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A Reversible Logical Circuit Synthesis Algorithm Based on Decomposition of Cycle Representations of Permutations

机译:一种可逆逻辑电路合成算法,基于序列循环表示分解

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摘要

A reversible function is isomorphic to a permutation and an arbitrary permutation can be represented by a series of cycles. A new synthesis algorithm for 3-qubit reversible circuits was presented. It consists of two parts, the first part used the Number of reversible function's Different Bits (NDBs) to decide whether the NOT gate should be added to decrease the Hamming distance of the input and output vectors; the second part was based on the idea of exploring properties of the cycle representation of permutations, decomposed the cycles to make the permutation closer to the identity permutation and finally turn into the identity permutation, it was realized by using totally controlled Toffoli gates with positive and negative controls.
机译:可逆函数对排列的同构和任意置换可以由一系列循环表示。 提出了一种新的3个QUB可逆电路的合成算法。 它由两个部分组成,第一部分使用可逆函数的不同位(NDB)来决定是否应该添加NOT GATE以降低输入和输出矢量的汉明距离; 第二部分是基于探索序列循环表示的性质的想法,分解周期,使置换更接近身份置换,最终进入身份置换,通过使用完全控制的Toffoli栅极具有积极的 阴性对照。

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