一种有效的三元可逆逻辑综合方法

Saikat Basu, S. B. Mandal, A. Chakrabarti, S. Sur-Kolay
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引用次数: 4

摘要

虽然三元可逆和量子计算的作用一直在增长,但这种逻辑的综合方法仅在少数作品中得到解决。一个可逆的三元逻辑函数可以用投影算子表示为最小项。本文提出了一种利用最小数量的置换三元Muthukrishnan-Stroud (M-S)门实现投影算子的新方法。其次,提出了一种有效的三元可逆逻辑简化方法。对于三元基准电路的合成,这种方法以及新的投影算子的构造显著降低了栅极成本,比以前的方法低了约31%。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
An efficient synthesis method for ternary reversible logic
While the role of ternary reversible and quantum computation has been growing, synthesis methodologies for such logic, have been addressed in only a few works. A reversible ternary logic function can be expressed as minterms by using projection operators. In this paper, a novel realization of the projection operators using a minimum number of permutative ternary Muthukrishnan-Stroud (M-S) gates is presented. Next, an efficient method for logic simplification for ternary reversible logic is proposed. This method along with the new construction of projection operators yields significantly lower gate cost of approximately 31% less than that obtained by earlier methodologies, for the synthesis of ternary benchmark circuits.
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