一种新的可逆阵列乘法器合成方法

D. Kole, H. Rahaman, D. K. Das, Somnath Rakshit, Sraboni Mondal
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引用次数: 0

摘要

量子计算取得了巨大的进步,它在可逆电路的帮助下普及了逻辑合成。可逆电路由多个特殊类型的量子门实现,称为k-CNOT门。离子捕获或核磁共振是模拟量子门所需的新技术。提出了一种基于可逆k-CNOT门的booth算法的阵列乘法器的可逆合成方法。使用在线量子模拟器davyw对我们的工作进行了模拟,并将其特性与现有的可逆阵列乘法器进行了比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A novel reversible synthesis of array multiplier
Quantum computation has seen immense progress which has popularised logic synthesis with the help of reversible circuits. A reversible circuit is implemented with multiple special types of quantum gates, known as k-CNOT gates. Ion trapping or nuclear magnetic resonance are newer technologies required to emulate quantum gates. This paper presents a reversible synthesis of array multipliers based on Booths Algorithm implemented with reversible k-CNOT gates. Our work has been simulated using the online quantum simulator davyw and its features have been compared with existing reversible array multipliers.
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