新型可逆“TSG”门及其在原始可逆/量子ALU元件设计中的应用

H. Thapliyal, M. Srinivas
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引用次数: 68

摘要

近年来,可逆逻辑在低功耗CMOS、量子计算、纳米技术和光计算等领域得到了广泛的应用。经典的门,如与、或和输出是不可逆的。本文利用一种新的4*4可逆栅极TSG栅极来构建基本可逆/量子ALU的元件。TSG门最重要的方面是它可以作为可逆全加法器单独工作,也就是说可逆全加法器现在只能用单门实现。基于TSG栅极设计了一种新型的可逆4:2压缩器,并将其用于设计一种新型的8倍8可逆华莱士树乘法器。实验证明,使用TSG门设计的加法器、4:2压缩器和乘法器架构在可逆门的数量和垃圾输出方面优于文献中的同类结构。就现有文献和我们的知识而言,这可能是设计可逆4:2压缩机和可逆华莱士树乘法器的第一次尝试。因此,本文为构建更复杂的系统提供了一个初始阈值,这些系统可以使用可逆逻辑执行复杂的操作
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Novel Reversible `TSG' Gate and Its Application for Designing Components of Primitive Reversible/Quantum ALU
In recent years, reversible logic has emerged as a promising computing paradigm having application in low power CMOS, quantum computing, nanotechnology, and optical computing. The classical set of gates such as AND, OR, and EXOR are not reversible. This paper utilizes a new 4*4 reversible gate called TSG gate to build the components of a primitive reversible/quantum ALU. The most significant aspect of the TSG gate is that it can work singly as a reversible full adder, that is reversible full adder can now be implemented with a single gate only. A Novel reversible 4:2 compressor is also designed from the TSG gate which is later used to design a novel 8times8 reversible Wallace tree multiplier. It is proved that the adder, 4:2 compressor and multiplier architectures designed using the TSG gate are better than their counterparts available in literature, in terms of number of reversible gates and garbage outputs. This is perhaps, the first attempt to design a reversible 4:2 compressor and a reversible Wallace tree multiplier as far as existing literature and our knowledge is concerned. Thus, this paper provides an initial threshold to build more complex systems which can execute complicated operations using reversible logic
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