可逆四元复用与解复用电路设计的可扩展架构

Mozammel H. A. Khan
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引用次数: 10

摘要

四元可逆逻辑非常适合于将二进制可逆逻辑函数的两位分组为四元数字进行编码实现。四元复用和解复用电路是四元数字系统的重要组成部分。在本文中,我们展示了可实现1x1和Muthukrishnan-Stroud门的液体离子阱顶部的4x1多路复用器和1x4解路复用器电路的可逆实现。然后,我们分别展示了使用4x1多路复用器和1x4解路复用器设计mx1多路复用器和1xm解路复用器电路的可扩展架构,其中m≤4n, n是选择输入的数量。所提出的可逆多路复用器和解路复用器电路的实现在基本门的数量和所需辅助输入的数量方面比以前的实现更有效。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Scalable Architectures for Design of Reversible Quaternary Multiplexer and Demultiplexer Circuits
Quaternary reversible logic is very suitable for encoded realization of binary reversible logic functions by grouping two bits together into quaternary digits. Quaternary multiplexer and demultiplexer circuits are very important building blocks of quaternary digital systems. In this paper, we show reversible realizations of 4x1 multiplexer and 1x4 demultiplexer circuits on the top of liquid ion-trap realizable 1x1 and Muthukrishnan-Stroud gates. Then we show scalable architectures for design of mx1 multiplexer and 1xm demultiplexer circuits using 4x1 multiplexers and 1x4 demultiplexers, respectively, where m ≤ 4n and n is the number of selection inputs. The proposed realizations of reversible multiplexer and demultiplexer circuits are more efficient than the earlier realizations in terms of number of primitive gates and number of ancilla inputs required.
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