔函数甚至有等价的形式,其中每个变量只出现一次,这被称为无扇出函数。John P. Hayes (Hayes, 1975)设计了一种算法来确定一个函数是否可以无风扇输出,并在无风扇输出实现存在的情况下构建电路。在本文中,我们提出了一个性质和一种有效的技术来加速该算法。通过我们的改进,该算法的执行时间与最先进的方法相比更具竞争力(Golumbic, 2001)。
Factoring is a logic minimization technique to represent a Boolean function in an equivalent function with minimum literals. When realizing the circuit, a function represented in a more compact form has smaller area. Some Boolean functions even have equivalent forms where each variable appears exactly once, which are known as fanout-free functions. John P. Hayes (Hayes, 1975) had devised an algorithm to determine if a function can be fanout-free and construct the circuit if fanout-free realization exists. In this paper, we propose a property and an efficient technique to accelerate this algorithm. With our improvements, execution time of this algorithm is more competitive with the state-of-the-art method (Golumbic, 2001).