Reversible Gate Logic Adder with Parity Preserving Design

Kannadasan K
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Abstract

Reversible logic circuits have drawn attention from a variety of fields, including nanotechnology, optical computing, quantum computing, and low-power CMOS design. Low-power and high-speed adder cells (like the BCD adder) are used in binary operation-based electronics. The most fundamental digital circuit activity is binary addition. It serves as a foundation for all subsequent mathematical operations. The main challenge today is to reduce the power consumption of adder circuits while maintaining excellent performance over a wide range of circuit layouts. Error detection in digital systems is aided by parity preservation. This article proposes a concept for a fault-tolerant parity- preserving BCD adder. To reduce power consumption and circuit quantum cost, the proposed method makes use of reversible logic gates like IG, FRG, and F2G. Comparing the proposed circuit to the current counterpart, it has fewer constant inputs and garbage outputting devices and is faster.
具有奇偶保持设计的可逆门逻辑加法器
可逆逻辑电路已经引起了各个领域的关注,包括纳米技术、光学计算、量子计算和低功耗CMOS设计。低功耗和高速加法器单元(如BCD加法器)用于基于二进制运算的电子器件。最基本的数字电路活动是二进制加法。它是所有后续数学运算的基础。目前的主要挑战是降低加法器电路的功耗,同时在各种电路布局中保持优异的性能。数字系统中的错误检测借助于奇偶保持。本文提出了一种容错奇偶保持BCD加法器的概念。为了降低功耗和电路量子成本,该方法使用了可逆逻辑门,如IG, FRG和F2G。与现有电路相比,所提出的电路具有更少的常数输入和垃圾输出设备,并且速度更快。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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