A Cycle Based Reversible Logic Synthesis Approach

K. Datta, Bhadreswar Ghuku, Devi Sandeep, I. Sengupta, H. Rahaman
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引用次数: 6

Abstract

Research in the field of reversible computing has gained vivid attention during the last decade because of its importance in various applications like low power design and quantum computing. With such motivations researchers have worked on developing several reversible synthesis approaches over the years. Some methods are exact, some are based on heuristics, some rely on function representations like Binary Decision Diagram (BDD) or Exclusive-OR Sum of Products (ESOP), and some are based on group theoretic methods. In this paper a synthesis approach for reversible logic circuit based on the theory of permutation cycles is presented, using multiple-control Toffoli gates. The method uses cycle decomposition rules to divide larger cycles into smaller ones and then smaller cycles with bit difference less than three are directly synthesized using an existing synthesis algorithm in the backend. After generating the net list, further optimizations are performed using an window optimization method present in Revkit.
一种基于循环的可逆逻辑综合方法
由于可逆计算在低功耗设计和量子计算等各种应用中的重要性,在过去十年中,可逆计算领域的研究受到了广泛的关注。在这样的动机下,研究人员多年来一直致力于开发几种可逆合成方法。有些方法是精确的,有些是基于启发式的,有些依赖于函数表示,如二进制决策图(BDD)或异或积和(ESOP),还有一些是基于群论方法的。本文提出了一种基于置换循环理论的可逆逻辑电路综合方法,该方法采用多控制Toffoli门。该方法利用循环分解规则将较大的循环分解成较小的循环,然后在后端使用现有的合成算法直接合成比特差小于3的较小循环。在生成净列表之后,使用Revkit中的窗口优化方法执行进一步的优化。
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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