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A Review on Fundamentals of Ternary Reversible Logic Circuits

机译:三元可逆逻辑电路基础研究综述

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One of the main motivations for using ternary logic systems is the amount of information per circuit line is higher as compared to the corresponding binary logic representation, thereby leading to more compact circuit realizations. This is particularly attractive for quantum computing as qutrits are expensive resources and minimizing their number is one of the main objectives during synthesis. Therefore, ternary reversible logic synthesis has drawn significant attention among researchers. It deals with fundamental unit of information called qutrits that can exist in one of the three states $|0angle ,|1angle $ and $|2angle $. Hence, the aim of this paper is to bridge the knowledge gap for the beginners in this domain than searching the entire space. Therefore, the present work discusses the basic concepts of ternary reversible logic and ternary reversible gates. The detailed discussion of the various ternary reversible logic synthesis will enable the beginners in this domain to understand the ternary reversible logic in a better way.
机译:使用三元逻辑系统的主要动机之一是,与相应的二进制逻辑表示相比,每条电路线的信息量更高,从而导致更紧凑的电路实现。这对量子计算特别有吸引力,因为量子态是昂贵的资源,并且最小化量子态的数量是合成过程中的主要目标之一。因此,三元可逆逻辑综合引起了研究者的极大关注。它处理称为qutrits的基本信息单元,该信息可以存在于$ | 0 \ rangle,| 1 \ rangle $和$ | 2 \ rangle $三个状态之一中。因此,本文的目的是弥合该领域初学者的知识鸿沟,而不是搜索整个空间。因此,本工作讨论了三元可逆逻辑和三元可逆门的基本概念。对各种三元可逆逻辑综合的详细讨论将使该领域的初学者能够更好地理解三元可逆逻辑。

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